ĐĎॹá>ţ˙ 1b d 'ţ˙˙˙M N O P Q R S T U V W X Y Z [ \ ] ^ _ ` a € Ú r € Í E Ć €lHVűnQěmÂCŐ˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙ěĽÁ7 řżO>bjbjUU ř‰7|7|2˙˙˙˙˙˙lćććć~~~’˘w˘w˘w8Úw„^{œ’öäú}Ş °(؝؝؝íĽŚ ŚŠŕŤŕŤŕŤŕŤŕŤŕŤŕ$đĺ č„Ďŕá~Ś˝¤0íĽŚŚĎŕCşćć؝؝ĺ°äCşCşCşŚhćl؝~؝ŠŕCşŚŠŕCşÚCşžjąŰźR,~]ß؝ú| Ŕې'ÚĆ’u˘wƒŽX mÝ2]ßLĆä0öäŸÝž”čۡh”č]ßCş’’ććććŮ Chapter 5 1. We apply Newton’s second law (specifically, Eq. 5-2). (a) We find the x component of the force is  EMBED Equation  (b) The y component of the force is  EMBED Equation  (c) In unit-vector notation, the force vector is  EMBED Equation  2. We apply Newton’s second law (Eq. 5-1 or, equivalently, Eq. 5-2). The net force applied on the chopping block is  EMBED Equation , where the vector addition is done using unit-vector notation. The acceleration of the block is given by  EMBED Equation  (a) In the first case  EMBED Equation  so  EMBED Equation . (b) In the second case, the acceleration  EMBED Equation  equals  EMBED Equation  (c) In this final situation,  EMBED Equation  is  EMBED Equation  3. We are only concerned with horizontal forces in this problem (gravity plays no direct role). We take East as the +x direction and North as +y. This calculation is efficiently implemented on a vector-capable calculator, using magnitude-angle notation (with SI units understood).  EMBED Equation  Therefore, the acceleration has a magnitude of 2.9 m/s2. 4. We note that  EQ \o(m a, ()  = (–16 N)  EQ \o(i,^)  + (12 N)  EQ \o(j,^) . With the other forces as specified in the problem, then Newton’s second law gives the third force as  EQ \o(F3, ( ) =  EQ \o(m a, () – EQ \o(F1, ( ) –  EQ \o(F2, ( ) =(–34 N)  EQ \o(i,^) -đ (12 N)  EQ \o(j,^). 5. We denote the two forces  EMBED Equation . According to Newton s second law,  EMBED Equation  (a) In unit vector notation  EMBED Equation  and  EMBED Equation  Therefore,  EMBED Equation  (b) The magnitude of  EMBED Equation  is  EMBED Equation.DSMT4  (c) The angle that  EMBED Equation  makes with the positive x axis is found from tan qđ = (F2y/F2x) = [( 20.8 N)/( 32.0 N)] = 0.656. Consequently, the angle is either 33.0° or 33.0° + 180° = 213°. Since both the x and y components are negative, the correct result is 213°. An alternative answer is  EMBED Equation.DSMT4 . 6. Since  EMBED Equation  = constant, we have  EMBED Equation = 0, which implies  EMBED Equation  Thus, the other force must be  EMBED Equation  7. The net force applied on the chopping block is  EMBED Equation , where the vector addition is done using unit-vector notation. The acceleration of the block is given by  EMBED Equation  (a) The forces exerted by the three astronauts can be expressed in unit-vector notation as follows:  EMBED Equation  The resultant acceleration of the asteroid of mass m = 120 kg is therefore  EMBED Equation  (b) The magnitude of the acceleration vector is  EMBED Equation  (c) The vector  EMBED Equation  makes an angle qđ with the +x axis, where  EMBED Equation  8. Since the tire remains stationary, by Newton s second law, the net force must be zero:  EMBED Equation.DSMT4  From the free-body diagram shown on the right, we have  EMBED Equation.DSMT4  To solve for  EMBED Equation.DSMT4 , we first compute  EMBED Equation.DSMT4  With  EMBED Equation.DSMT4 ,  EMBED Equation.DSMT4  and  EMBED Equation.DSMT4 we get  EMBED Equation.DSMT4  Substituting the value into the second force equation, we find  EMBED Equation.DSMT4  9. The velocity is the derivative (with respect to time) of given function x, and the acceleration is the derivative of the velocity. Thus, a = 2c – 3(2.0)(2.0)t, which we use in Newton’s second law: F = (2.0 kg)a = 4.0c – 24t (with SI units understood). At t = 3.0 s, we are told that F = –36 N. Thus, –36 = 4.0c – 24(3.0) can be used to solve for c. The result is c = +9.0 m/s2. 10. To solve the problem, we note that acceleration is the second time derivative of the position function, and the net force is related to the acceleration via Newton’s second law. Thus, differentiating  EMBED Equation.DSMT4  twice with respect to t, we get  EMBED Equation.DSMT4  The net force acting on the particle at  EMBED Equation.DSMT4  is  EMBED Equation.DSMT4  11. To solve the problem, we note that acceleration is the second time derivative of the position function; it is a vector and can be determined from its components. The net force is related to the acceleration via Newton’s second law. Thus, differentiating  EMBED Equation.DSMT4  twice with respect to t, we get  EMBED Equation.DSMT4  Similarly, differentiating  EMBED Equation.DSMT4  twice with respect to t yields  EMBED Equation.DSMT4  (a) The acceleration is  EMBED Equation.DSMT4  At  EMBED Equation.DSMT4 , we have  EMBED Equation.DSMT4  with a magnitude of  EMBED Equation.DSMT4  Thus, the magnitude of the force is  EMBED Equation.DSMT4  (b) The angle  EMBED Equation.DSMT4  or  EMBED Equation.DSMT4  makes with  EMBED Equation.DSMT4  is  EMBED Equation.DSMT4  We choose the latter ( EMBED Equation.DSMT4 ) since  EMBED Equation.DSMT4 is in the third quadrant. (c) The direction of travel is the direction of a tangent to the path, which is the direction of the velocity vector:  EMBED Equation.DSMT4  At  EMBED Equation.DSMT4 , we have  EMBED Equation.DSMT4  Therefore, the angle  EMBED Equation.DSMT4  makes with  EMBED Equation.DSMT4  is  EMBED Equation.DSMT4  We choose the latter ( EMBED Equation.DSMT4 ) since  EMBED Equation.DSMT4 is in the third quadrant. 12. From the slope of the graph we find ax = 3.0 m/s2. Applying Newton s second law to the x axis (and taking qđ to be the angle between F1 and F2), we have F1 + F2 cosqđ = m ax ( qđ = 56(. 13. (a)  (c) In all three cases the scale is not accelerating, which means that the two cords exert forces of equal magnitude on it. The scale reads the magnitude of either of these forces. In each case the tension force of the cord attached to the salami must be the same in magnitude as the weight of the salami because the salami is not accelerating. Thus the scale reading is mg, where m is the mass of the salami. Its value is (11.0 kg) (9.8 m/s2) = 108 N. 14. Three vertical forces are acting on the block: the earth pulls down on the block with gravitational force 3.0 N; a spring pulls up on the block with elastic force 1.0 N; and, the surface pushes up on the block with normal force FN. There is no acceleration, so  EMBED Equation  yields FN = 2.0 N. (a) By Newton’s third law, the force exerted by the block on the surface has that same magnitude but opposite direction: 2.0 N. (b) The direction is down. 15. (a) From the fact that T3 = 9.8 N, we conclude the mass of disk D is 1.0 kg. Both this and that of disk C cause the tension T2 = 49 N, which allows us to conclude that disk C has a mass of 4.0 kg. The weights of these two disks plus that of disk B determine the tension T1 = 58.8 N, which leads to the conclusion that mB = 1.0 kg. The weights of all the disks must add to the 98 N force described in the problem; therefore, disk A has mass 4.0 kg. (b) mB = 1.0 kg, as found in part (a). (c) mC = 4.0 kg, as found in part (a). (d) mD = 1.0 kg, as found in part (a). 16. (a) There are six legs, and the vertical component of the tension force in each leg is  EMBED Equation.DSMT4  where  EMBED Equation.DSMT4 . For vertical equilibrium (zero acceleration in the y direction) then Newton’s second law leads to  EMBED Equation  which (expressed as a multiple of the bug’s weight mg) gives roughly  EMBED Equation.DSMT4 0. (b) The angle qđ is measured from horizontal, so as the insect  straightens out the legs qđ will increase (getting closer to  EMBED Equation.DSMT4 ), which causes sinqđ to increase (getting closer to 1) and consequently (since sinqđ is in the denominator) causes T to decrease. 17. (a) The coin undergoes free fall. Therefore, with respect to ground, its acceleration is  EMBED Equation.DSMT4  (b) Since the customer is being pulled down with an acceleration of  EMBED Equation.DSMT4  the acceleration of the coin with respect to the customer is  EMBED Equation.DSMT4  (c) The time it takes for the coin to reach the ceiling is  EMBED Equation.DSMT4  (d) Since gravity is the only force acting on the coin, the actual force on the coin is  EMBED Equation.DSMT4  (e) In the customer’s frame, the coin travels upward at a constant acceleration. Therefore, the apparent force on the coin is  EMBED Equation.DSMT4  18. We note that the rope is 22.0° from vertical – and therefore 68.0° from horizontal. (a) With T = 760 N, then its components are  EMBED Equation . (b) No longer in contact with the cliff, the only other force on Tarzan is due to earth’s gravity (his weight). Thus,  EMBED Equation  (c) In a manner that is efficiently implemented on a vector-capable calculator, we convert from rectangular (x, y) components to magnitude-angle notation:  EMBED Equation  so that the net force has a magnitude of 307 N. (d) The angle (see part (c)) has been found to be -đ22.0°, or 22.0° below horizontal (away from cliff). (e) Since  EMBED Equation  where m = W/g = 83.7 kg, we obtain  EMBED Equation . (f) Eq. 5-1 requires that  EMBED Equation.DSMT4  so that the angle is also -đ22.0°, or 22.0° below horizontal (away from cliff). 19. (a) Since the acceleration of the block is zero, the components of the Newton s second law equation yield T  mg sin qđ = 0 FN  mg cos qđ = 0. Solving the first equation for the tension in the string, we find  EMBED Equation  (b) We solve the second equation in part (a) for the normal force FN:  EMBED Equation  (c) When the string is cut, it no longer exerts a force on the block and the block accelerates. The x component of the second law becomes  mgsinqđ = ma, so the acceleration becomes  EMBED Equation  The negative sign indicates the acceleration is down the plane. The magnitude of the acceleration is 4.9 m/s2. 20. We take rightwards as the +x direction. Thus,  EMBED Equation . In each case, we use Newton’s second law  EMBED Equation  where m = 2.0 kg. (a) If  EMBED Equation , then the equation above gives  EMBED Equation  (b) If ,  EMBED Equation  then that equation gives  EMBED Equation  (c) If  EMBED Equation  then the equation gives  EMBED Equation  (d) If  EMBED Equation  the equation gives  EMBED Equation  (e) If  EMBED Equation  the equation gives  EMBED Equation  21. (a) The slope of each graph gives the corresponding component of acceleration. Thus, we find ax = 3.00 m/s2 and ay = –5.00 m/s2. The magnitude of the acceleration vector is therefore  EMBED Equation.DSMT4 , and the force is obtained from this by multiplying with the mass (m= 2.00 kg). The result is F = ma =11.7 N. (b) The direction of the force is the same as that of the acceleration: qđ = tan 1 [( 5.00 m/s2)/(3.00 m/s2)] =  59.0(. 22. The free-body diagram of the cars is shown on the right. The force exerted by John Massis is  EMBED Equation.DSMT4 . Since the motion is along the horizontal x-axis, using Newton’s second law, we have  EMBED Equation.DSMT4  where  EMBED Equation.DSMT4  is the total mass of the railroad cars. Thus, the acceleration of the cars is  EMBED Equation.DSMT4  Using Eq. 2-16, the speed of the car at the end of the pull is  EMBED Equation.DSMT4  23. (a) The acceleration is  EMBED Equation  (b) The distance traveled in 1 day (= 86400 s) is  EMBED Equation  (c) The speed it will be traveling is given by  EMBED Equation  24. Some assumptions (not so much for realism but rather in the interest of using the given information efficiently) are needed in this calculation: we assume the fishing line and the path of the salmon are horizontal. Thus, the weight of the fish contributes only (via Eq. 5-12) to information about its mass (m = W/g = 8.7 kg). Our +x axis is in the direction of the salmon’s velocity (away from the fisherman), so that its acceleration (‘‘deceleration”) is negative-valued and the force of tension is in the –x direction:  EMBED Equation . We use Eq. 2-16 and SI units (noting that v = 0).  EMBED Equation . Assuming there are no significant horizontal forces other than the tension, Eq. 5-1 leads to  EMBED Equation  which results in T = 3.1 ´đ 102 N. 25. In terms of magnitudes, Newton s second law is F = ma, where F =  EMBED Equation ,  EMBED Equation.DSMT4 , and m is the (always positive) mass. The magnitude of the acceleration can be found using constant acceleration kinematics (Table 2-1). Solving v = v0 + at for the case where it starts from rest, we have a = v/t (which we interpret in terms of magnitudes, making specification of coordinate directions unnecessary). The velocity is v = (1600 km/h) (1000 m/km)/(3600 s/h) = 444 m/s, so  EMBED Equation  26. The stopping force  EMBED Equation  and the path of the passenger are horizontal. Our +x axis is in the direction of the passenger’s motion, so that the passenger’s acceleration (‘‘deceleration” ) is negative-valued and the stopping force is in the –x direction:  EMBED Equation.DSMT4 . Using Eq. 2-16 with v0 = (53 km/h)(1000 m/km)/(3600 s/h) = 14.7 m/s and v = 0, the acceleration is found to be  EMBED Equation . Assuming there are no significant horizontal forces other than the stopping force, Eq. 5-1 leads to  EMBED Equation  which results in F = 6.8 ´đ 103 N. 27. We choose up as the +y direction, so  EMBED Equation  (which, without the unit-vector, we denote as a since this is a 1-dimensional problem in which Table 2-1 applies). From Eq. 5-12, we obtain the firefighter s mass: m = W/g = 72.7 kg. (a) We denote the force exerted by the pole on the firefighter  EMBED Equation  and apply Eq. 5-1. Since  EMBED Equation.DSMT4 , we have  EMBED Equation.DSMT4  which yields Ffp = 494 N. (b) The fact that the result is positive means  EMBED Equation  points up. (c) Newton’s third law indicates  EMBED Equation , which leads to the conclusion that  EMBED Equation . (d) The direction of  EMBED Equation.DSMT4 is down. 28. The stopping force  EMBED Equation  and the path of the toothpick are horizontal. Our +x axis is in the direction of the toothpick’s motion, so that the toothpick’s acceleration (‘‘deceleration”) is negative-valued and the stopping force is in the –x direction:  EMBED Equation.DSMT4 . Using Eq. 2-16 with v0 = 220 m/s and v = 0, the acceleration is found to be  EMBED Equation  Thus, the magnitude of the force exerted by the branch on the toothpick is  EMBED Equation.DSMT4  29. The acceleration of the electron is vertical and for all practical purposes the only force acting on it is the electric force. The force of gravity is negligible. We take the +x axis to be in the direction of the initial velocity and the +y axis to be in the direction of the electrical force, and place the origin at the initial position of the electron. Since the force and acceleration are constant, we use the equations from Table 2-1: x = v0t and  EMBED Equation  The time taken by the electron to travel a distance x (= 30 mm) horizontally is t = x/v0 and its deflection in the direction of the force is  EMBED Equation  30. The stopping force  EMBED Equation  and the path of the car are horizontal. Thus, the weight of the car contributes only (via Eq. 5-12) to information about its mass (m = W/g = 1327 kg). Our +x axis is in the direction of the car’s velocity, so that its acceleration (‘‘deceleration”) is negative-valued and the stopping force is in the –x direction:  EMBED Equation.DSMT4 . (a) We use Eq. 2-16 and SI units (noting that v = 0 and v0 = 40(1000/3600) = 11.1 m/s).  EMBED Equation  which yields a =  4.12 m/s2. Assuming there are no significant horizontal forces other than the stopping force, Eq. 5-1 leads to  EMBED Equation  which results in F = 5.5 ´đ 103 N. (b) Eq. 2-11 readily yields t = –v0/a = 2.7 s. (c) Keeping F the same means keeping a the same, in which case (since v = 0) Eq. 2-16 expresses a direct proportionality between  EMBED Equation  and  EMBED Equation . Therefore, doubling v0 means quadrupling  EMBED Equation . That is, the new over the old stopping distances is a factor of 4.0. (d) Eq. 2-11 illustrates a direct proportionality between t and v0 so that doubling one means doubling the other. That is, the new time of stopping is a factor of 2.0 greater than the one found in part (b). 31. The acceleration vector as a function of time is  EMBED Equation.DSMT4  (a) The magnitude of the force acting on the particle is  EMBED Equation.DSMT4  Thus, EMBED Equation.DSMT4  corresponds to  EMBED Equation.DSMT4  and the acceleration vector at this instant is  EMBED Equation.DSMT4  The angle  EMBED Equation.DSMT4  makes with +x is  EMBED Equation.DSMT4  (b) The velocity vector at  EMBED Equation.DSMT4  is  EMBED Equation.DSMT4  Therefore, the angle  EMBED Equation.DSMT4  makes with +x is  EMBED Equation.DSMT4  32. We resolve this horizontal force into appropriate components.  (a) Newton’s second law applied to the x-axis produces  EMBED Equation  For a = 0, this yields F = 566 N. (b) Applying Newton’s second law to the y axis (where there is no acceleration), we have  EMBED Equation  which yields the normal force FN = 1.13 ´đ 103 N. 33. (a) Since friction is negligible the force of the girl is the only horizontal force on the sled. The vertical forces (the force of gravity and the normal force of the ice) sum to zero. The acceleration of the sled is  EMBED Equation  (b) According to Newton’s third law, the force of the sled on the girl is also 5.2 N. Her acceleration is  EMBED Equation  (c) The accelerations of the sled and girl are in opposite directions. Assuming the girl starts at the origin and moves in the +x direction, her coordinate is given by  EMBED Equation . The sled starts at x0 = 15 m and moves in the –x direction. Its coordinate is given by  EMBED Equation . They meet when  EMBED Equation.DSMT4 , or  EMBED Equation  This occurs at time  EMBED Equation  By then, the girl has gone the distance  EMBED Equation  34. (a) Using notation suitable to a vector capable calculator, the  EQ \o(Fnet, ( ) = 0 condition becomes  EQ \o(F1, ( ) +  EQ \o(F2, ( ) +  EQ \o(F3, ( )  = (6.00 ( 150ş) + (7.00 ( -đ60.0ş) +  EQ \o(F3, ( )  = 0 . Thus,  EQ \o(F3, ( )  = (1.70 N)  EQ \o(i,^) + (3.06 N) EQ \o(j,^). (b) A constant velocity condition requires zero acceleration, so the answer is the same. (c) Now, the acceleration is  EMBED Equation.DSMT4 . Using  EQ \o(Fnet, ( ) =  EQ m\o(a, ()  (with m = 0.025 kg) we now obtain  EQ \o(F3, ( )  = (2.02 N)  EQ \o(i,^) + (2.71 N)  EQ \o(j,^).  35. The free-body diagram is shown next.  EMBED Equation  is the normal force of the plane on the block and  EMBED Equation  is the force of gravity on the block. We take the +x direction to be down the incline, in the direction of the acceleration, and the +y direction to be in the direction of the normal force exerted by the incline on the block. The x component of Newton s second law is then mg sin qđ = ma; thus, the acceleration is a = g sin qđ. (a) Placing the origin at the bottom of the plane, the kinematic equations (Table 2-1) for motion along the x axis which we will use are  EMBED Equation  and  EMBED Equation . The block momentarily stops at its highest point, where v = 0; according to the second equation, this occurs at time  EMBED Equation . The position where it stops is  EMBED Equation , or  EMBED Equation.DSMT4  (b) The time is  EMBED Equation  (c) That the return-speed is identical to the initial speed is to be expected since there are no dissipative forces in this problem. In order to prove this, one approach is to set x = 0 and solve  EMBED Equation  for the total time (up and back down) t. The result is  EMBED Equation  The velocity when it returns is therefore  EMBED Equation  36. We label the 40 kg skier “m” which is represented as a block in the figure shown. The force of the wind is denoted  EMBED Equation  and might be either “uphill” or “downhill” (it is shown uphill in our sketch). The incline angle qđ is 10°. The -đx direction is downhill.  (a) Constant velocity implies zero acceleration; thus, application of Newton s second law along the x axis leads to  EMBED Equation  This yields Fw = 68 N (uphill). (b) Given our coordinate choice, we have a =| a |= 1.0 m/s2. Newton’s second law  EMBED Equation  now leads to Fw = 28 N (uphill). (c) Continuing with the forces as shown in our figure, the equation  EMBED Equation  will lead to Fw = – 12 N when | a | = 2.0 m/s2. This simply tells us that the wind is opposite to the direction shown in our sketch; in other words,  EMBED Equation  downhill. 37. The solutions to parts (a) and (b) have been combined here. The free-body diagram is shown below, with the tension of the string  EMBED Equation , the force of gravity EMBED Equation , and the force of the air  EMBED Equation . Our coordinate system is shown. Since the sphere is motionless the net force on it is zero, and the x and the y components of the equations are: T sin qđ  F = 0 T cos qđ  mg = 0, where qđ = 37°. We answer the questions in the reverse order. Solving T cos qđ  mg = 0 for the tension, we obtain T = mg/ cos qđ = (3.0 ´đ 10 4 kg) (9.8 m/s2) / cos 37° = 3.7 ´đ 10 3 N. Solving T sin qđ  F = 0 for the force of the air: F = T sin qđ = (3.7 ´đ 10 3 N) sin 37° = 2.2 ´đ 10 3 N. 38. The acceleration of an object (neither pushed nor pulled by any force other than gravity) on a smooth inclined plane of angle qđ is a =  gsinqđ. The slope of the graph shown with the problem statement indicates a =  2.50 m/s2. Therefore, we find  EMBED Equation.DSMT4 . Examining the forces perpendicular to the incline (which must sum to zero since there is no component of acceleration in this direction) we find FN = mgcosqđ, where m = 5.00 kg. Thus, the normal (perpendicular) force exerted at the box/ramp interface is 47.4 N. 39. The free-body diagram is shown below. Let EMBED Equation  be the tension of the cable and  EMBED Equation  be the force of gravity. If the upward direction is positive, then Newton’s second law is T – mg = ma, where a is the acceleration. Thus, the tension is T = m(g + a). We use constant acceleration kinematics (Table 2-1) to find the acceleration (where v = 0 is the final velocity, v0 = – 12 m/s is the initial velocity, and  EMBED Equation.DSMT4 is the coordinate at the stopping point). Consequently,  EMBED Equation leads to  EMBED Equation . We now return to calculate the tension:  EMBED Equation  40. (a) Constant velocity implies zero acceleration, so the “uphill” force must equal (in magnitude) the “downhill” force: T = mg sin qđ. Thus, with m = 50 kg and  EMBED Equation.DSMT4 , đthe tension in the rope equals 68 N. (b) With an uphill acceleration of 0.10 m/s2, Newton s second law (applied to the x axis) yields  EMBED Equation  which leads to T = 73 N. 41. (a) The mass of the elevator is m = (27800/9.80) = 2837 kg and (with +y upward) the acceleration is a = +1.22 m/s2. Newton s second law leads to  EMBED Equation  which yields T = 3.13 ´đ 104 N for the tension. (b) The term  deceleration means the acceleration vector is in the direction opposite to the velocity vector (which the problem tells us is upward). Thus (with +y upward) the acceleration is now a =  1.22 m/s2, so that the tension is T = m (g + a) = 2.43 ´đ 104 N . 42. (a) The term  deceleration means the acceleration vector is in the direction opposite to the velocity vector (which the problem tells us is downward). Thus (with +y upward) the acceleration is a = +2.4 m/s2. Newton’s second law leads to  EMBED Equation  which yields m = 7.3 kg for the mass. (b) Repeating the above computation (now to solve for the tension) with a = +2.4 m/s2 will, of course, lead us right back to T = 89 N. Since the direction of the velocity did not enter our computation, this is to be expected. 43. The mass of the bundle is m = (449 N)/(9.80 m/s2) = 45.8 kg and we choose +y upward. (a) Newton’s second law, applied to the bundle, leads to  EMBED Equation  which yields a = –1.4 m/s2 (or |a| = 1.4 m/s2) for the acceleration. The minus sign in the result indicates the acceleration vector points down. Any downward acceleration of magnitude greater than this is also acceptable (since that would lead to even smaller values of tension). (b) We use Eq. 2-16 (with Dđx replaced by Dđy =  6.1 m). We assume nđ0 = 0.  EMBED Equation  For downward accelerations greater than 1.4 m/s2, the speeds at impact will be larger than 4.1 m/s. 44. With ace meaning  the acceleration of the coin relative to the elevator and aeg meaning “the acceleration of the elevator relative to the ground”, we have ace + aeg = acg  EMBED Equation.DSMT4  –8.00 m/s2 + aeg = –9.80 m/s2 which leads to aeg = –1.80 m/s2. We have chosen upward as the positive y direction. Then Newton’s second law (in the “ground” reference frame) yields T – m g = m aeg, or T = m g + m aeg = m(g + aeg) = (2000 kg)(8.00 m/s2) = 16.0 kN. 45. (a) The links are numbered from bottom to top. The forces on the bottom link are the force of gravity  EMBED Equation , downward, and the force  EMBED Equation  of link 2, upward. Take the positive direction to be upward. Then Newton’s second law for this link is F2on1 – mg = ma. Thus, F2on1 = m(a + g) = (0.100 kg) (2.50 m/s2 + 9.80 m/s2) = 1.23 N. (b) The forces on the second link are the force of gravity  EMBED Equation.DSMT4 , downward, the force  EMBED Equation  of link 1, downward, and the force  EMBED Equation  of link 3, upward. According to Newton’s third law  EMBED Equation  has the same magnitude as  EMBED Equation . Newton’s second law for the second link is F3on2 – F1on2 – mg = ma, so F3on2 = m(a + g) + F1on2 = (0.100 kg) (2.50 m/s2 + 9.80 m/s2) + 1.23 N = 2.46 N. (c) Newton’s second for link 3 is F4on3 – F2on3 – mg = ma, so F4on3 = m(a + g) + F2on3 = (0.100 N) (2.50 m/s2 + 9.80 m/s2) + 2.46 N = 3.69 N, where Newton’s third law implies F2on3 = F3on2 (since these are magnitudes of the force vectors). (d) Newton’s second law for link 4 is F5on4 – F3on4 – mg = ma, so F5on4 = m(a + g) + F3on4 = (0.100 kg) (2.50 m/s2 + 9.80 m/s2) + 3.69 N = 4.92 N, where Newton’s third law implies F3on4 = F4on3. (e) Newton’s second law for the top link is F – F4on5 – mg = ma, so F = m(a + g) + F4on5 = (0.100 kg) (2.50 m/s2 + 9.80 m/s2) + 4.92 N = 6.15 N, where F4on5 = F5on4 by Newton’s third law. (f) Each link has the same mass and the same acceleration, so the same net force acts on each of them: Fnet = ma = (0.100 kg) (2.50 m/s2) = 0.250 N. 46. Applying Newton’s second law to cab B (of mass m) we have a =  EQ \f(T,m)  -đ g = 4.89 m/s2. Next, we apply it to the box (of mass mb) to find the normal force: FN = mb(g + a) = 176 N. 47. The free-body diagram (not to scale) for the block is shown below.  EMBED Equation  is the normal force exerted by the floor and  EMBED Equation  is the force of gravity. (a) The x component of Newton s second law is F cosqđ = ma, where m is the mass of the block and a is the x component of its acceleration. We obtain  EMBED Equation  This is its acceleration provided it remains in contact with the floor. Assuming it does, we find the value of FN (and if FN is positive, then the assumption is true but if FN is negative then the block leaves the floor). The y component of Newton’s second law becomes FN + F sinqđ  mg = 0, so FN = mg  F sinqđ = (5.00 kg)(9.80 m/s2)  (12.0 N) EMBED Equation.DSMT4 = 43.9 N. Hence the block remains on the floor and its acceleration is a = 2.18 m/s2. (b) If F is the minimum force for which the block leaves the floor, then FN = 0 and the y component of the acceleration vanishes. The y component of the second law becomes F sinqđ  mg = 0  EMBED Equation.DSMT4   EMBED Equation  (c) The acceleration is still in the x direction and is still given by the equation developed in part (a):  EMBED Equation  48. The direction of motion (the direction of the barge’s acceleration) is EMBED Equation.DSMT4 , and  EMBED Equation  is chosen so that the pull  EMBED Equation  from the horse is in the first quadrant. The components of the unknown force of the water are denoted simply Fx and Fy. (a) Newton’s second law applied to the barge, in the x and y directions, leads to  EMBED Equation  respectively. Plugging in a = 0.12 m/s2 and m = 9500 kg, we obtain Fx = -đ 6.4 ´đ 103 N and Fy = -đ 2.4 ´đ 103 N. The magnitude of the force of the water is therefore  EMBED Equation  (b) Its angle measured from  EMBED Equation.DSMT4  is either  EMBED Equation  The signs of the components indicate the latter is correct, so  EMBED Equation  is at  EMBED Equation.DSMT4  measured counterclockwise from the line of motion (+x axis). 49. Using Eq. 4-26, the launch speed of the projectile is  EMBED Equation.DSMT4 . The horizontal and vertical components of the speed are  EMBED Equation.DSMT4  Since the acceleration is constant, we can use Eq. 2-16 to analyze the motion. The component of the acceleration in the horizontal direction is  EMBED Equation.DSMT4  and the force component is EMBED Equation.DSMT4  Similarly, in the vertical direction, we have  EMBED Equation.DSMT4  and the force component is  EMBED Equation.DSMT4  Thus, the magnitude of the force is  EMBED Equation.DSMT4  to two significant figures. 50. First, we consider all the penguins (1 through 4, counting left to right) as one system, to which we apply Newton’s second law:  EMBED Equation  Second, we consider penguins 3 and 4 as one system, for which we have  EMBED Equation  Substituting the value, we obtain m2 = 23 kg. 51. We apply Newton’s second law first to the three blocks as a single system and then to the individual blocks. The +x direction is to the right in Fig. 5-49. (a) With msys = m1 + m2 + m3 = 67.0 kg, we apply Eq. 5-2 to the x motion of the system – in which case, there is only one force EMBED Equation . Therefore,  EMBED Equation.DSMT4  which yields a = 0.970 m/s2 for the system (and for each of the blocks individually). (b) Applying Eq. 5-2 to block 1, we find  EMBED Equation  (c) In order to find T2, we can either analyze the forces on block 3 or we can treat blocks 1 and 2 as a system and examine its forces. We choose the latter.  EMBED Equation  52. Both situations involve the same applied force and the same total mass, so the accelerations must be the same in both figures. (a) The (direct) force causing B to have this acceleration in the first figure is twice as big as the (direct) force causing A to have that acceleration. Therefore, B has the twice the mass of A. Since their total is given as 12.0 kg then B has a mass of mB = 8.00 kg and A has mass mA = 4.00 kg. Considering the first figure, (20.0 N)/(8.00 kg) = 2.50 m/s2. Of course, the same result comes from considering the second figure ((10.0 N)/(4.00 kg) = 2.50 m/s2). (b) Fa = (12.0 kg)(2.50 m/s2) = 30.0 N 53. The free-body diagrams for part (a) are shown below.  EMBED Equation  is the applied force and  EMBED Equation  is the force exerted by block 1 on block 2. We note that  EMBED Equation  is applied directly to block 1 and that block 2 exerts the force  EMBED Equation  on block 1 (taking Newton’s third law into account).  EMBED Equation.DSMT4  EMBED Equation.DSMT4   EMBED Equation.DSMT4  (a) Newton’s second law for block 1 is F – f = m1a, where a is the acceleration. The second law for block 2 is f = m2a. Since the blocks move together they have the same acceleration and the same symbol is used in both equations. From the second equation we obtain the expression a = f /m2, which we substitute into the first equation to get F – f = m1f/m2. Therefore,  EMBED Equation  (b) If  EMBED Equation  is applied to block 2 instead of block 1 (and in the opposite direction), the force of contact between the blocks is  EMBED Equation  (c) We note that the acceleration of the blocks is the same in the two cases. In part (a), the force f is the only horizontal force on the block of mass m2 and in part (b) f is the only horizontal force on the block with m1 > m2. Since f = m2a in part (a) and f = m1a in part (b), then for the accelerations to be the same, f must be larger in part (b). 54. (a) The net force on the system (of total mass M = 80.0 kg) is the force of gravity acting on the total overhanging mass (mBC = 50.0 kg). The magnitude of the acceleration is therefore a = (mBC g)/M = 6.125 m/s2. Next we apply Newton’s second law to block C itself (choosing down as the +y direction) and obtain mC g – TBC = mC a. This leads to TBC = 36.8 N. (b) We use Eq. 2-15 (choosing rightward as the +x direction): Dđx = 0 +  EQ \f(1,2) at2 = 0.191 m. 55. The free-body diagrams for  EMBED Equation.DSMT4 and  EMBED Equation.DSMT4 are shown in the figures below. The only forces on the blocks are the upward tension  EMBED Equation.DSMT4 and the downward gravitational forces  EMBED Equation.DSMT4 and  EMBED Equation.DSMT4 . Applying Newton’s second law, we obtain:  EMBED Equation.DSMT4  which can be solved to yield  EMBED Equation.DSMT4  Substituting the result back, we have  EMBED Equation.DSMT4  (a) With  EMBED Equation.DSMT4 and  EMBED Equation.DSMT4 , the acceleration becomes  EMBED Equation.DSMT4  (b) Similarly, the tension in the cord is  EMBED Equation.DSMT4  56. To solve the problem, we note that the acceleration along the slanted path depends on only the force components along the path, not the components perpendicular to the path. (a) From the free-body diagram shown, we see that the net force on the putting shot along the +x-axis is  EMBED Equation.DSMT4  which in turn gives   EMBED Equation.DSMT4  Using Eq. 2-16 for constant-acceleration motion, the speed of the shot at the end of the acceleration phase is  EMBED Equation.DSMT4  (b) If  EMBED Equation.DSMT4  then  EMBED Equation.DSMT4  and the final (launch) speed is  EMBED Equation.DSMT4  (c) The decrease in launch speed when changing the angle from  EMBED Equation.DSMT4  to  EMBED Equation.DSMT4  is  EMBED Equation.DSMT4  57. We take +y to be up for both the monkey and the package. (a) The force the monkey pulls downward on the rope has magnitude F. According to Newton’s third law, the rope pulls upward on the monkey with a force of the same magnitude, so Newton’s second law for forces acting on the monkey leads to F – mmg = mmam, where mm is the mass of the monkey and am is its acceleration. Since the rope is massless F = T is the tension in the rope. The rope pulls upward on the package with a force of magnitude F, so Newton’s second law for the package is F + FN – mpg = mpap, where mp is the mass of the package, ap is its acceleration, and FN is the normal force exerted by the ground on it. Now, if F is the minimum force required to lift the package, then FN = 0 and ap = 0. According to the second law equation for the package, this means F = mpg. Substituting mpg for F in the equation for the monkey, we solve for am:  EMBED Equation  (b) As discussed, Newton’s second law leads to  EMBED Equation.DSMT4  for the package and  EMBED Equation.DSMT4  for the monkey. If the acceleration of the package is downward, then the acceleration of the monkey is upward, so am = –ap. Solving the first equation for F  EMBED Equation  and substituting this result into the second equation, we solve for am:  EMBED Equation  (c) The result is positive, indicating that the acceleration of the monkey is upward. (d) Solving the second law equation for the package, we obtain  EMBED Equation  58. Referring to Fig. 5-10(c) is helpful. In this case, viewing the man-rope-sandbag as a system means that we should be careful to choose a consistent positive direction of motion (though there are other ways to proceed – say, starting with individual application of Newton’s law to each mass). We take down as positive for the man’s motion and up as positive for the sandbag’s motion and, without ambiguity, denote their acceleration as a. The net force on the system is the different between the weight of the man and that of the sandbag. The system mass is msys = 85 kg + 65 kg = 150 kg. Thus, Eq. 5-1 leads to  EMBED Equation  which yields a = 1.3 m/s2. Since the system starts from rest, Eq. 2-16 determines the speed (after traveling  EMBED Equation y = 10 m) as follows:  EMBED Equation  59. The free-body diagram for each block is shown below. T is the tension in the cord and qđ = 30° is the angle of the incline. For block 1, we take the +x direction to be up the incline and the +y direction to be in the direction of the normal force  EMBED Equation  that the plane exerts on the block. For block 2, we take the +y direction to be down. In this way, the accelerations of the two blocks can be represented by the same symbol a, without ambiguity. Applying Newton’s second law to the x and y axes for block 1 and to the y axis of block 2, we obtain  EMBED Equation  respectively. The first and third of these equations provide a simultaneous set for obtaining values of a and T. The second equation is not needed in this problem, since the normal force is neither asked for nor is it needed as part of some further computation (such as can occur in formulas for friction).  (a) We add the first and third equations above: m2g – m1g sin qđ = m1a + m2a. Consequently, we find  EMBED Equation  (b) The result for a is positive, indicating that the acceleration of block 1 is indeed up the incline and that the acceleration of block 2 is vertically down. (c) The tension in the cord is  EMBED Equation  60. The motion of the man-and-chair is positive if upward. (a) When the man is grasping the rope, pulling with a force equal to the tension T in the rope, the total upward force on the man-and-chair due its two contact points with the rope is 2T. Thus, Newton’s second law leads to  EMBED Equation  so that when a = 0, the tension is T = 466 N. (b) When a = +1.30 m/s2 the equation in part (a) predicts that the tension will be  EMBED Equation.DSMT4 . (c) When the man is not holding the rope (instead, the co-worker attached to the ground is pulling on the rope with a force equal to the tension T in it), there is only one contact point between the rope and the man-and-chair, and Newton’s second law now leads to  EMBED Equation  so that when a = 0, the tension is T = 931 N. (d) When a = +1.30 m/s2, the equation in (c) yields T = 1.05 ´đ 103 N. (e) The rope comes into contact (pulling down in each case) at the left edge and the right edge of the pulley, producing a total downward force of magnitude 2T on the ceiling. Thus, in part (a) this gives 2T = 931 N. (f) In part (b) the downward force on the ceiling has magnitude 2T = 1.05 ´đ 103 N. (g) In part (c) the downward force on the ceiling has magnitude 2T = 1.86 ´đ 103 N. (h) In part (d) the downward force on the ceiling has magnitude 2T = 2.11 ´đ 103 N. 61. The forces on the balloon are the force of gravity  EMBED Equation  (down) and the force of the air  EMBED Equation  (up). We take the +y to be up, and use a to mean the magnitude of the acceleration (which is not its usual use in this chapter). When the mass is M (before the ballast is thrown out) the acceleration is downward and Newton’s second law is Fa – Mg = –Ma. After the ballast is thrown out, the mass is M – m (where m is the mass of the ballast) and the acceleration is upward. Newton’s second law leads to Fa – (M – m)g = (M – m)a. The previous equation gives Fa = M(g – a), and this plugs into the new equation to give  EMBED Equation  62. The horizontal component of the acceleration is determined by the net horizontal force. (a) If the rate of change of the angle is  EMBED Equation.DSMT4 , then, using  EMBED Equation.DSMT4 , we find the rate of change of acceleration to be  EMBED Equation.DSMT4  (b) If the rate of change of the angle is  EMBED Equation.DSMT4 , then the rate of change of acceleration would be  EMBED Equation.DSMT4  63. The free-body diagrams for  EMBED Equation.DSMT4 and  EMBED Equation.DSMT4 are shown in the figures below. The only forces on the blocks are the upward tension  EMBED Equation.DSMT4 and the downward gravitational forces  EMBED Equation.DSMT4 and  EMBED Equation.DSMT4 . Applying Newton’s second law, we obtain:  EMBED Equation.DSMT4  which can be solved to give  EMBED Equation.DSMT4  (a) At  EMBED Equation.DSMT4 ,  EMBED Equation.DSMT4 . With  EMBED Equation.DSMT4 , we find the rate of change of acceleration to be  EMBED Equation.DSMT4  (b) At  EMBED Equation.DSMT4  EMBED Equation.DSMT4 and the rate of change of acceleration is  EMBED Equation.DSMT4  (c) The acceleration reaches its maximum value when  EMBED Equation.DSMT4  or  EMBED Equation.DSMT4  64. We first use Eq. 4-26 to solve for the launch speed of the shot:  EMBED Equation.DSMT4  With  EMBED Equation.DSMT4   EMBED Equation.DSMT4  and  EMBED Equation.DSMT4 , we find the launch speed to be  EMBED Equation.DSMT4  During this phase, the acceleration is  EMBED Equation.DSMT4  Since the acceleration along the slanted path depends on only the force components along the path, not the components perpendicular to the path, the average force on the shot during the acceleration phase is  EMBED Equation.DSMT4  65. First we analyze the entire system with “clockwise motion considered positive (that is, downward is positive for block C, rightward is positive for block B, and upward is positive for block A): mC g  mA g = Ma (where M = mass of the system = 24.0 kg). This yields an acceleration of a = g(mC -đ mA)/M = 1.63 m/s2. Next we analyze the forces just on block C: mC g – T = mC a. Thus the tension is T = mC g(2mA + mB)/M = 81.7 N. 66. The +x direction for m2=1.0 kg is “downhill” and the +x direction for m1=3.0 kg is rightward; thus, they accelerate with the same sign.  (a) We apply Newton’s second law to the x axis of each box:  EMBED Equation  Adding the two equations allows us to solve for the acceleration:  EMBED Equation.DSMT4  With F = 2.3 N and  EMBED Equation.DSMT4 , we have a = 1.8 m/s2. We plug back and find T = 3.1 N. (b) We consider the “critical” case where the F has reached the max value, causing the tension to vanish. The first of the equations in part (a) shows that  EMBED Equation.DSMT4  in this case; thus, a = 4.9 m/s2. This implies (along with T = 0 in the second equation in part (a)) that F = (3.0 kg)(4.9 m/s2) = 14.7 N  EMBED Equation.DSMT4  in the critical case. 67. (a) The acceleration (which equals F/m in this problem) is the derivative of the velocity. Thus, the velocity is the integral of F/m, so we find the “area” in the graph (15 units) and divide by the mass (3) to obtain v – vo = 15/3 = 5. Since vo = 3.0 m/s, then  EMBED Equation.DSMT4  (b) Our positive answer in part (a) implies  EMBED Equation.DSMT4  points in the +x direction. 68. The free-body diagram is shown on the right. Newton’s second law for the mass m for the x direction leads to  EMBED Equation  which gives the difference in the tension in the pull cable:  EMBED Equation  69. (a) We quote our answers to many figures – probably more than are truly “significant.” Here (7682 L)(“1.77 kg/L”) = 13597 kg. The quotation marks around the 1.77 are due to the fact that this was believed (by the flight crew) to be a legitimate conversion factor (it is not). (b) The amount they felt should be added was 22300 kg – 13597 kg = 87083 kg, which they believed to be equivalent to (87083 kg)/(“1.77 kg/L”) = 4917 L. (c) Rounding to 4 figures as instructed, the conversion factor is 1.77 lb/L ( 0.8034 kg/L, so the amount on board was (7682 L)(0.8034 kg/L) = 6172 kg. (d) The implication is that what as needed was 22300 kg – 6172 kg = 16128 kg, so the request should have been for (16128 kg)/(0.8034 kg/L) = 20075 L. (e) The percentage of the required fuel was  EQ \f(7682 L (on board) + 4917 L (added),(22300 kg required) /(0.8034 kg/L))  = 45%. 70. We are only concerned with horizontal forces in this problem (gravity plays no direct role). Without loss of generality, we take one of the forces along the +x direction and the other at 80( (measured counterclockwise from the x axis). This calculation is efficiently implemented on a vector capable calculator in polar mode, as follows (using magnitude-angle notation, with angles understood to be in degrees):  EQ \o(Fnet,()  = (20 ( 0) + (35 ( 80) = (43 ( 53) ( |  EQ \o(Fnet,() | = 43 N . Therefore, the mass is m = (43 N)/(20 m/s2) = 2.2 kg. 71. The goal is to arrive at the least magnitude of  EMBED Equation  and as long as the magnitudes of  EMBED Equation  and  EMBED Equation  are (in total) less than or equal to  EMBED Equation  then we should orient them opposite to the direction of  EMBED Equation  (which is the +x direction). (a) We orient both  EMBED Equation  in the –x direction. Then, the magnitude of the net force is 50 – 30 – 20 = 0, resulting in zero acceleration for the tire. (b) We again orient  EMBED Equation  in the negative x direction. We obtain an acceleration along the +x axis with magnitude  EMBED Equation  (c) In this case, the forces  EMBED Equation  are collectively strong enough to have y components (one positive and one negative) which cancel each other and still have enough x contributions (in the –x direction) to cancel  EMBED Equation . Since  EMBED Equation , we see that the angle above the –x axis to one of them should equal the angle below the –x axis to the other one (we denote this angle qđ). We require  EMBED Equation  which leads to  EMBED Equation  72. (a) A small segment of the rope has mass and is pulled down by the gravitational force of the Earth. Equilibrium is reached because neighboring portions of the rope pull up sufficiently on it. Since tension is a force along the rope, at least one of the neighboring portions must slope up away from the segment we are considering. Then, the tension has an upward component which means the rope sags. (b) The only force acting with a horizontal component is the applied force  EMBED Equation  Treating the block and rope as a single object, we write Newton’s second law for it: F = (M + m)a, where a is the acceleration and the positive direction is taken to be to the right. The acceleration is given by a = F/(M + m). (c) The force of the rope Fr is the only force with a horizontal component acting on the block. Then Newton’s second law for the block gives  EMBED Equation  where the expression found above for a has been used. (d) Treating the block and half the rope as a single object, with mass  EMBED Equation.DSMT4 , where the horizontal force on it is the tension Tm at the midpoint of the rope, we use Newton’s second law:  EMBED Equation  73. Although the full specification of  EMBED Equation  in this situation involves both x and y axes, only the x-application is needed to find what this particular problem asks for. We note that ay = 0 so that there is no ambiguity denoting ax simply as a. We choose +x to the right and +y up. We also note that the x component of the rope’s tension (acting on the crate) is Fx = Fcosqđ đ= (450 N) cos 38° = 355 N, and the resistive force (pointing in the  x direction) has magnitude f = 125 N. (a) Newton s second law leads to  EMBED Equation  (b) In this case, we use Eq. 5-12 to find the mass: m = W/g = 31.6 kg. Now, Newton s second law leads to  EMBED Equation  74. Since the velocity of the particle does not change, it undergoes no acceleration and must therefore be subject to zero net force. Therefore,  EMBED Equation  Thus, the third force  EMBED Equation  is given by  EMBED Equation  The specific value of the velocity is not used in the computation. 75. (a) Since the performer’s weight is (52 kg)(9.8 m/s2) = 510 N, the rope breaks. (b) Setting T = 425 N in Newton’s second law (with +y upward) leads to  EMBED Equation  which yields |a| = 1.6 m/s2. 76. (a) For the 0.50 meter drop in “free-fall”, Eq. 2-16 yields a speed of 3.13 m/s. Using this as the “initial speed” for the final motion (over 0.02 meter) during which his motion slows at rate “a”, we find the magnitude of his average acceleration from when his feet first touch the patio until the moment his body stops moving is a = 245 m/s2. (b) We apply Newton’s second law: Fstop – mg = ma ( Fstop = 20.4 kN. 77. We begin by examining a slightly different problem: similar to this figure but without the string. The motivation is that if (without the string) block A is found to accelerate faster (or exactly as fast) as block B then (returning to the original problem) the tension in the string is trivially zero. In the absence of the string, aA = FA /mA = 3.0 m/s2 aB = FB /mB = 4.0 m/s2 so the trivial case does not occur. We now (with the string) consider the net force on the system: Ma = FA + FB = 36 N. Since M = 10 kg (the total mass of the system) we obtain a = 3.6 m/s2. The two forces on block A are FA and T (in the same direction), so we have mA a = FA + T ( T = 2.4 N. 78. With SI units understood, the net force on the box is  EMBED Equaton  which yields  EMBED Equation . (a) Newton’s second law applied to the m = 4.0 kg box leads to  EMBED Equation  (b) The magnitude of  EMBED Equation  is  EMBED Equation . (c) Its angle is tan–1 [(–1.3 m/s2)/(1.0 m/s2)] = –50° (that is, 50° measured clockwise from the rightward axis). 79. The “certain force” denoted F is assumed to be the net force on the object when it gives m1 an acceleration a1 = 12 m/s2 and when it gives m2 an acceleration a2 = 3.3 m/s2. Thus, we substitute m1 = F/a1 and m2 = F/a2 in appropriate places during the following manipulations. (a) Now we seek the acceleration a of an object of mass m2 – m1 when F is the net force on it. Thus,  EMBED Equation  which yields a = 4.6 m/s2. (b) Similarly for an object of mass m2 + m1:  EMBED Equation  which yields a = 2.6 m/s2. 80. We use the notation g as the acceleration due to gravity near the surface of Callisto, m as the mass of the landing craft, a as the acceleration of the landing craft, and F as the rocket thrust. We take down to be the positive direction. Thus, Newton’s second law takes the form mg – F = ma. If the thrust is F1 (= 3260 N), then the acceleration is zero, so mg – F1 = 0. If the thrust is F2 (= 2200 N), then the acceleration is a2 (= 0.39 m/s2), so mg – F2 = ma2. (a) The first equation gives the weight of the landing craft: mg = F1 = 3260 N. (b) The second equation gives the mass:  EMBED Equation  (c) The weight divided by the mass gives the acceleration due to gravity: g = (3260 N)/(2.7 ´đ 103 kg) = 1.2 m/s2. 81. From the reading when the elevator was at rest, we know the mass of the object is m = (65 N)/(9.8 m/s2) = 6.6 kg. We choose +y upward and note there are two forces on the object: mg downward and T upward (in the cord that connects it to the balance; T is the reading on the scale by Newton’s third law). (a) “Upward at constant speed” means constant velocity, which means no acceleration. Thus, the situation is just as it was at rest: T = 65 N. (b) The term “deceleration” is used when the acceleration vector points in the direction opposite to the velocity vector. We’re told the velocity is upward, so the acceleration vector points downward (a = –2.4 m/s2). Newton’s second law gives  EMBED Equation  82. We take +x uphill for the m2 = 1.0 kg box and +x rightward for the m1= 3.0 kg box (so the accelerations of the two boxes have the same magnitude and the same sign). The uphill force on m2 is F and the downhill forces on it are T and m2g sin qđ, where qđ = 37°. The only horizontal force on m1 is the rightward-pointed tension. Applying Newton s second law to each box, we find  EMBED Equation  which can be added to obtain F  m2g sin qđ = (m1 + m2)a. This yields the acceleration  EMBED Equation  Thus, the tension is T = m1a = (3.0 kg)(1.53 m/s2) = 4.6 N. 83. We apply Eq. 5-12. (a) The mass is m = W/g = (22 N)/(9.8 m/s2) = 2.2 kg. At a place where g = 4.9 m/s2, the mass is still 2.2 kg but the gravitational force is Fg = mg = (2.2 kg) (4.0 m/s2) = 11 N. (b) As noted, m = 2.2 kg. (c) At a place where g = 0 the gravitational force is zero. (d) The mass is still 2.2 kg. 84. We use Wp = mgp, where Wp is the weight of an object of mass m on the surface of a certain planet p, and gp is the acceleration of gravity on that planet. (a) The weight of the space ranger on Earth is We = mge = (75 kg) (9.8 m/s2) = 7.4 ´đ 102 N. (b) The weight of the space ranger on Mars is Wm = mgm = (75 kg) (3.7 m/s2) = 2.8 ´đ 102 N. (c) The weight of the space ranger in interplanetary space is zero, where the effects of gravity are negligible. (d) The mass of the space ranger remains the same, m=75 kg, at all the locations. 85. (a) When EMBED Equation , we have  EMBED Equation  for the force exerted by each bolt on the engine. (b) The force on each bolt now satisfies 3F – mg = ma, which yields  EMBED Equation  86. We take the down to be the +y direction. (a) The first diagram (shown below left) is the free-body diagram for the person and parachute, considered as a single object with a mass of 80 kg + 5.0 kg = 85 kg.   EMBED Equation is the force of the air on the parachute and  EMBED Equation  is the force of gravity. Application of Newton’s second law produces mg – Fa = ma, where a is the acceleration. Solving for Fa we find  EMBED Equation  (b) The second diagram (above right) is the free-body diagram for the parachute alone.  EMBED Equation is the force of the air,  EMBED Equation  is the force of gravity, and  EMBED Equation  is the force of the person. Now, Newton’s second law leads to mpg + Fp – Fa = mpa. Solving for Fp, we obtain  EMBED Equation  87. (a) Intuition readily leads to the conclusion that the heavier block should be the hanging one, for largest acceleration. The force that “drives” the system into motion is the weight of the hanging block (gravity acting on the block on the table has no effect on the dynamics, so long as we ignore friction). Thus, m = 4.0 kg. The acceleration of the system and the tension in the cord can be readily obtained by solving  EMBED Equation.DSMT4  (b) The acceleration is given by  EMBED Equation  (c) The tension is  EMBED Equation  88. We assume the direction of motion is +x and assume the refrigerator starts from rest (so that the speed being discussed is the velocity  EMBED Equation.DSMT4  which results from the process). The only force along the x axis is the x component of the applied force  EMBED Equation . (a) Since v0 = 0, the combination of Eq. 2-11 and Eq. 5-2 leads simply to  EMBED Equation  for i = 1 or 2 (where we denote qđ1 = 0 and qđ2 = qđ for the two cases). Hence, we see that the ratio v2 over v1 is equal to cos qđ. (b) Since v0 = 0, the combination of Eq. 2-16 and Eq. 5-2 leads to  EMBED Equation  for i = 1 or 2 (again, qđ1 = 0 and qđ2 = qđ is used for the two cases). In this scenario, we see that the ratio v2 over v1 is equal to  EMBED Equation . 89. The mass of the pilot is m = 735/9.8 = 75 kg. Denoting the upward force exerted by the spaceship (his seat, presumably) on the pilot as  EMBED Equation  and choosing upward the +y direction, then Newton’s second law leads to  EMBED Equation  90. We denote the thrust as T and choose +y upward. Newton’s second law leads to  EMBED Equation  91. (a) The bottom cord is only supporting m2 = 4.5 kg against gravity, so its tension is T2= m2g = (4.5 kg)(9.8 m/s2) = 44 N. (b) The top cord is supporting a total mass of m1 + m2 = (3.5 kg + 4.5 kg) = 8.0 kg against gravity, so the tension there is T1= (m1 + m2)g = (8.0 kg)(9.8 m/s2) = 78 N. (c) In the second picture, the lowest cord supports a mass of m5 = 5.5 kg against gravity and consequently has a tension of T5 = (5.5 kg)(9.8 m/s2) = 54 N. (d) The top cord, we are told, has tension T3 =199 N which supports a total of (199 N)/(9.80 m/s2) = 20.3 kg, 10.3 kg of which is already accounted for in the figure. Thus, the unknown mass in the middle must be m4 = 20.3 kg – 10.3 kg = 10.0 kg, and the tension in the cord above it must be enough to support m4 + m5 = (10.0 kg + 5.50 kg) = 15.5 kg, so T4 = (15.5 kg)(9.80 m/s2) = 152 N. Another way to analyze this is to examine the forces on m3; one of the downward forces on it is T4. 92. (a) With SI units understood, the net force is  EMBED Equation  which yields  EMBED Equation  (b) The magnitude of  EMBED Equation.DSMT4 is  EMBED Equation.DSMT4  (c) The angle of  EMBED Equation.DSMT4  is  EMBED Equation.DSMT4  (d) The magnitude of  EMBED Equation  is  EMBED Equation  (e) Since  EMBED Equation  is equal to  EMBED Equation  multiplied by mass m, which is a positive scalar that cannot affect the direction of the vector it multiplies, EMBED Equation has the same angle as the net force, i.e,  EMBED Equation.DSMT4  In magnitude-angle notation, we may write  EMBED Equation.DSMT4  93. According to Newton’s second law, the magnitude of the force is given by F = ma, where a is the magnitude of the acceleration of the neutron. We use kinematics (Table 2-1) to find the acceleration that brings the neutron to rest in a distance d. Assuming the acceleration is constant, then  EMBED Equation  produces the value of a:  EMBED Equation  The magnitude of the force is consequently  EMBED Equation  94. Making separate free-body diagrams for the helicopter and the truck, one finds there are two forces on the truck ( EMBED Equation  upward, caused by the tension, which we’ll think of as that of a single cable, and  EMBED Equation  downward, where m = 4500 kg) and three forces on the helicopter ( EMBED Equation  downward,  EMBED Equation  upward, and  EMBED Equation  downward, where M = 15000 kg). With +y upward, then a = +1.4 m/s2 for both the helicopter and the truck. (a) Newton’s law applied to the helicopter and truck separately gives  EMBED Equation  which we add together to obtain  EMBED Equation  From this equation, we find Flift = 2.2 ´đ 105 N. (b) From the truck equation T  mg = ma we obtain T = 5.0 ´đ 104 N.  95. The free-body diagrams is shown on the right. Note that  EMBED Equation.DSMT4 and EMBED Equation.DSMT4 , respectively, and thought of as the y and x components of the force  EMBED Equation  exerted by the motorcycle on the rider. (a) Since the net force equals ma, then the magnitude of the net force on the rider is (60.0 kg) (3.0 m/s2) = 1.8 ´đ 102 N. (b) We apply Newton s second law to the x axis:  EMBED Equation  where m = 60.0 kg, a = 3.0 m/s2, and qđ = 10°. Thus,  EMBED Equation.DSMT4  Applying it to the y axis (where there is no acceleration), we have  EMBED Equation  which produces EMBED Equation.DSMT4 . Using the Pythagorean theorem, we find  EMBED Equation  Now, the magnitude of the force exerted on the rider by the motorcycle is the same magnitude of force exerted by the rider on the motorcycle, so the answer is 6.4 ´đ 102 N, to two significant figures. 96. We write the length unit light-month, the distance traveled by light in one month, as cˇmonth in this solution. (a) The magnitude of the required acceleration is given by  EMBED Equation  (b) The acceleration in terms of g is  EMBED Equation  (c) The force needed is  EMBED Equation  (d) The spaceship will travel a distance d = 0.1 cˇmonth during one month. The time it takes for the spaceship to travel at constant speed for 5.0 light-months is  EMBED Equation   EMBED Equation.DSMT4  4.2 years. 97. The coordinate choices are made in the problem statement. (a) We write the velocity of the armadillo as  EMBED Equation . Since there is no net force exerted on it in the x direction, the x component of the velocity of the armadillo is a constant: vx = 5.0 m/s. In the y direction at t = 3.0 s, we have (using Eq. 2-11 with  EMBED Equation.DSMT4 )  EMBED Equation  Thus,  EMBED Equation  (b) We write the position vector of the armadillo as  EMBED Equation . At t = 3.0 s we have rx = (5.0 m/s) (3.0 s) = 15 m and (using Eq. 2-15 with v0 y = 0)  EMBED Equation  The position vector at t = 3.0 s is therefore  EMBED Equation  98. (a) From Newton’s second law, the magnitude of the maximum force on the passenger from the floor is given by  EMBED Equation  we obtain FN = 590 N for m = 50 kg. (b) The direction is upward. (c) Again, we use Newton’s second law, the magnitude of the minimum force on the passenger from the floor is given by  EMBED Equation  Now, we obtain FN = 340 N. (d) The direction is upward. (e) Returning to part (a), we use Newton’s third law, and conclude that the force exerted by the passenger on the floor is  EMBED Equation  N. (f) The direction is downward. 99. The +x axis is “uphill” for m1 = 3.0 kg and “downhill” for m2 = 2.0 kg (so they both accelerate with the same sign). The x components of the two masses along the x axis are given by  EMBED Equation.DSMT4 and  EMBED Equation.DSMT4 , respectively.  Applying Newton’s second law, we obtain  EMBED Equation  Adding the two equations allows us to solve for the acceleration:  EMBED Equation.DSMT4  With  EMBED Equation.DSMT4 and  EMBED Equation.DSMT4 , we have a = 0.45 m/s2. This value is plugged back into either of the two equations to yield the tension T = 16 N. 100. (a) In unit vector notation,  EQ m\o(a, () = (-đ đ3.76 N)  EQ \o(i,^) +đ (1.37 N)  EQ \o(j,^). Thus, Newton s second law leads to  EQ \o(F2, ( ) =  EQ m\o(a, ()   EQ \o(F1, ( )  = (-đ đ6.26 N)  EQ \o(i,^) -đ (3.23 N)  EQ \o(j,^). (b) The magnitude of  EMBED Equation.DSMT4  is  EMBED Equation.DSMT4  (c) Since EMBED Equation.DSMT4 is in the third quadrant, the angle is  EMBED Equation.DSMT4  counterclockwise from positive direction of x axis (or 153( clockwise from +x). 101. We first analyze the forces on m1=1.0 kg.  EMBED Equation.DSMT4  The +x direction is “downhill” (parallel to  EMBED Equation ). With the acceleration (5.5 m/s2) in the positive x direction for m1, then Newton’s second law, applied to the x axis, becomes  EMBED Equation  But for m2=2.0 kg, using the more familiar vertical y axis (with up as the positive direction), we have the acceleration in the negative direction:  EMBED Equation  where the tension comes in as an upward force (the cord can pull, not push). (a) From the equation for m2, with F = 6.0 N, we find the tension T = 2.6 N. (b) From the equation for m, using the result from part (a), we obtain the angle  EMBED Equation . 102. (a) The word “hovering” is taken to imply that the upward (thrust) force is equal in magnitude to the downward (gravitational) force: mg = 4.9 ( 105 N. (b) Now the thrust must exceed the answer of part (a) by ma = 10 ( 105 N, so the thrust must be 1.5 ( 106 N. 103. (a) Choosing the direction of motion as +x, Eq. 2-11 gives  EMBED Equation  Converting to SI, this is a = 4.1 m/s2. (b) With mass m = 2000/9.8 = 204 kg, Newton’s second law gives  EMBED Equation  = 836 N in the +x direction. 104. (a) With v0 = 0, Eq. 2-16 leads to  EMBED Equation  EMBED Equation.DSMT4  The force responsible for producing this acceleration is  EMBED Equation  (b) The weight is mg = 8.9 ´đ 10 30 N, many orders of magnitude smaller than the result of part (a). As a result, gravity plays a negligible role in most atomic and subatomic processes. 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UŘŤąWbŽĹ_ĎŃ˙ő„˙<˙đY˙ğIĹ_€?óëýnĎČĎüżńŐąWőűŠťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWŔóôýa?Ď?üń'ŇqWŕüúă˙[łň3˙oüF5lUý~âŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUđüý˙XOóĎ˙ŸüIôœUř˙>¸˙ÖěüŒ˙Á›˙[_¸ŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šť|˙?G˙Öüó˙Ág˙}'~˙ĎŽ?őť?#?đf˙ÄcVĹ_×î*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ_ĎŃ˙ő„˙<˙đY˙ğIĹ_€?óëýnĎČĎüżńŐąWőűŠťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWŔóôýa?Ď?üń'ŇqWŕüúă˙[łň3˙oüF5lUý~âŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUđüý˙XOóĎ˙ŸüIôœUř˙>¸˙ÖěüŒ˙Á›˙[_¸ŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šť|˙?G˙Öüó˙Ág˙}'~˙ĎŽ?őť?#?đf˙ÄcVĹ_×î*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ_ĎŃ˙ő„˙<˙đY˙ğIĹ_€?óëýnĎČĎüżńŐąWőűŠťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWŔóôýa?Ď?üń'ŇqWŕüúă˙[łň3˙oüF5lUý~âŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUđüý˙XOóĎ˙ŸüIôœUř˙>¸˙ÖěüŒ˙Á›˙[_¸ŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šť|˙?G˙Öüó˙Ág˙}'~˙ĎŽ?őť?#?đf˙ÄcVĹ_×î*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ_ĎŃ˙ő„˙<˙đY˙ğIĹ_€?óëýnĎČĎüżńŐąWőűŠťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWŔóôýa?Ď?üń'ŇqWŕüúă˙[łň3˙oüF5lUý~âŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUđüý˙XOóĎ˙ŸüIôœUř˙>¸˙ÖěüŒ˙Á›˙[_¸ŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šť|˙?G˙Öüó˙Ág˙}'~˙ĎŽ?őť?#?đf˙ÄcVĹ_×î*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ_ĎŃ˙ő„˙<˙đY˙ğIĹ_€?óëýnĎČĎüżńŐąWőűŠťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWŔóôýa?Ď?üń'ŇqWŕüúă˙[łň3˙oüF5lUý~âŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUđüý˙XOóĎ˙ŸüIôœUř˙>¸˙ÖěüŒ˙Á›˙[_¸ŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šť|˙?G˙Öüó˙Ág˙}'~˙ĎŽ?őť?#?đf˙ÄcVĹ_×î*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ_ĎŃ˙ő„˙<˙đY˙ğIĹ_€?óëýnĎČĎüżńŐąWőűŠťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWŔóôýa?Ď?üń'ŇqWŕüúă˙[łň3˙oüF5lUý~âŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUđüý˙XOóĎ˙ŸüIôœUř˙>¸˙ÖěüŒ˙Á›˙[_¸ŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šť|˙?G˙Öüó˙Ág˙}'~˙ĎŽ?őť?#?đf˙ÄcVĹ_×î*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ_ĎŃ˙ő„˙<˙đY˙ğIĹ_€?óëýnĎČĎüżńŐąWőűŠťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWŔóôýa?Ď?üń'ŇqWŕüúă˙[łň3˙oüF5lUý~âŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUđüý˙XOóĎ˙ŸüIôœUř˙>¸˙ÖěüŒ˙Á›˙[_¸ŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šť|˙?G˙Öüó˙Ág˙}'~˙ĎŽ?őť?#?đf˙ÄcVĹ_×î*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ_ĎŃ˙ő„˙<˙đY˙ğIĹ_€?óëýnĎČĎüżńŐąWőűŠťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWŔóôýa?Ď?üń'ŇqWŕüúă˙[łň3˙oüF5lUý~âŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUđüý˙XOóĎ˙ŸüIôœUř˙>¸˙ÖěüŒ˙Á›˙[_¸ŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šť|˙?G˙Öüó˙Ág˙}'~˙ĎŽ?őť?#?đf˙ÄcVĹ_×î*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ_ĎŃ˙ő„˙<˙đY˙ğIĹ_€?óëýnĎČĎüżńŐąWőűŠťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWŔóôýa?Ď?üń'ŇqWŕüúă˙[łň3˙oüF5lUý~âŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUđüý˙XOóĎ˙ŸüIôœUř˙>¸˙ÖěüŒ˙Á›˙[_¸ŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šť|˙?G˙Öüó˙Ág˙}'~˙ĎŽ?őť?#?đf˙ÄcVĹ_×î*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ_ĎŃ˙ő„˙<˙đY˙ğIĹ_€?óëýnĎČĎüżńŐąWőűŠťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWŔóôýa?Ď?üń'ŇqWŕüúă˙[łň3˙oüF5lUý~âŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUđüý˙XOóĎ˙ŸüIôœUř˙>¸˙ÖěüŒ˙Á›˙[_¸ŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šť|˙?G˙Öüó˙Ág˙}'~˙ĎŽ?őť?#?đf˙ÄcVĹ_×î*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ_ĎŃ˙ő„˙<˙đY˙ğIĹ_€?óëýnĎČĎüżńŐąWőűŠťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWŔóôýa?Ď?üń'ŇqWŕüúă˙[łň3˙oüF5lUý~âŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUđüý˙XOóĎ˙ŸüIôœUř˙>¸˙ÖěüŒ˙Á›˙[_¸ŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šť|˙?G˙Öüó˙Ág˙}'~˙ĎŽ?őť?#?đf˙ÄcVĹ_×î*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ_ĎŃ˙ő„˙<˙đY˙ğIĹ_€?óëýnĎČĎüżńŐąWőűŠťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWŔóôýa?Ď?üń'ŇqWŕüúă˙[łň3˙oüF5lUý~âŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUđüý˙XOóĎ˙ŸüIôœUř˙>¸˙ÖěüŒ˙Á›˙[_¸ŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šť|˙?G˙Öüó˙Ág˙}'~˙ĎŽ?őť?#?đf˙ÄcVĹ_×î*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ_ĎŃ˙ő„˙<˙đY˙ğIĹ_€?óëýnĎČĎüżńŐąWőűŠťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWŔóôýa?Ď?üń'ŇqWŕüúă˙[łň3˙oüF5lUý~âŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUđüý˙XOóĎ˙ŸüIôœUř˙>¸˙ÖěüŒ˙Á›˙[_¸ŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šť|˙?G˙Öüó˙Ág˙}'~˙ĎŽ?őť?#?đf˙ÄcVĹ_×î*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ_ĎŃ˙ő„˙<˙đY˙ğIĹ_€?óëýnĎČĎüżńŐąWőűŠťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWŔóôýa?Ď?üń'ŇqWŕüúă˙[łň3˙oüF5lUý~âŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUđüý˙XOóĎ˙ŸüIôœUř˙>¸˙ÖěüŒ˙Á›˙[_¸ŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šť|˙?G˙Öüó˙Ág˙}'~˙ĎŽ?őť?#?đf˙ÄcVĹ_×î*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ_ĎŃ˙ő„˙<˙đY˙ğIĹ_€?óëýnĎČĎüżńŐąWőűŠťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWŔóôýa?Ď?üń'ŇqWŕüúă˙[łň3˙oüF5lUý~âŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUđüý˙XOóĎ˙ŸüIôœUř˙>¸˙ÖěüŒ˙Á›˙[_¸ŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šť|˙?G˙Öüó˙Ág˙}'~˙ĎŽ?őť?#?đf˙ÄcVĹ_×î*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤ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" # $ % & ' ( ) * + , - . / 0 1 2 3 4 5 6 7 8 9 : ; < = > ? @ A B C D E F G H I J K L M N O P Q R S T U V W X Y Z [ \ ] ^ _ ` a b c d e f g h i j k l m n o p q r s t u v w x y z { | } ~  €  ‚ ƒ „ … † ‡ ˆ ‰ Š ‹ Œ  Ž   ‘ ’ “ ” • – — ˜ ™ š › œ  ž Ÿ   Ą ˘ Ł ¤ Ľ Ś § ¨ Š Ş Ť Ź ­ Ž Ż ° ą ˛ ł ´ ľ ś ˇ ¸ š ş ť ź ˝ ž ż Ŕ Á Â Ă Ä Ĺ Ć Ç Č É Ę Ë Ě Í Î Ď Đ Ń Ň Ó Ô Ő Ö × Ř Ů Ú Ű Ü Ý Ţ ß ŕ á â ă ä ĺ ć ç č é ę ë ě í î ď đ ń ň ó ô ő ö ÷ ř ů ú ű ü ý ţ ˙                           ! " # $ % & ' ( ) * + , - . / 0 1 2 3 4 5 6 7 8 9 : ; < = > ? @ A B C D ţ˙˙˙F G H I J K L Ű ý˙˙˙ý˙˙˙ý˙˙˙ý˙˙˙ý˙˙˙ý˙˙˙ý˙˙˙ý˙˙˙ý˙˙˙ý˙˙˙ý˙˙˙ý˙˙˙ý˙˙˙ý˙˙˙ý˙˙˙ý˙˙˙ý˙˙˙ý˙˙˙ý˙˙˙ý˙˙˙ý˙˙˙c f ƒ g i h j l k m n o q p s r t u v w y x z { } | ~  ‚  Root Entry˙˙˙˙˙˙˙˙Ź ŔF°–•'ÚĆe şData ˙˙˙˙˙˙˙˙˙˙˙˙E VWordDocumentŤ˙˙˙˙˙˙˙˙ř‰ObjectPoolŽ˙˙˙˙ŕÇS&ÚĆ°–•'ÚĆ_1115667456Ö˙˙˙˙ÎŔFŕÇS&ÚĆŕÇS&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙CompObj˙˙˙˙iObjInfo˙˙˙˙˙˙˙˙˙˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ !"#$%&'ţ˙˙˙ţ˙˙˙*ţ˙˙˙ţ˙˙˙-./ţ˙˙˙1234567ţ˙˙˙ţ˙˙˙:ţ˙˙˙ţ˙˙˙=>ţ˙˙˙ţ˙˙˙Aţ˙˙˙ţ˙˙˙DEţ˙˙˙ţ˙˙˙Hţ˙˙˙ţ˙˙˙KLMNOţ˙˙˙QRSTUVWXYZţ˙˙˙ţ˙˙˙]ţ˙˙˙ţ˙˙˙`ţ˙˙˙ţ˙˙˙cţ˙˙˙ţ˙˙˙fţ˙˙˙ţ˙˙˙iţ˙˙˙ţ˙˙˙lmnopqţ˙˙˙stuvwxyz{|}~ţ˙˙˙ţ˙˙˙ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q  ƒF ƒx †=ƒmƒa ƒx †=ƒmƒa˜˜‚c‚o‚s˜˜ˆ2ˆ0†°†=ˆ1‚.ˆ0ˆ0˜˜kg–(–)˜ˆ2‚.ˆ0ˆ0˜˜m/s ˆ2 –(–)˜˜‚c‚o‚s˜˜ˆ2ˆ0†°†=ˆ1‚.ˆ8ˆ8˜˜N˜˜‚.ř{öxxOle10Native ˙˙˙˙$Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙ ‚_1115667475hV ÎŔFЂX&ÚĆЂX&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙{ü{ń‘Áf€đŒŸXđDSMT5WinAllBasicCodePagesTimes New RomanSymbolMT ExtraWinAllCodePagesˇs˛ÓŠúĹé!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôHAôHôôAôĽôEô_Eô_Eôđ  ƒF ƒx †==ƒmƒa ƒx †==ƒmƒa˜˜‚c‚o‚s˜˜ˆ2ˆ0‚.ˆ0†°°†==ˆ1‚.ˆ0ˆ0˜˜kg–(–)˜ˆ2‚.ˆ0ˆ0˜˜m/s ˆ2 –(–)˜˜‚c‚o‚s˜˜ˆ2ˆ0‚.ˆ0†°°†==ˆ1‚.ˆ8ˆ8˜˜N˜˜‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qCompObj ˙˙˙˙iObjInfo˙˙˙˙˙˙˙˙˙˙˙˙Ole10Native ˙˙˙˙$Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙‚  ƒF ƒy †=ƒmƒa ƒy †=ƒmƒa˜˜‚s‚i‚n˜˜ˆ2ˆ0†°†=ˆ1‚.ˆ0˜˜kg–(–)˜ˆ2‚.ˆ0ˆ0˜˜m/s ˆ2 –(–)˜˜‚s‚i‚n˜˜ˆ2ˆ0†°†=ˆ0‚.ˆ6ˆ8ˆ4˜˜N˜˜‚.€‘Áf€đŒŸXđDSMT5WinAllBasicCodePagesTimes New RomanSymbolMT ExtraWinAllCodePagesˇs˛ÓŠúĹé!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôHAôHôôAôĽôEô_Eô_Eôđ  ƒF ƒy †==ƒmƒa ƒy †==ƒmƒa˜˜‚s‚i‚n˜˜ˆ2ˆ0‚.ˆ0†°°†==ˆ1‚.ˆ0˜˜kg–(–)˜ˆ2‚.ˆ0ˆ0˜˜m/s ˆ2 –(–)˜˜‚s‚i‚n˜˜ˆ2ˆ0‚.ˆ0†°°†==ˆ0‚.ˆ6ˆ8ˆ4˜˜N˜˜‚._1214341491d%ÎŔFЂX&ÚĆЂX&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙(CompObj˙˙˙˙)iObjInfo˙˙˙˙˙˙˙˙˙˙˙˙+ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qŔ 2ƒF †=ƒF ƒx "i ˜˜†+˜˜ƒF ƒy "j †=ˆ1‚.ˆ8ˆ8"i ˜˜†+˜˜ˆ0‚.ˆ6ˆ8ˆ4"j ˜˜‚.˙˙˙v d ‡+Ole10Native˙˙˙˙,ÄEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙0ë_1031500093(˙˙˙˙ ŔFŔŽ_&ÚĆŔŽ_&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙8aÂĎčë´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒF †==ƒF ƒx i ˜ď˜ď†++˜ď˜ďƒF ƒy j †==‚(ˆ1‚.ˆ8ˆ8˜ďN‚)i ˜ď˜ď†++˜ď‚(ˆ0‚.ˆ6ˆ8ˆ4˜ďN‚)j ˜ď˜ď‚.ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€€ 2ƒF  net †=2ƒF  ˆ1 ˜˜†+˜˜2ƒF  ˆ2€CompObj˙˙˙˙9\ObjInfo˙˙˙˙˙˙˙˙;Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙<„_1031500276aT ŔFŔŽ_&ÚĆŔŽ_&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙?CompObj˙˙˙˙@\ObjInfo˙˙˙˙˙˙˙˙BOle10Native˙˙˙˙˙˙˙˙˙˙˙˙C¤ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€  2ƒa †=2ƒF  ˆ1 ˜˜†+˜˜2ƒF  ˆ2 –(–)˜˜‚/ƒm‚.˙˙˙˙˙˙˙Ŕ˙Ŕ˙Ŕ € &ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathTy_113208313506"ÎŔFŔŽ_&ÚĆŔŽ_&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙FCompObj!$˙˙˙˙GiObjInfo˙˙˙˙˙˙˙˙˙˙˙˙Ipe EFEquation.DSMT4ô9˛q@ 2ƒF  ˆ1 †+2ƒF  ˆ2 †=ˆ3‚.ˆ0˜˜N–(–)"i ˜˜†+˜˜ˆ4‚.ˆ0˜˜N–(–)"j –(–)˜˜†+˜˜†-ˆ3‚.ˆ0˜˜N–(–)"i ˜˜†+˜˜†-ˆ4‚.ˆ0˜˜N–(–)"j –(–)†=ˆ0€€Ole10Native#%˙˙˙˙JDEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙P•_1031491823˙˙˙˙˙˙˙˙( ŔFŔŽ_&ÚĆŔŽ_&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙[%Âyđë<ŸČëDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  ƒF  ˆ1 †++ƒF  ˆ2 †==˜ˆ3‚.ˆ0˜˜N–(–)i ˜˜†++˜˜ˆ4‚.ˆ0˜˜N–(–)j ˜–[–]†++˜†"-ˆ3‚.ˆ0˜˜N–(–)i ˜˜†++˜˜†"-ˆ4‚.ˆ0˜˜N–(–)j –[–]˜†==ˆ0ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€@ 2ƒa †=ˆ0CompObj')˙˙˙˙\\ObjInfo˙˙˙˙*˙˙˙˙^Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙_D_1031491908&(- ŔFŔb&ÚĆ°id&ÚĆţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€@ 2ƒa MathType˙%2Ole ˙˙˙˙˙˙˙˙˙˙˙˙aCompObj,.˙˙˙˙b\ObjInfo˙˙˙˙/˙˙˙˙dOle10Native˙˙˙˙˙˙˙˙˙˙˙˙eD_1132083109˙˙˙˙˙˙˙˙2ÎŔFŔb&ÚĆŔb&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙gCompObj14˙˙˙˙hiObjInfo˙˙˙˙˙˙˙˙˙˙˙˙jţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q  2ƒF  ˆ1 †+2ƒF  ˆ2 ƒm†=ˆ3‚.ˆ0˜˜N–(–)"i ˜˜†+˜˜ˆ4‚.ˆ0˜˜N–(–)"j –(–)˜˜†+˜˜†-ˆ3‚.ˆ0˜˜N–(–)"i ˜˜†+˜˜ˆ4‚.ˆ0˜˜N–(–)"j –(–)ˆ2‚.ˆ0˜˜kgOle10Native35˙˙˙˙k¤Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙r&_1132083164˙˙˙˙˙˙˙˙8ÎŔF°id&ÚĆ°id&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙†=ˆ4‚.ˆ0"j ˜˜m/s ˆ2 ˜˜‚.˙ßý˙˙ýď˙˙˙˙˙% đë<ŸČëDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A   ƒF  ˆ1 †++ƒF  ˆ2 ƒm†== ˆ3‚.ˆ0˜˜N–(–)i ˜ý˙˙˙„ ‡   … † ˆ ‰ Š ‹  Œ Ž   ‘ ’ “ • ” – š — ˜ ™ œ ›  ž Ÿ Ą ˘ ż Ł ¤ Ś Ľ § ¨ Š Ť Ş Ź ­ Ž Ż ° ą ˛ ł ´ ľ ¸ ś ˇ š ź ş ť ˝ ž Ŕ Á  Â Ă Ä Ć Ĺ Ç Č É Ę Ë Ě Í Î Ď Đ Ń Ň Ó Ô Ő Ö × Ř Ů   ý˙˙˙Ü Ý Ţ ß ŕ á â ă ä ĺ ć ç č é ę ë ě í î ď đ ń ň ó ô ő ö ÷ ř ů ú ű ü ý ţ ˙ ˜†++˜˜ˆ4‚.ˆ0˜˜N–(–)j –(–)˜˜†++˜˜†"-ˆ3‚.ˆ0˜˜N–(–)i ˜˜†++˜˜ˆ4‚.ˆ0˜˜N–(–)j –(–)ˆ2‚.ˆ0˜˜kg†==‚(ˆ4‚.ˆ0˜˜m/s ˆ2 ˜‚)j ˜‚.CompObj7:˙˙˙˙€iObjInfo˙˙˙˙˙˙˙˙˙˙˙˙‚Ole10Native9;˙˙˙˙ƒ¤Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙Š&ţ˙˙˙ţ˙˙˙„…†‡ˆ‰ţ˙˙˙‹ŒŽ‘’“”•–ţ˙˙˙ţ˙˙˙™ţ˙˙˙ţ˙˙˙œžŸţ˙˙˙ţ˙˙˙˘ţ˙˙˙ţ˙˙˙ĽŚţ˙˙˙ţ˙˙˙Šţ˙˙˙ţ˙˙˙Ź­Žţ˙˙˙ţ˙˙˙ąţ˙˙˙ţ˙˙˙´ľţ˙˙˙ţ˙˙˙¸ţ˙˙˙ţ˙˙˙ťź˝žżŔţ˙˙˙ÂĂÄĹĆÇČÉĘËĚÍţ˙˙˙ţ˙˙˙Đţ˙˙˙ţ˙˙˙ÓÔŐÖ×ŘŮţ˙˙˙ŰÜÝŢßŕáâăäĺćçčţ˙˙˙ţ˙˙˙ëţ˙˙˙ţ˙˙˙îţ˙˙˙ţ˙˙˙ńţ˙˙˙ţ˙˙˙ôőö÷řůúűţ˙˙˙ţ˙˙˙ţţ˙˙˙ţ˙˙˙ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q  2ƒF  ˆ1 †+2ƒF  ˆ2 ƒm†=ˆ3‚.ˆ0˜˜N–(–)"i ˜˜†+˜˜ˆ4‚.ˆ0˜˜N–(–)"j –(–)˜˜†+˜˜ˆ3‚.ˆ0˜˜N–(–)"i ˜˜†+˜˜†-ˆ4‚.ˆ0˜˜N–(–)"j –(–)ˆ2‚.ˆ0˜˜kg†=ˆ3‚.ˆ0"i ˜˜m/s ˆ2 ˜˜‚.v 0Ď*% đë<ŸČëDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A   ƒF  ˆ1 †++ƒF  ˆ2 ƒm†== ˆ3‚.ˆ0˜˜N–(–)i ˜˜†++˜˜ˆ4‚.ˆ0˜˜N–(–)j –(–)˜˜†++˜˜ˆ3‚.ˆ0˜˜N–(–)i ˜˜†++˜˜†"-ˆ4‚.ˆ0˜˜N–(–)j –(–)ˆ2‚.ˆ0˜ď˜˜kg†==‚(ˆ3‚.ˆ0˜ďm/s ˆ2 ‚)i ˜˜‚._1031492320˙˙˙˙3> ŔF°id&ÚĆ°id&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙—CompObj=?˙˙˙˙˜\ObjInfo˙˙˙˙@˙˙˙˙šţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€ 2ƒa †=2ƒF ƒm†=ˆ9‚.ˆ0˜˜†Đ˜˜ˆ0†°–(–)˜˜†+˜˜ˆ8‚.ˆ0˜˜†Đ˜˜ˆ1ˆ1ˆ8†°–(–)ˆ3‚.ˆ0†=ˆ2‚.ˆ9˜˜†Đ˜˜ˆ5ˆ3†°–(–)ţţţţţOle10Native˙˙˙˙˙˙˙˙˙˙˙˙›_1031498396cC ŔF°id&ÚĆ°id&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ CompObjBD˙˙˙˙Ą\ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€€ 2ƒF  ˆ1 ˜˜and˜˜2ƒF  ˆ2€€€ŔŔŔ˙˙˙˙˙˙˙ObjInfo˙˙˙˙E˙˙˙˙ŁOle10Native˙˙˙˙˙˙˙˙˙˙˙˙¤„_1031498521˙˙˙˙ôH ŔF°id&ÚĆ°id&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙§CompObjGI˙˙˙˙¨\ObjInfo˙˙˙˙J˙˙˙˙ŞOle10Native˙˙˙˙˙˙˙˙˙˙˙˙Ťä_1031498728ĆřM ŔF°Úf&ÚĆ°Úf&ÚĆţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€ŕ ˛Œ€ƒF†Œ€ ƒŒ€ Œ€‚Œ€ˆ1‘Œ€ ˜˜†+˜˜2ƒF  ˆ2 =ƒm2ƒa ‚,˜˜so˜˜2ƒF  ˆ2 †=ƒm2ƒa ˜˜†-˜˜2ƒF  ˆ1 ‚.ĺÍŔĺÍŔĺÍŔĺÍŔOle ˙˙˙˙˙˙˙˙˙˙˙˙ŻCompObjLN˙˙˙˙°\ObjInfo˙˙˙˙O˙˙˙˙˛Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙ł„ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€€ 2ƒF  ˆ1 †=ˆ2ˆ0‚.ˆ0˜˜N–(–)"i ŔŔŔ˙˙˙˙˙˙˙ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathTy_1131991889˙˙˙˙˙˙˙˙RÎŔF $i&ÚĆ $i&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙śCompObjQT˙˙˙˙ˇiObjInfo˙˙˙˙˙˙˙˙˙˙˙˙špe EFEquation.DSMT4ô9˛q€ 2ƒa †=†-ˆ1ˆ2˜‚s‚i‚n˜ˆ3ˆ0†°˜˜m/s ˆ2 –(–)"i ˜˜†-˜˜ˆ1ˆ2˜‚c‚o‚s˜ˆ3ˆ0†°˜˜m/s ˆ2 –(–)˘€Œj†€Œ =˜˜†-6.0˜m/s 2 –(–)"i ˜˜†-˜˜ˆ1ˆ0‚.ˆ4˜m/s 2 –(–)"j .˙˙˙Ole10NativeSU˙˙˙˙ş„Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙Á _1131991947ë XÎŔF $i&ÚĆ $i&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ÎWÂđđëLŸČëDSMT5WinAllBasicCodePagesTimes New RomanSymbolMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôHAôHôôAôĽôEô_Eô_Eôđ  ƒa †==†"-ˆ1ˆ2‚.ˆ0˜‚s‚i‚n˜ˆ3ˆ0‚.ˆ0†°°˜˜m/s ˆ2 –(–)i ˜˜†"-˜ˆ1ˆ2‚.ˆ0˜‚c‚o‚s˜ˆ3ˆ0‚.ˆ0†°°˜˜m/s ˆ2 –(–) €Œj€Œ ˜ď˜ď†==˜˜†"-6.00 ˜m/s 2 –(–)i ˜˜†"-˜˜ˆ1ˆ0‚.ˆ4˜m/s 2 –(–)j .ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathTyCompObjWZ˙˙˙˙ĎiObjInfo˙˙˙˙˙˙˙˙˙˙˙˙ŃOle10NativeY[˙˙˙˙ŇäEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙Ú­pe EFEquation.DSMT4ô9˛qŕ 2ƒF  ˆ2 †=ˆ2‚.ˆ0˜˜kg–(–)˜˜†-ˆ6‚.ˆ0˜m/s ˆ2 –(–)˜"i ˜˜†+˜˜ˆ2‚.ˆ0˜˜kg–(–)˜˜†-ˆ1ˆ0‚.ˆ4˜m/s ˆ2 –(–)˜"j ˜˜†-˜˜ˆ2ˆ0‚.ˆ0˜N–(–)"i ˜˜˜˜˜˜˜†=†-ˆ3ˆ2˜N–(–)"i ˜˜†-˜˜ˆ2ˆ1˜N–(–)"j ˜˜‚.˙Ď˙˙Ďż˙˙ŕ  ŔW‘TěLŸ,ěDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  ƒF  ˆ2 †==ˆ2‚.ˆ0ˆ0˜˜kg–(–)˜˜†"-ˆ6‚.ˆ0ˆ0˜ď˜m/s ˆ2 –(–)˜i ˜˜†++˜˜ˆ2‚.ˆ0ˆ0˜˜˜ďkg–(–)˜˜†"-ˆ1ˆ0‚.ˆ4˜˜ďm/s ˆ2 –(–)˜j ˜˜†"-˜˜ˆ2ˆ0‚.ˆ0˜˜ďN–(–)i ˜˜˜˜˜˜˜†==†"-ˆ3ˆ2‚.ˆ0˜˜ďN–(–)i ˜˜†"-˜˜ˆ2ˆ0‚.ˆ8˜˜ďN–(–)j ˜˜‚.ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€@ 2ƒF  ˆ2_1031500443¨­^ ŔF $i&ÚĆ $i&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙éCompObj]_˙˙˙˙ę\ObjInfo˙˙˙˙`˙˙˙˙ěOle10Native˙˙˙˙˙˙˙˙˙˙˙˙íD_1219945333•<cÎŔF $i&ÚĆ $i&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ďCompObjbd˙˙˙˙điţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qeÂčë|´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAôGôAHôA*_D_Eô_Eô_A  ‚|ƒF  ˆ2 ‚|†== ƒF ˆ2ƒxˆ2 †++ƒFObjInfo˙˙˙˙e˙˙˙˙ňEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙ó _1031504095ŻĆh ŔF •k&ÚĆ •k&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ü ˆ2ƒyˆ2 †== ‚(†"-ˆ3ˆ2‚.ˆ0˜ďN‚) ˆ2 †++‚(†"-ˆ2ˆ0‚.ˆ8˜ďN‚) ˆ2 †==ˆ3ˆ8‚.ˆ2 N.ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€CompObjgi˙˙˙˙ý\ObjInfo˙˙˙˙j˙˙˙˙˙Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙T_1108003960ČmÎŔF •k&ÚĆ •k&ÚĆţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙   ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙!ţ˙˙˙ţ˙˙˙$%ţ˙˙˙'()*+,ţ˙˙˙ţ˙˙˙/ţ˙˙˙ţ˙˙˙23ţ˙˙˙ţ˙˙˙6ţ˙˙˙ţ˙˙˙9ţ˙˙˙ţ˙˙˙<ţ˙˙˙ţ˙˙˙?@ABCDEţ˙˙˙GHIJKLMNOPQRSTUVWXYţ˙˙˙ţ˙˙˙\ţ˙˙˙ţ˙˙˙_`abcdţ˙˙˙fghijklmnopţ˙˙˙ţ˙˙˙sţ˙˙˙ţ˙˙˙vwxyţ˙˙˙{|}~€P 2ƒF  ˆ20ŽJ0ŽJ0ŽJąJţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qwÁ2€đ|ŸXđDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT ExtraWinAllCodePagOle ˙˙˙˙˙˙˙˙˙˙˙˙CompObjln˙˙˙˙iObjInfo˙˙˙˙o˙˙˙˙Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙Nesˇs˛ÓŠúĹé!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAôGôAHôA*_D_Eô_Eô_A  ˆ2ˆ1ˆ3†°°†"-ˆ3ˆ6ˆ0†°°†==†"-ˆ1ˆ4ˆ7†°°ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€_1031492565+zr ŔF n&ÚĆ n&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ CompObjqs˙˙˙˙ \ObjInfo˙˙˙˙t˙˙˙˙Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙D_1031492590˙˙˙˙˙˙˙˙w ŔF n&ÚĆ n&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙CompObjvx˙˙˙˙\@ 2ƒv ˆţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€@ 2ƒa ˆObjInfo˙˙˙˙y˙˙˙˙Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙D_1031492610u>| ŔF n&ÚĆ n&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€  2ƒF  net †=2ƒF  ˆ1 ˜˜†+˜˜2ƒF  ˆ2 †=ƒm2ƒa †=ˆ0˜˜‚.˙ŕ &CompObj{}˙˙˙˙\ObjInfo˙˙˙˙~˙˙˙˙Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙¤_1132083263Ń]ÎŔF n&ÚĆ n&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙CompObj€ƒ˙˙˙˙ iObjInfo˙˙˙˙˙˙˙˙˙˙˙˙"Ole10Native‚„˙˙˙˙#¤ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q  2ƒF  ˆ2 †=˜˜†-2ƒF  ˆ1 †=˜˜†-ˆ2"i ˜˜†+˜˜ˆ6"j ˜˜N˜˜‚. &%™đë<ŸČëDSMT5WinAllBasicCodePagesTimes New RomanSymbolMT Extra!/ED/APôG_APňAPôAEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙&ľ_1031496639M˙˙˙˙‡ ŔFPp&ÚƐPp&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙-CompObj†ˆ˙˙˙˙.\ôEô%ôB_AôC_AôEô*_HôHAôHôôAôĽôEô_Eô_Eôđ  ƒF  ˆ2 †==˜˜†"-ƒF  ˆ1 †==˜˜‚(†"-ˆ2 N) i ˜˜†++˜‚(˜ˆ6 N)˜ďj ˜˜˜˜‚.ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛qObjInfo˙˙˙˙‰˙˙˙˙0Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙1¤_1031496715˙˙˙˙˙˙˙˙Œ ŔF`^ě&ÚĆ`^ě&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙4€  2ƒF  net †=2ƒF  ˆ1 ˜˜†+˜˜2ƒF  ˆ2 ˜˜†+˜˜2ƒF  ˆ3&ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€CompObj‹˙˙˙˙5\ObjInfo˙˙˙˙Ž˙˙˙˙7Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙8D_1219945163˙˙˙˙˙˙˙˙‘ÎŔFPp&ÚƐPp&ÚĆ@ ƒm2ƒg f ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qŔ 2ƒF  ˆ1 ˜˜˜˜˜†=ˆ3ˆ2‚c‚o‚s˜ˆ3ˆ0†°"i ˜˜†+˜˜‚s‚i‚n˜ˆ3ˆ0†°˘€ŒOle ˙˙˙˙˙˙˙˙˙˙˙˙:CompObj“˙˙˙˙;iObjInfo˙˙˙˙˙˙˙˙˙˙˙˙=Ole10Native’”˙˙˙˙>āj†€Œ –(–)˜˜˜˜˜˜˜˜˜˜†=ˆ2ˆ7‚.ˆ7"i ˜˜+˜˜16"j 2ƒF  ˆ2 ˜˜˜˜˜†=ˆ5ˆ5‚c‚o‚s˜ˆ0†°"i ˜˜†+˜˜‚s‚i‚n˜ˆ0†°˘€Œj†€Œ –(–)˜˜˜˜˜˜˜˜˜˜†=ˆ5ˆ5"i üáüóüóüářeÂĚčë|´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙Fč_1219945265Ś—ÎŔFPp&ÚƐPp&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ZCompObj–™˙˙˙˙[iG_APňA ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  ƒF  ˆ1 ˜˜˜˜˜†==‚(ˆ3ˆ2˜ďN‚)‚c‚o‚s˜ˆ3ˆ0†°°i ˜˜†++˜˜‚s‚i‚n˜ˆ3ˆ0†°° €Œj€Œ –(–)†==‚(ˆ2ˆ7‚.ˆ7˜ďN‚)˜ďi ˜˜†++‚(˜˜16˜ďN˜ď‚)j ƒF  ˆ2 ˜˜˜˜˜†==‚(ˆ5ˆ5˜ďN‚)‚c‚o‚s˜ˆ0†°°i ˜˜†++˜˜‚s‚i‚n˜ˆ0†°° €Œj€Œ –(–)†==‚(ˆ5ˆ5˜ďN‚)˜ďi ƒF  ˆ3 †==‚(ˆ4ˆ1˜ďN˜˜‚)‚c‚o‚s†"-ˆ6ˆ0†°°–(–)i ˜˜†++˜˜‚s‚i‚n†"-ˆ6ˆ0†°°–(–) €Œj€Œ –(–)†==‚(ˆ2ˆ0‚.ˆ5˜ďN‚)˜ďi ˜˜†"-˜‚(˜ˆ3ˆ5‚.ˆ5˜ďN˜ď‚)j .ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q€ 2ƒa ˜˜†=ˆ2ˆ7‚.ˆ7"i ˜˜†+˜˜ˆ1ˆ6"j –(–)˜˜†+˜˜ˆ5ˆ5"i –(ObjInfo˙˙˙˙˙˙˙˙˙˙˙˙]Ole10Native˜š˙˙˙˙^„Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙eç_1219945113ŐaÎŔFPp&ÚƐPp&ÚĆ–)˜˜†+˜˜ˆ2ˆ0‚.ˆ5"i ˜˜†-˜˜ˆ3ˆ5‚.ˆ5"j –(–)ˆ1ˆ2ˆ0˜˜˜˜˜˜˜†=ˆ0‚.ˆ8ˆ6"i ˜˜†-˜˜ˆ0‚.ˆ1ˆ6"j ˜˜˜˜m/s 2 ˜˜‚.˙˙€˙˙€eÂËčë|´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAôGôAHôA*_D_Eô_Eô_A  ƒa ˜˜†== ˆ2ˆ7‚.ˆ7˜ďi ˜†++ˆ1ˆ6˜ďj –(–)˜ďN†++ˆ5ˆ5˜ďi –(–)˜ďN˜†++˜ˆ2ˆ0‚.ˆ5i ˜†"-ˆ3ˆ5‚.ˆ5j –(–)˜ďNˆ1ˆ2ˆ0˜ďkg†==‚(ˆ0‚.ˆ8ˆ6m/s 2 )i ˜†"-˜‚(ˆ0‚.ˆ1ˆ6m/s 2 )j ˜˜‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q$ 2ƒa –a–b†= ƒa ƒxˆ2 ˜˜†+˜˜ƒa ƒyˆ2 †= ˆ0‚.ˆ8ˆ6 ˆ2 ˜˜†+˜˜†-ˆ0‚.ˆ1ˆ6–(–) ˆ2 †=Ole ˙˙˙˙˙˙˙˙˙˙˙˙qCompObjœŸ˙˙˙˙riObjInfo˙˙˙˙˙˙˙˙˙˙˙˙tOle10Nativež ˙˙˙˙u(ˆ0‚.ˆ8ˆ8˜˜m/s ˆ2 ˜˜‚. "-lzEečë|´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  ƒa –ě–ě†== ƒa ƒxˆ2 ˜ď˜ď†++˜ď˜ďƒa ƒyˆ2 †== ‚Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙zŹ_1031498345”hŁ ŔFÁr&ÚƐÁr&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙…CompObj˘¤˙˙˙˙†\‚ƒ„ţ˙˙˙ţ˙˙˙‡ţ˙˙˙ţ˙˙˙Šţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙‘’“ţ˙˙˙•–—˜™š›œţ˙˙˙ţ˙˙˙ ţ˙˙˙ţ˙˙˙Ł¤ĽŚ§¨ţ˙˙˙ţ˙˙˙Ťţ˙˙˙ţ˙˙˙ŽŻ°ą˛ł´ľśţ˙˙˙ţ˙˙˙šţ˙˙˙ţ˙˙˙ź˝žżţ˙˙˙ţ˙˙˙Âţ˙˙˙ţ˙˙˙ĹĆÇţ˙˙˙ţ˙˙˙Ęţ˙˙˙ţ˙˙˙ÍÎĎĐţ˙˙˙ţ˙˙˙Óţ˙˙˙ţ˙˙˙Ö×ŘŮţ˙˙˙ţ˙˙˙Üţ˙˙˙ţ˙˙˙ßŕáâţ˙˙˙ţ˙˙˙ĺţ˙˙˙ţ˙˙˙čéęëěíîďţ˙˙˙ţ˙˙˙ňţ˙˙˙ţ˙˙˙őö÷řůúűüţ˙˙˙ţ˙˙˙˙ţ˙˙˙(ˆ0‚.ˆ8ˆ6˜ďm/s 2 ‚) ˆ2 ˜ď˜ď†++˜ď˜ď†"-ˆ0‚.ˆ1ˆ6˜ďm/s 2 –(–) ˆ2 †==ˆ0‚.ˆ8ˆ8˜ď˜ďm/s ˆ2 ˜ď˜ď‚.ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛qObjInfo˙˙˙˙Ľ˙˙˙˙ˆOle10Native˙˙˙˙˙˙˙˙˙˙˙˙‰D_1219945312˙˙˙˙˙˙˙˙¨ÎŔFÁr&ÚƐÁr&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙‹€@ 2ƒa ˆţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q „q†=‚t‚a‚n †-ˆ1 ˜˜ƒaCompObj§Ş˙˙˙˙ŒiObjInfo˙˙˙˙˙˙˙˙˙˙˙˙ŽOle10NativeŠŤ˙˙˙˙Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙”€ ƒy ƒa ƒx –(–)†=‚t‚a‚n †-ˆ1 ˜˜†-ˆ0‚.ˆ1ˆ6ˆ0‚.ˆ8ˆ6–(–)†=˜˜†-ˆ1ˆ1†°˜˜‚.ŔđŔđ€`eÂdčë|´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  „¸q†==‚t‚a‚n †"-ˆ1 ˜ď˜ď ƒa ƒy ƒa ƒx –(–)†==‚t‚a‚n †"-ˆ1 ˜ď˜ď †"-ˆ0‚.ˆ1ˆ6˜ďm/s 2 ˆ0‚.ˆ8ˆ6˜ďm/s 2 –(–)†==˜ď˜ď†"-ˆ1ˆ1†°°˜ď˜ď‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathTy_1214170644˙˙˙˙˙˙˙˙ŽÎŔFÁr&ÚƐÁr&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙žCompObj­Ż˙˙˙˙ŸiObjInfo˙˙˙˙°˙˙˙˙Ąpe EFEquation.DSMT4ô9˛qičë„´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒF  net †==ƒF  ƒA †++ƒF  ƒB †++ƒF  ƒC †==ƒEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙˘_1214171852ŹĹłÎŔFÁr&ÚƐ2u&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ŠCompObj˛´˙˙˙˙Şimƒa †==ˆ0‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qiÂUčë|´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôObjInfo˙˙˙˙ľ˙˙˙˙ŹEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙­q_1214172268“Ô¸ÎŔF2u&ÚƐ2u&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ˇAHôA*_D_Eô_Eô_A  ˆ0†==@ƒF net‚,ƒx †"ĺ †==ƒF ƒC ‚c‚o‚s„Ćf†"-ƒF ƒA ‚c‚o‚s„¸qˆ0†==@ƒF net‚,ƒy †"ĺ †==ƒF ƒA ‚s‚i‚n„¸q†++ƒF ƒC ‚s‚i‚n„Ćf†"-ƒF ƒBCompObjˇš˙˙˙˙¸iObjInfo˙˙˙˙ş˙˙˙˙şEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙ť_1214172289˙˙˙˙˙˙˙˙˝ÎŔF2u&ÚƐ2u&ÚĆţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qiÂëčëd´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒF ƒBOle ˙˙˙˙˙˙˙˙˙˙˙˙ŔCompObjźž˙˙˙˙ÁiObjInfo˙˙˙˙ż˙˙˙˙ĂEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙Äüţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qiÂŕč뤴ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  „Ćf‚._1214172140˙˙˙˙˙˙˙˙ÂÎŔF2u&ÚƐ2u&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ČCompObjÁĂ˙˙˙˙ÉiObjInfo˙˙˙˙Ä˙˙˙˙Ëţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qi čël´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒF ƒAEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙Ě'_1214172177ŔĘÇÎŔF€|w&ÚĆ€|w&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ŃCompObjĆČ˙˙˙˙Ňi †==ˆ2ˆ2ˆ0˜ďNţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qi č댴ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôObjInfo˙˙˙˙É˙˙˙˙ÔEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙Ő'_1214172203˙˙˙˙˙˙˙˙ĚÎŔF€|w&ÚĆ€|w&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ڏAHôA*_D_Eô_Eô_A  ƒF ƒC †==ˆ1ˆ7ˆ0˜ďNţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qiÂöčë´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT ExtCompObjËÍ˙˙˙˙ŰiObjInfo˙˙˙˙Î˙˙˙˙ÝEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙Ţ_1214172915˙˙˙˙˙˙˙˙ŃÎŔF€|w&ÚĆ€|w&ÚĆra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  „¸q†==ˆ4ˆ7†°°‚,ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qiÂčël´ŔëDSMT5WinAllBasicCodePagesOle ˙˙˙˙˙˙˙˙˙˙˙˙ăCompObjĐŇ˙˙˙˙äiObjInfo˙˙˙˙Ó˙˙˙˙ćEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙ç;Times New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ‚c‚o‚s„Ćf†== ƒF ƒA ‚c‚o‚s„¸qƒF ƒC †== ‚(ˆ2ˆ2ˆ0˜ďN‚)‚c‚o‚sˆ4ˆ7‚.ˆ0†°°ˆ1ˆ7ˆ0˜ďN†==ˆ0‚.ˆ8ˆ8ˆ3˜ď˜ď˜ď˜ď†Ň!Ţ˜ď˜ď„Ćf†==ˆ2ˆ8‚.ˆ0†°°             s      7      ! 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ţ˙˙˙ţ˙˙˙#$%&'()*ţ˙˙˙ţ˙˙˙-ţ˙˙˙ţ˙˙˙01234ţ˙˙˙ţ˙˙˙7ţ˙˙˙ţ˙˙˙:;<=>?@ţ˙˙˙ţ˙˙˙Cţ˙˙˙ţ˙˙˙FGHIJţ˙˙˙ţ˙˙˙Mţ˙˙˙ţ˙˙˙PQRSTUVţ˙˙˙ţ˙˙˙Yţ˙˙˙ţ˙˙˙\]^_`abcdţ˙˙˙ţ˙˙˙gţ˙˙˙ţ˙˙˙jklmţ˙˙˙ţ˙˙˙pţ˙˙˙ţ˙˙˙stuvwţ˙˙˙ţ˙˙˙zţ˙˙˙ţ˙˙˙}~€iŽčël´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒx‚(ƒt‚)†==†"-ˆ1ˆ3‚.ˆ0ˆ0†++ˆ2‚.ˆ0ˆ0ƒt†++ˆ4‚.ˆ0ˆ0ƒt ˆ2 †"-ˆ3‚.ˆ0ˆ0ƒt ˆ3ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qiÂőčël´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A   ƒdƒxCompObjßá˙˙˙˙ iObjInfo˙˙˙˙â˙˙˙˙ Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙ _1214173460ĎčĺÎŔFp7|&ÚĆp7|&ÚĆƒdƒt†==ˆ2‚.ˆ0ˆ0†++ˆ8‚.ˆ0ˆ0ƒt†"-ˆ9‚.ˆ0ˆ0ƒt ˆ2 ‚,˜ď˜ď˜ď˜ď ƒd ˆ2 ƒxƒdƒt ˆ2 †==ˆ8‚.ˆ0ˆ0†"-ˆ1ˆ8‚.ˆ0ƒtţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qOle ˙˙˙˙˙˙˙˙˙˙˙˙CompObjäć˙˙˙˙iObjInfo˙˙˙˙ç˙˙˙˙Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙iÂţčë´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒt†==ˆ3‚.ˆ4ˆ0˜ďsţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathTy_1214173475˙˙˙˙˙˙˙˙ęÎŔFp7|&ÚĆp7|&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙CompObjéë˙˙˙˙iObjInfo˙˙˙˙ě˙˙˙˙!pe EFEquation.DSMT4ô9˛qiÂčë´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒF †==ƒm ƒd ˆ2 ƒxƒdƒt ˆ2 i †==‚(ˆ0‚.ˆ1ˆ5ˆ0‚)Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙" _1214174085ňďÎŔFp7|&ÚĆp7|&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙+CompObjîđ˙˙˙˙,iˆ8‚.ˆ0ˆ0†"-ˆ1ˆ8‚.ˆ0‚(ˆ3‚.ˆ4ˆ0‚)–[–]i †==‚(†"-ˆ7‚.ˆ9ˆ8˜ďN‚)i ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qiÂXčë´ŔëDSMT5WinAllBasicCodePagesObjInfo˙˙˙˙ń˙˙˙˙.Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙/t_1214173991Ţ÷ôÎŔFp7|&ÚĆp7|&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙5Times New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒx‚(ƒt‚)†==†"-ˆ1ˆ5‚.ˆ0†++ˆ2‚.ˆ0ˆ0ƒt†++ˆ4‚.ˆ0ˆ0ƒt ˆ3ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qCompObjóő˙˙˙˙6iObjInfo˙˙˙˙ö˙˙˙˙8Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙9Ţ_1214174040˙˙˙˙˙˙˙˙ůÎŔFp7|&ÚĆp¨~&ÚĆiÂÂčë´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A   ƒdƒxƒdƒt†==ˆ2‚.ˆ0ˆ0†"-ˆ1ˆ2‚.ˆ0ƒt ˆ2 ‚,˜ď˜ď˜ď˜ď ƒd ˆ2 ƒxƒdƒt ˆ2 †==†"-ˆ2ˆ4‚.ˆ0ƒtţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qiÂRčë´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôOle ˙˙˙˙˙˙˙˙˙˙˙˙ACompObjřú˙˙˙˙BiObjInfo˙˙˙˙ű˙˙˙˙DEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙EnAHôA*_D_Eô_Eô_A  ƒy‚(ƒt‚)†==ˆ2ˆ5‚.ˆ0†++ˆ7‚.ˆ0ˆ0ƒt†"-ˆ9‚.ˆ0ˆ0ƒt ˆ2ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qiÂŤčë´ŔëDSMT5WinAllBasicCodePages_1214174116˙˙˙˙˙˙˙˙ţÎŔFp¨~&ÚĆp¨~&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙KCompObjý˙˙˙˙˙LiObjInfo˙˙˙˙˙˙˙˙NEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙OÇ_1214174225üÎŔFp¨~&ÚĆp¨~&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙WCompObj˙˙˙˙XiTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A   ƒdƒyƒdƒt†==ˆ7‚.ˆ0ˆ0†"-ˆ1ˆ8‚.ˆ0ƒt‚,˜ď˜ď˜ď˜ď ƒd ˆ2 ƒyƒdƒt ˆ2 †==†"-ˆ1ˆ8‚.ˆ0ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qiÂ@čël´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒa †==ƒa ƒx i †++ƒa ƒy jObjInfo˙˙˙˙˙˙˙˙ZEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙[\_1214174605˙˙˙˙˙˙˙˙ÎŔF`Eˆ&ÚĆ`Eˆ&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙e †== ƒd ˆ2 ƒxƒdƒt ˆ2 i †++ ƒd ˆ2 ƒyƒdƒt ˆ2 j †==‚(†"-ˆ2ˆ4‚.ˆ0ƒt‚)i †++‚(†"-ˆ1ˆ8‚.ˆ0‚)j .ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qCompObj ˙˙˙˙fiObjInfo˙˙˙˙ ˙˙˙˙hEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙i_1214174671í ÎŔFp&ÚĆp&ÚĆiÂčëd´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒt†==ˆ0‚.ˆ7ˆ0ˆ0˜ďsţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathTyOle ˙˙˙˙˙˙˙˙˙˙˙˙nCompObj ˙˙˙˙oiObjInfo˙˙˙˙˙˙˙˙qEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙r`pe EFEquation.DSMT4ô9˛qiÂDčëd´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒa †==‚(†"-ˆ1ˆ6‚.ˆ8‚)i †++‚(†"-ˆ1ˆ8‚.ˆ0‚)j _1214174461˙˙˙˙ÎŔFp&ÚĆp&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙xCompObj˙˙˙˙yiObjInfo˙˙˙˙˙˙˙˙{ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qiÂŔčëd´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒa†==‚|Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙|Ü_1214174703˙˙˙˙˙˙˙˙ÎŔF`cƒ&ÚĆ`cƒ&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙„CompObj˙˙˙˙…i‚ƒţ˙˙˙ţ˙˙˙†ţ˙˙˙ţ˙˙˙‰Š‹ŒŽţ˙˙˙ţ˙˙˙‘ţ˙˙˙ţ˙˙˙”•–ţ˙˙˙ţ˙˙˙™ţ˙˙˙ţ˙˙˙œžŸţ˙˙˙ţ˙˙˙˘ţ˙˙˙ţ˙˙˙ĽŚ§ţ˙˙˙ţ˙˙˙Şţ˙˙˙ţ˙˙˙­ŽŻ°ą˛ł´ľśţ˙˙˙ţ˙˙˙šţ˙˙˙ţ˙˙˙ź˝žżţ˙˙˙ţ˙˙˙Âţ˙˙˙ţ˙˙˙ĹĆÇČÉĘËĚÍţ˙˙˙ţ˙˙˙Đţ˙˙˙ţ˙˙˙ÓÔŐÖ×ŘŮţ˙˙˙ţ˙˙˙Üţ˙˙˙ţ˙˙˙ßŕáţ˙˙˙ţ˙˙˙äţ˙˙˙ţ˙˙˙çčéęëěíîďţ˙˙˙ţ˙˙˙ňţ˙˙˙ţ˙˙˙őö÷řţ˙˙˙ţ˙˙˙űţ˙˙˙ţ˙˙˙ţ˙ƒa ‚|˜ď†== ‚(†"-ˆ1ˆ6‚.ˆ8‚) ˆ2 †++‚(†"-ˆ1ˆ8‚.ˆ0‚) ˆ2 †==ˆ2ˆ4‚.ˆ6˜ďm/s 2 ‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qObjInfo˙˙˙˙˙˙˙˙‡Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙ˆŚ_1214242039.ÎŔF`ԅ&ÚĆ`ԅ&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙iŠč뜴ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒF†==ƒmƒa†==‚(ˆ0‚.ˆ3ˆ4˜ďkg‚)‚(ˆ2ˆ4‚.ˆ6˜ďm/s 2 ‚)†==ˆ8‚.ˆ3ˆ7˜ďN.CompObj˙˙˙˙iObjInfo˙˙˙˙˙˙˙˙’Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙“ú_1214242321˙˙˙˙˙˙˙˙!ÎŔF`cƒ&ÚĆ`cƒ&ÚĆţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛quÁŢLěl´$ěDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒF Ole ˙˙˙˙˙˙˙˙˙˙˙˙—CompObj "˙˙˙˙˜iObjInfo˙˙˙˙#˙˙˙˙šEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙›ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛quÁ÷čë|´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒa †==ƒF ‚/ƒm_1214242054˙˙˙˙˙˙˙˙&ÎŔFPŠ&ÚĆPŠ&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ CompObj%'˙˙˙˙ĄiObjInfo˙˙˙˙(˙˙˙˙Łţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛quÁŕčëd´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  †++ƒxEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙¤ü_1214242073$˙˙˙˙+ÎŔF`ԅ&ÚĆ`ԅ&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙¨CompObj*,˙˙˙˙Šiţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛quÁuč댴ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  „¸q†==‚tObjInfo˙˙˙˙-˙˙˙˙ŤEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙Ź‘_1214242254)=0ÎŔF`ԅ&ÚĆ`ԅ&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ˇ‚a‚n †"-ˆ1  ƒa ƒy ƒa ƒx –(–)†==‚t‚a‚n †"-ˆ1  †"-ˆ1ˆ8‚.ˆ0˜ďm/s 2 †"-ˆ1ˆ6‚.ˆ8˜ďm/s 2 –(–)†==ˆ4ˆ7‚.ˆ0†°°˜ďor˜ď†"-ˆ1ˆ3ˆ3†°°‚.CompObj/1˙˙˙˙¸iObjInfo˙˙˙˙2˙˙˙˙şEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙ť _1214242940˙˙˙˙˙˙˙˙5ÎŔF`Eˆ&ÚĆ`Eˆ&ÚĆţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛quÁđčë$´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  †"-ˆ1ˆ3ˆ3†°°Ole ˙˙˙˙˙˙˙˙˙˙˙˙ŔCompObj46˙˙˙˙ÁiObjInfo˙˙˙˙7˙˙˙˙ĂEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙Äbţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛quÁFčë$´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒv ‚(ƒt‚)†==ƒv ƒx i †++ƒv ƒy j †== ƒdƒxƒdƒti †++ ƒdƒyƒdƒtj †==‚(ˆ2‚.ˆ0ˆ0†"-ˆ1ˆ2‚.ˆ0ƒt ˆ2 ‚)i †++‚(ˆ7‚.ˆ0ˆ0†"-ˆ1ˆ8‚.ˆ0ƒt‚)j .ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathTy_1214242931 „:ÎŔF`Eˆ&ÚĆ`Eˆ&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ÎCompObj9;˙˙˙˙ĎiObjInfo˙˙˙˙<˙˙˙˙Ńpe EFEquation.DSMT4ô9˛quÁŠčë$´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒv ‚(ƒt†==ˆ0‚.ˆ7ˆ0ˆ0˜ďs‚)†==‚(†"-ˆ3‚.ˆ8ˆ8˜ďm/s‚)i †++‚Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙ŇĹ_1214242833B?ÎŔF`Eˆ&ÚĆPŠ&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ÚCompObj>@˙˙˙˙Űi(†"-ˆ5‚.ˆ6ˆ0˜ďm/s‚)j .ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛quÁŢčë$´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT ExtObjInfo˙˙˙˙A˙˙˙˙ÝEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙Ţú_1214242851˙˙˙˙˙˙˙˙DÎŔFPŠ&ÚĆPŠ&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙âra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒv ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛quÁcčë$´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT ExtCompObjCE˙˙˙˙ăiObjInfo˙˙˙˙F˙˙˙˙ĺEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙ć_12142429663LIÎŔFPŠ&ÚĆPŠ&ÚĆra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  „¸q ƒv †==‚t‚a‚n †"-ˆ1  ƒv ƒy ƒv ƒx –(–)†==‚t‚a‚n †"-ˆ1  †"-ˆ5‚.ˆ6ˆ0˜ďm/s†"-ˆ3‚.ˆ8ˆ8˜ďm/s–(–)†==ˆ5ˆ5‚.ˆ3†°°˜ďor˜ď†"-ˆ1ˆ2ˆ5†°°‚.Ole ˙˙˙˙˙˙˙˙˙˙˙˙đCompObjHJ˙˙˙˙ńiObjInfo˙˙˙˙K˙˙˙˙óEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙ô ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛quÁđčë$´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  †"-ˆ1ˆ2ˆ5†°°ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛quÁŢčë$´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ô_1214242976˙˙˙˙˙˙˙˙NÎŔFPŠ&ÚĆPŠ&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ůCompObjMO˙˙˙˙úiObjInfo˙˙˙˙P˙˙˙˙üEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙ýú_1108239213-´SÎŔFP&ÚĆP&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙CompObjRU˙˙˙˙iţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙    ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ ţ˙˙˙ţ˙˙˙#ţ˙˙˙ţ˙˙˙&'ţ˙˙˙ţ˙˙˙*ţ˙˙˙ţ˙˙˙-./0ţ˙˙˙ţ˙˙˙3ţ˙˙˙ţ˙˙˙678ţ˙˙˙ţ˙˙˙;ţ˙˙˙ţ˙˙˙>?@ABCţ˙˙˙ţ˙˙˙Fţ˙˙˙ţ˙˙˙IJKLMNţ˙˙˙ţ˙˙˙Qţ˙˙˙ţ˙˙˙TUVWXYZ[\]ţ˙˙˙ţ˙˙˙`ţ˙˙˙ţ˙˙˙cdefghiţ˙˙˙ţ˙˙˙lţ˙˙˙ţ˙˙˙opqrstuvwţ˙˙˙ţ˙˙˙zţ˙˙˙ţ˙˙˙}~€AHôA*_D_Eô_Eô_A  ƒv ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qŔ ƒF ƒy †ĺ †=ˆ0†=ƒN˜˜†+˜˜ˆ1‚.ˆ0˜˜N–(–)˜˜†+˜˜†-ˆ3‚.ˆ0˜˜N–(–)˙v Č +ObjInfo˙˙˙˙˙˙˙˙˙˙˙˙Ole10NativeTV˙˙˙˙ÄEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙ 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ˆ6ƒT˜‚s‚i‚n˜„q˜˜†=˜˜ƒmƒg˜˜†Ţ˜˜ƒT˜˜†=˜˜ƒmƒgˆ6˜‚s‚i‚n˜„q&ObjInfo˙˙˙˙e˙˙˙˙$Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙%¤_1133163185&śhÎŔF@J&ÚĆ@J&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙(ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q-ÂđđëdŸČëDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/'ň_!!/G_APňA@ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  ƒT‚/ƒmƒg†H"ťˆ0‚.CompObjgi˙˙˙˙)iObjInfo˙˙˙˙j˙˙˙˙+Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙, _1132217672˙˙˙˙˙˙˙˙mÎŔF@J&ÚĆ@J&ÚĆˆ2ˆ6ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q6ÂČđëdŸČëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclid Extra!/'ň_!!/G_APňA ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A Ole ˙˙˙˙˙˙˙˙˙˙˙˙1CompObjln˙˙˙˙2iObjInfo˙˙˙˙o˙˙˙˙4Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙5ä ˆ9ˆ0†°°ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛quÁgčë$´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ô_1214243905zrÎŔF@J&ÚĆ@J&ÚĆOle 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ĹaV{Ľ†żŐÉazbŠ§…ƒlŻůĚN#ˆhďąhÝŖ†-|iߌý;X„?Ĺ41ë‹ßĎk2k?6Kó˙–˝Śi FöÜýܟ„ZÎÍ­ V¤›™˜ „oĽ˛ątzDÎĽ’Łę’2%ßVrŕąÖ×ß#Vë䍯$ÓŠ%ć ƒÇfŹ|źôMfđXĚ؛ŔŢŠoŽ…bSeˇëZ"6ő˝˝p‹+ĺxůBys$AČíĺi3^îIŒ—7uÍ0ÍĹqąžÄX"^ć;ćr"Uş¨FHi‹$ŠŐ 7d°Ń÷H„sôYâ"Ži,ôʑľ$XD!zœi’…Ę"Ĺ"kÚ7ujö6*Zý–9y“!cşŐŽ¸…u?TĄ4DĎ׃$Jƒ$ś,_kCŁČŻF#çH˝ŠDöݔćÚ2Ĺâ0‰s†™.bëˁ“˛Š¸z÷Ÿ‚ւü–ü7řďb|˛ Ú nhĐW{ú‰ŽťsŚË+^IĐąÖ{đĽ v˙Áe˙`!đš$űE<-ř[!Ë2ÄÝ>>_1214244293u†ÎŔF@ť‘&ÚĆ@ť‘&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙jCompObj…‡˙˙˙˙kiObjInfo˙˙˙˙ˆ˙˙˙˙mEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙n|_1214244493˙˙˙˙˙˙˙˙‹ÎŔF@,”&ÚĆ@,”&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙xCompObjŠŒ˙˙˙˙yira!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒF  coin †==ƒmƒa  coin †==ƒmƒg †==‚(ˆ0‚.ˆ5ˆ6ˆ7†×´ˆ1ˆ0 †"-ˆ3 ˜ďkg‚)‚(†"-ˆ9‚.ˆ8˜ďm/s 2 ‚)j †==‚(†"-ˆ5‚.ˆ5ˆ6†×´ˆ1ˆ0 †"-ˆ3 ˜ďN)j .ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛quÁGčë´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒF  ObjInfo˙˙˙˙˙˙˙˙{Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙|c_1132218280W‡ÎŔF@,”&ÚĆ@,”&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙†‚ƒ„…ţ˙˙˙ţ˙˙˙ˆţ˙˙˙ţ˙˙˙‹ŒŽţ˙˙˙‘’“”•–—˜ţ˙˙˙ţ˙˙˙›ţ˙˙˙ţ˙˙˙žŸ Ąţ˙˙˙Ł¤ĽŚ§¨ŠŞŤŹţ˙˙˙ţ˙˙˙Żţ˙˙˙ţ˙˙˙˛ł´ţ˙˙˙śˇ¸šşťź˝ţ˙˙˙ţ˙˙˙Ŕţ˙˙˙ţ˙˙˙ĂÄţ˙˙˙ţ˙˙˙Çţ˙˙˙ţ˙˙˙ĘËţ˙˙˙ţ˙˙˙Îţ˙˙˙ţ˙˙˙ŃŇÓÔţ˙˙˙ţ˙˙˙×ţ˙˙˙ţ˙˙˙ÚŰţ˙˙˙ţ˙˙˙Ţţ˙˙˙ţ˙˙˙áâăţ˙˙˙ĺćçčéęëěţ˙˙˙ţ˙˙˙ďţ˙˙˙ţ˙˙˙ňóôţ˙˙˙ö÷řůúűüţ˙˙˙ţ˙˙˙˙ţ˙˙˙app †==ƒmƒa  rel †==‚(ˆ0‚.ˆ5ˆ6ˆ7†×´ˆ1ˆ0 †"-ˆ3 ˜ďkg‚)‚(†++ˆ2‚.ˆ3ˆ5˜ďm/s 2 ‚)j †==‚(†++ˆ1‚.ˆ3ˆ3†×´ˆ1ˆ0 †"-ˆ3 ˜ďN)j .ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathTyCompObj’˙˙˙˙‡iObjInfo˙˙˙˙˙˙˙˙˙˙˙˙‰Ole10Native‘“˙˙˙˙Š Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙npe EFEquation.DSMT4ô9˛q 2ƒT ˜˜†=˜˜ƒT˜˜‚c‚o‚s˜˜ˆ6ˆ8†°˜˜"i ˜˜+˜˜ƒT˜˜‚s‚i‚n˜˜ˆ6ˆ8†°˜˜"j ˜˜=˜˜285˜˜"i ˜˜+˜˜705˜˜"j rœű€ţGMĒN6ÂRđë<ŸČëDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  ƒT ˜˜†==˜˜ƒT˜˜‚c‚o‚s˜˜ˆ6ˆ8‚.ˆ0†°°˜ď˜˜i ˜˜+˜˜ƒT˜˜‚s‚i‚n˜˜ˆ6ˆ8‚.ˆ0†°°˜ď˜˜j ˜˜=˜˜‚(285˜˜N‚)˜ďi ˜˜+˜˜‚(705˜N˜‚)˜ďj ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q  2ƒF  net ˜˜†=˜˜2ƒT ˜˜†+˜˜2ƒW ˜˜†=˜˜ˆ2ˆ8ˆ5˜"i ˜˜+˜˜705˜"j ˜˜†-˜˜ˆ8ˆ2ˆ0˜"j ˜˜=˜˜_1132218307˙˙˙˙˙˙˙˙–ÎŔF@,”&ÚĆ@,”&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙™CompObj•˜˙˙˙˙šiObjInfo˙˙˙˙˙˙˙˙˙˙˙˙œOle10Native—™˙˙˙˙$Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙˘ź_1115673602ËGœÎŔF0v–&ÚĆ0v–&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙­285˜"i ˜˜†-˜˜ˆ1ˆ1ˆ5˜"j €€6 đë<ŸČëDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  ƒF  net ˜˜†==˜˜ƒT ˜˜†++˜˜ƒW ˜˜†==˜˜‚(ˆ2ˆ8ˆ5 N‚)˜ď˜i ˜˜+˜˜‚(705 N)˜ď˜j ˜†"-˜‚(ˆ8ˆ2ˆ0 N‚)˜˜ďj ˜˜†==‚(285˜N‚)˜ďi ˜†"-‚(˜ˆ1ˆ1ˆ5 N‚)˜ď˜j .ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qCompObj›ž˙˙˙˙ŽiObjInfo˙˙˙˙˙˙˙˙˙˙˙˙°Ole10NativeŸ˙˙˙˙ąäEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙ľŕ 2ƒF  net ˜˜†=˜˜ˆ2ˆ8ˆ5‚,˜˜†-˜˜ˆ1ˆ1ˆ5–(–)˜˜˜˜˜†Ž˜˜˜˜˜ˆ3ˆ0ˆ7˜˜†Đ˜˜†-˜˜ˆ2ˆ2†°–(–)Šä ‘Á€đlŸXđDSMT5WinAllBasicCodePagesTimes New RomanSymbolMT ExtraWinAllCodePagesˇs˛ÓŠúĹé!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôHAôHôôAôĽôEô_Eô_Eôđ  ƒF  net ˜˜†==˜˜ˆ2ˆ8ˆ5‚,˜˜†"-˜˜ˆ1ˆ1ˆ5–(–)˜˜˜˜˜†’!Ž˜˜˜˜˜ˆ3ˆ0ˆ7˜˜† "Đ˜˜†"-˜˜ˆ2ˆ2‚.ˆ0†°°–(–)ţ˙ ˙˙˙˙ ŔFMathType Equation Equation _1031498949KŤ˘ ŔF0v–&ÚĆ0v–&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙žCompObjĄŁ˙˙˙˙ż\ObjInfo˙˙˙˙¤˙˙˙˙ÁEquationô9˛q€€ 2ƒa ˜˜†=˜˜)2ƒF  net ƒm}˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛qOle10Native˙˙˙˙˙˙˙˙˙˙˙˙„_1031499021˙˙˙˙B§ ŔF0v–&ÚĆ0v–&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ĹCompObjŚ¨˙˙˙˙Ć\ObjInfo˙˙˙˙Š˙˙˙˙ČOle10Native˙˙˙˙˙˙˙˙˙˙˙˙É„_1132218374”ŹÎŔF0ç˜&ÚĆ0ç˜&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙Ě€€ 2ƒa ˜˜†=˜˜ˆ3‚.ˆ6ˆ7˜˜)ms 2˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qCompObjŤ­˙˙˙˙ÍiObjInfo˙˙˙˙Ž˙˙˙˙ĎEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙Đ_1031504000˙˙˙˙˙˙˙˙ą ŔF0ç˜&ÚĆ0ç˜&ÚĆ6Âëđë|ŸČëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclid Extra!/'ň_!!/G_APňA ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  ƒa ‹%"PƒF  netţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛qOle ˙˙˙˙˙˙˙˙˙˙˙˙ŐCompObj°˛˙˙˙˙Ö\ObjInfo˙˙˙˙ł˙˙˙˙ŘOle10Native˙˙˙˙˙˙˙˙˙˙˙˙٤€  2ƒa ˜˜†=˜˜ˆ2‚.ˆ2˜m/s 2 ˜†Đ˜˜†-˜˜ˆ6ˆ3 †° –(–)‚.t &ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q_1108239330˙˙˙˙˙˙˙˙śÎŔF0ç˜&ÚĆ0ç˜&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ÜCompObjľ¸˙˙˙˙ÝiObjInfo˙˙˙˙˙˙˙˙˙˙˙˙ßOle10Nativeˇš˙˙˙˙ŕđEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙ä-_1219945416˙˙˙˙˙˙˙˙źÎŔF0ç˜&ÚĆ0ç˜&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙íě ƒT†=ƒmƒg‚c‚o‚s„q†=ˆ8‚.ˆ5˜˜kg–(–)ˆ9‚.ˆ8˜˜m/s ˆ2 –(–)˜˜‚c‚o‚s˜˜ˆ3ˆ0†°˜˜†=ˆ7ˆ2˜˜N˜˜.New œ{Eœ{Eœ{Eœ{E™Á€đŒŸXđDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT ExtraWinAllCodePagesˇs˛ÓŠúĹé!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒF ƒN †==ƒmƒg‚c‚o‚s„¸q†==ˆ8‚.ˆ5˜ď˜ďkg–(–)ˆ9‚.ˆ8˜ď˜ďm/s ˆ2 –(–)˜ď˜ď‚c‚o‚s˜ď˜ďˆ3ˆ0†°°˜ď˜ď†==ˆ7ˆ2˜ď˜ďN˜ď˜ď.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qCompObjťž˙˙˙˙îiObjInfo˙˙˙˙˙˙˙˙˙˙˙˙đOle10Native˝ż˙˙˙˙ńÄEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙őüŔ ƒa˜˜†=˜˜†-ƒg˜˜‚s‚i‚n˜˜„q˜˜†=˜˜†-ˆ9‚.ˆ8˜˜‚s‚i‚n˜˜ˆ3ˆ0†°˜˜†=˜˜†-ˆ4‚.ˆ9/ˆ˙˙˙† ` ˙/eÂŕčë|´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôHAôHôôAôĽôEô_Eô_Eôđ  ƒa˜˜†==†"-ƒg˜˜‚s‚i‚n˜˜„¸q˜˜†==†"-‚(ˆ9‚.ˆ8˜ďm/s 2 ˜‚)‚s‚i‚n˜˜ˆ3ˆ0†°°˜†==˜†"-ˆ4‚.ˆ9 m/s 2 ‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q_1108012405˙˙˙˙˙˙˙˙ÂÎŔF0X›&ÚĆ0X›&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ýCompObjÁÄ˙˙˙˙ţiObjInfo˙˙˙˙˙˙˙˙˙˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙!ţ˙˙˙ţ˙˙˙$ţ˙˙˙ţ˙˙˙'(ţ˙˙˙*+,-.ţ˙˙˙ţ˙˙˙1ţ˙˙˙ţ˙˙˙45ţ˙˙˙789:;ţ˙˙˙ţ˙˙˙>ţ˙˙˙ţ˙˙˙Aţ˙˙˙ţ˙˙˙Dţ˙˙˙ţ˙˙˙GHţ˙˙˙JKLMNţ˙˙˙ţ˙˙˙Qţ˙˙˙ţ˙˙˙TUţ˙˙˙WXYZ[ţ˙˙˙ţ˙˙˙^ţ˙˙˙ţ˙˙˙abţ˙˙˙defghţ˙˙˙ţ˙˙˙kţ˙˙˙ţ˙˙˙noţ˙˙˙qrstuţ˙˙˙ţ˙˙˙xţ˙˙˙ţ˙˙˙{|ţ˙˙˙~€` 2ƒF  ˆ1 ˜˜†=˜˜ˆ2ˆ0˜"i .wÁ=€đŸXđDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT ExtraWinAllCodePagesˇs˛ÓŠúĹé!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAôGôAHôA*_D_Eô_Eô_A  ƒF  ˆ1 ˜˜†==˜‚(ˆ2ˆ0 Ole10NativeĂĹ˙˙˙˙dEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙Y_1031504202˙˙˙˙˙˙˙˙Č ŔF0X›&ÚĆ0X›&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ N˜‚)i ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€€ 2ƒF  ˆ1 ˜˜†+˜˜2ƒF  ˆ2 ˜˜†=˜˜ƒm2ƒa @ŕCompObjÇÉ˙˙˙˙ \ObjInfo˙˙˙˙Ę˙˙˙˙ Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙ „_1115669120˙˙˙˙ÖÍÎŔF0X›&ÚĆ0X›&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙CompObjĚĎ˙˙˙˙iObjInfo˙˙˙˙˙˙˙˙˙˙˙˙Ole10NativeÎĐ˙˙˙˙dţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q` 2ƒa ˜˜†=˜˜†+ˆ1ˆ0˜"i .‘ÁI€đŒŸXđDSMT5WinAllBasicCodePagesTimes New RomanSymbolMT ExtraWinAllCodePagesˇs˛ÓŠúĹéEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙e_1031504355ĄáÓ ŔF ˘&ÚĆ ˘&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙CompObjŇÔ˙˙˙˙\!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôHAôHôôAôĽôEô_Eô_Eôđ  ƒa ˜˜†==˜˜‚(†++ˆ1ˆ0 m/s 2 ) ˜i ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€ObjInfo˙˙˙˙Ő˙˙˙˙Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙ d_1115669157˙˙˙˙˙˙˙˙ŘÎŔF ˘&ÚĆ ˘&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙"` 2ƒF  ˆ2 ˜˜†=˜˜ˆ0‚. .ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q€ 2ƒa ˜˜†=˜˜†+˜ˆ2ˆ0"i ˜˜m/s 2 ‚, `` CompObj×Ú˙˙˙˙#iObjInfo˙˙˙˙˙˙˙˙˙˙˙˙%Ole10NativeŮŰ˙˙˙˙&„Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙)o‘ÁS€đŒŸXđDSMT5WinAllBasicCodePagesTimes New RomanSymbolMT ExtraWinAllCodePagesˇs˛ÓŠúĹé!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôHAôHôôAôĽôEô_Eô_Eôđ  ƒa ˜˜†==˜˜‚(†++˜ˆ2ˆ0˜˜m/s 2 ) i ‚,_1108012499Ŕ~ŢÎŔF  &ÚĆ  &ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙/CompObjÝŕ˙˙˙˙0iObjInfo˙˙˙˙˙˙˙˙˙˙˙˙2ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q€ 2ƒF  ˆ2 ˜†=˜˜ˆ2ˆ0˜"i ˜˜N.1  `€wÁ=€đŸXđDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT ExtraWinAllCodePagOle10Nativeßá˙˙˙˙3„Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙6Y_1031504764˙˙˙˙˙˙˙˙ä ŔF  &ÚĆ  &ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙<esˇs˛ÓŠúĹé!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAôGôAHôA*_D_Eô_Eô_A  ƒF  ˆ2 ˜†==˜˜‚(ˆ2ˆ0˜N)i .ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€CompObjăĺ˙˙˙˙=\ObjInfo˙˙˙˙ć˙˙˙˙?Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙@d_1132083353˙˙˙˙˙˙˙˙éÎŔF]˘&ÚĆ]˘&ÚĆ` 2ƒa ˜˜†=˜˜ˆ0‚,˙˙˙ .ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q€ 2ƒF  ˆ2 ˜˜†=˜˜†-ˆ2ˆ0˜"i ˜˜N.  ` Ole ˙˙˙˙˙˙˙˙˙˙˙˙BCompObjčë˙˙˙˙CiObjInfo˙˙˙˙˙˙˙˙˙˙˙˙EOle10Nativeęě˙˙˙˙F„%Â:đë<ŸČëDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  ƒF  ˆ2 ˜˜†==˜˜‚(†"-ˆ2ˆ0˜˜˜N)˜ďi .Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙IV_1132083416óXďÎŔF]˘&ÚĆ]˘&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙OCompObjîń˙˙˙˙Piţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q€ 2ƒa ˜˜†=˜˜†+˜ˆ2ˆ0"i ˜˜m/s 2 ‚, `` %Â6đë<ŸČëDSMT5WinAllBasicCodePagesTimes New RomanSymbolMT Extra!/ED/APôG_APňAPôAObjInfo˙˙˙˙˙˙˙˙˙˙˙˙ROle10Nativeđň˙˙˙˙S„Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙VR_1132083374ç˙őÎŔF]˘&ÚĆ]˘&ÚĆôEô%ôB_AôC_AôEô*_HôHAôHôôAôĽôEô_Eô_Eôđ  ƒa ˜˜†==˜˜‚(†"-ˆ1ˆ0˜˜˜ďm/s 2 ) i ‚,ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qOle ˙˙˙˙˙˙˙˙˙˙˙˙\CompObjô÷˙˙˙˙]iObjInfo˙˙˙˙˙˙˙˙˙˙˙˙_Ole10Nativeöř˙˙˙˙`„€ 2ƒF  ˆ2 ˜˜†=˜˜†-ˆ4ˆ0˜"i ˜N˜.  `ŕ%Â:đë<ŸČëDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  ƒF  ˆ2 ˜˜†==˜˜‚(†"-ˆ4ˆ0˜˜˜N)Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙cV_1132083495˙˙˙˙˙˙˙˙űÎŔF]˘&ÚĆΤ&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙iCompObjúý˙˙˙˙ji˜ďi .ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q€ 2ƒa ˜˜†=˜˜†+˜ˆ2ˆ0"i ˜˜m/s 2 ‚, `` ObjInfo˙˙˙˙˙˙˙˙˙˙˙˙lOle10Nativeüţ˙˙˙˙m„Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙pW_1132083393˙˙˙˙˙˙˙˙ÎŔFΤ&ÚĆΤ&ÚĆ%Â;Tě<Ÿ,ěDSMT5WinAllBasicCodePagesTimes New RomanSymbolMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôHAôHôôAôĽôEô_Eô_Eôđ  ƒa ˜˜†==˜˜‚(†"-˜ˆ2ˆ0˜˜˜ďm/s 2 ) i ‚,ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathTyOle ˙˙˙˙˙˙˙˙˙˙˙˙vCompObj˙˙˙˙wiObjInfo˙˙˙˙˙˙˙˙˙˙˙˙yOle10Native˙˙˙˙z„pe EFEquation.DSMT4ô9˛q€ 2ƒF  ˆ2 ˜˜†=˜˜†-ˆ6ˆ0˜"i ˜N.  ` %Â:đë<ŸČëDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_EôEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙}V_1214244612‰ ÎŔFΤ&ÚĆΤ&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ƒCompObj˙˙˙˙„i‚ţ˙˙˙ţ˙˙˙…ţ˙˙˙ţ˙˙˙ˆ‰Š‹ŒŽţ˙˙˙ţ˙˙˙‘ţ˙˙˙ţ˙˙˙”•–—˜™ţ˙˙˙ţ˙˙˙œţ˙˙˙ţ˙˙˙Ÿ Ą˘Łţ˙˙˙ţ˙˙˙Śţ˙˙˙ţ˙˙˙ŠŞŤţ˙˙˙ţ˙˙˙Žţ˙˙˙ţ˙˙˙ą˛ł´ľśˇ¸šţ˙˙˙ţ˙˙˙źţ˙˙˙ţ˙˙˙żŔÁÂĂÄĹţ˙˙˙ţ˙˙˙Čţ˙˙˙ţ˙˙˙ËĚÍţ˙˙˙ţ˙˙˙Đţ˙˙˙ţ˙˙˙ÓÔŐÖ×ţ˙˙˙ţ˙˙˙Úţ˙˙˙ţ˙˙˙ÝŢßŕţ˙˙˙âăäĺćçčéęţ˙˙˙ţ˙˙˙íţ˙˙˙ţ˙˙˙đţ˙˙˙ţ˙˙˙óţ˙˙˙ţ˙˙˙ö÷řůţ˙˙˙űüýţ˙_A  ƒF  ˆ2 ˜˜†==˜˜‚(†"-ˆ6ˆ0˜˜˜N)˜ďi .ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛quÁŃčë´ŔëDSMT5WinAllBasicCodePagesObjInfo˙˙˙˙ ˙˙˙˙†Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙‡í_1214253015˙˙˙˙ ÎŔF?§&ÚĆ?§&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙Times New RomanSymbolCourier NewMT Extra!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAôGôAHôA*_D_Eô_Eô_A  ƒa†== ‚(ˆ3‚.ˆ0ˆ0˜ďm/s 2 ‚) ˆ2 †++‚(†"-ˆ5‚.ˆ0ˆ0˜ďm/s 2 ‚) ˆ2 †==ˆ5‚.ˆ8ˆ3 m/s 2CompObj  ˙˙˙˙iObjInfo˙˙˙˙˙˙˙˙’Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙“°_1214253096ÎŔF?§&ÚĆ?§&ÚĆţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛quÁ”čëd´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒF†==ˆ2‚.ˆ5ƒmƒg†==ˆ2‚.ˆ5‚(ˆ8ˆ0˜ďkg‚)‚(ˆ9‚.ˆ8˜ďm/s 2 ‚)†==ˆ1ˆ9ˆ6ˆ0˜ďNţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛quÁ&čë´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT ExtOle ˙˙˙˙˙˙˙˙˙˙˙˙šCompObj˙˙˙˙›iObjInfo˙˙˙˙˙˙˙˙Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙žBý˙˙˙                  y      ! " d # e % & ' ( ) * + , - . / 0 1 2 3 4 5 6 7 8 9 : ; < = > ? @ A B C D E F G H I J K L M N O P Q R S T U V W X Y Z [ \ ] ^ _ ` a b c Î f h g i j m k l n o q p r s u t w v x z | — { } ~   ƒ ra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒFƒx†==ƒF‚c‚o‚s„¸q†==ƒMƒa ƒx ‚,ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q_1214253125˙˙˙˙˙˙˙˙ÎŔF?§&ÚĆ?§&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙¤CompObj˙˙˙˙ĽiObjInfo˙˙˙˙˙˙˙˙§Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙¨ö_1214253069˙˙˙˙˙˙˙˙ÎŔF?§&ÚĆ?§&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ŹCompObj˙˙˙˙­iuÁÚLě|´$ěDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒMţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qObjInfo˙˙˙˙˙˙˙˙ŻEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙°[_12142534878 ÎŔF‰Š&ÚƉŠ&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙şuÁ?čë ´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒa ƒx †== ƒF‚c‚o‚s„¸qƒM†== ‚(ˆ1ˆ9ˆ6ˆ0˜ďN‚)‚c‚o‚sˆ3ˆ0†°°‚(ˆ7‚.ˆ0†×´ˆ1ˆ0 ˆ5 ˜ďN‚/ˆ9‚.ˆ8˜ďm/s 2 ‚)†==ˆ0‚.ˆ0ˆ2ˆ4˜ďm/s 2 ‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛quÁÝčë”´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT ExtCompObj!˙˙˙˙ťiObjInfo˙˙˙˙"˙˙˙˙˝Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙žů_1031491958˙˙˙˙˙˙˙˙% ŔF‰Š&ÚƉŠ&ÚĆra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒv ƒx †== ˆ2ƒa ƒx …”Dƒx  †== ˆ2‚(ˆ0‚.ˆ0ˆ2ˆ4˜ďm/s 2 ‚)‚(ˆ1‚.ˆ0 m‚)  †==ˆ0‚.ˆ2ˆ2˜ďm/s.ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Ole ˙˙˙˙˙˙˙˙˙˙˙˙ĆCompObj$&˙˙˙˙Ç\ObjInfo˙˙˙˙'˙˙˙˙ÉOle10Native˙˙˙˙˙˙˙˙˙˙˙˙ĘäEquationô9˛q€ŕ ƒa˜˜†=˜˜ƒFƒm˜˜†=˜˜ˆ2ˆ0 N900˜kg˜˜†=˜˜ˆ0‚.ˆ0ˆ2ˆ2˜˜)ms 2 ˜˜‚.zxƒęƒęƒę…ţ˙ ˙˙˙˙ ŔFMathType Equation Equation _1031492087#<* ŔF‰Š&ÚĆúŤ&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ÎCompObj)+˙˙˙˙Ď\ObjInfo˙˙˙˙,˙˙˙˙ŃEquationô9˛q€@ ƒs˜˜†=˜˜ˆ1ˆ2ƒaƒt ˆ2 ˜˜†=ˆ1ˆ2˜˜ˆ0‚.ˆ0ˆ2ˆ2ˆ2˜)ms 2 –(–)˜˜ˆ8ˆ6ˆ4ˆ0ˆ0˜s–(–) ˆ2 ˜˜†=˜˜ˆ8‚.ˆ3˜˜†´˜˜ˆ1ˆ0 ˆ7 ˜˜m˜ .˙˙˙˙˙˙Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙ŇD_1036494322‚Ë/ÎŔFúŤ&ÚĆúŤ&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ŘCompObj.1˙˙˙˙Ůiţ˙ ˙˙˙˙ÎŔFMathType 4.0 Equation MathType EFEquation.DSMT4ô9˛q  ƒv˜˜†=˜˜ƒaƒt˜˜†=˜˜ˆ0‚.ˆ0ˆ2ˆ2ˆ2˜˜)ms 2 –(–)ˆ8ˆ6ˆ4ˆ0ˆ0˜s–(–)˜˜†=˜˜ˆ1‚.ˆ9˜˜†´˜˜ˆ1ˆ0 ˆ3 ˜˜)ms˜˜.˙˙ý˙˙˙˙˙ý˙˙˙˙˙ý˙˙ObjInfo˙˙˙˙˙˙˙˙˙˙˙˙ŰOle10Native02˙˙˙˙Ü$Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙áP_1031492331˙˙˙˙˙˙˙˙5 ŔFúŤ&ÚĆúŤ&ÚĆ˙˙˙ýŠŮ4@6Mů6GŔíxDSMT4WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒv˜ď˜ď†==˜ď˜ďƒaƒt˜ď˜ď†==˜ď˜ďˆ0‚.ˆ0ˆ2ˆ2ˆ2˜ď˜ď ms 2 –(–)ˆ8ˆ6ˆ4ˆ0ˆ0˜ď˜ďs–(–)˜ď˜ď†==˜ď˜ďˆ1‚.ˆ9˜ď˜ď†×´˜ď˜ďˆ1ˆ0 ˆ3 ˜ď˜ď ms˜ď˜ď.ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€` 2ƒT ˜˜†=˜˜†-ƒT˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙Ole ˙˙˙˙˙˙˙˙˙˙˙˙ëCompObj46˙˙˙˙ě\ObjInfo˙˙˙˙7˙˙˙˙îOle10Native˙˙˙˙˙˙˙˙˙˙˙˙ďd˙˙˙˙ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q  ƒv ˆ2 ˜˜†=˜˜ƒv ˆ0ˆ2 ˜˜†+˜˜ˆ2ƒa…Dƒx˜˜˜˜˜†Ţ˜˜˜˜˜ƒa˜˜†=˜˜†-ƒv ˆ0ˆ2 ˆ2…Dƒx˜˜†=˜_1214253619˙˙˙˙˙˙˙˙:ÎŔFúŤ&ÚĆkŽ&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ńCompObj9<˙˙˙˙ňiObjInfo˙˙˙˙˙˙˙˙˙˙˙˙ôOle10Native;=˙˙˙˙ő$Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙úŕ_1031492644˙˙˙˙˙˙˙˙@ ŔFkŽ&ÚĆkŽ&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙˜†-ˆ2‚.ˆ8 ˆ2 ˆ2ˆ0‚.ˆ1ˆ1–(–)uÁÄčë”´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒv ˆ2 ˜ď˜ď†==˜ď˜ďƒv ˆ0ˆ2 ˜ď˜ď†++˜ď˜ďˆ2ƒa…”Dƒx˜ď˜ď˜ď˜ďţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙   ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙!"#ţ˙˙˙%&'()*+,ţ˙˙˙ţ˙˙˙/ţ˙˙˙ţ˙˙˙2ţ˙˙˙ţ˙˙˙5ţ˙˙˙ţ˙˙˙89:ţ˙˙˙ţ˙˙˙=ţ˙˙˙ţ˙˙˙@ABCDţ˙˙˙FGHIJKLMNOPţ˙˙˙ţ˙˙˙Sţ˙˙˙ţ˙˙˙VWXţ˙˙˙ţ˙˙˙[ţ˙˙˙ţ˙˙˙^_ţ˙˙˙abcdeţ˙˙˙ţ˙˙˙hţ˙˙˙ţ˙˙˙klţ˙˙˙nopqţ˙˙˙ţ˙˙˙tţ˙˙˙ţ˙˙˙wxyzţ˙˙˙ţ˙˙˙}ţ˙˙˙ţ˙˙˙€˜ď†Ň!Ţ˜ď˜ď˜ď˜ď˜ďƒa˜ď˜ď†==˜ď˜ď†"- ƒv ˆ0ˆ2 ˆ2…”Dƒx˜ď˜ď†==˜ď˜ď†"- ‚(ˆ2‚.ˆ8˜ďm/s‚) ˆ2 ˆ2ˆ0‚.ˆ1ˆ1 m–(–)†==†"-ˆ3ˆ6 m/s 2ţ˙ ˙˙˙˙ ŔFMathType Equation Equation CompObj?A˙˙˙˙\ObjInfo˙˙˙˙B˙˙˙˙ Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙ ä_1031492750p}E ŔFđ´°&ÚĆđ´°&ÚĆEquationô9˛q€ŕ 2ƒT ˜˜†=˜˜ƒm2ƒa ˜˜˜˜˜†Ţ˜˜˜˜˜†-ƒT˜˜†=˜˜ˆ8‚.ˆ7˜kg–(–)˜†-ˆ3ˆ6˜)ms 2 –(–)PTŔţ˙ ˙˙˙˙ ŔFMathType Equation Equation Ole ˙˙˙˙˙˙˙˙˙˙˙˙CompObjDF˙˙˙˙\ObjInfo˙˙˙˙G˙˙˙˙Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙dEquationô9˛q€` 2ƒF  net –a–b˙˙˙˙˙˙˙˙˙ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q_1132217766knJÎŔFđ´°&ÚĆđ´°&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙CompObjIK˙˙˙˙iObjInfo˙˙˙˙L˙˙˙˙Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙÷_1219943108˙˙˙˙˙˙˙˙OÎŔFđ%ł&ÚĆđ%ł&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙CompObjNQ˙˙˙˙i6ÂŰđë\ŸČëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclid Extra!/'ň_!!/G_APňA ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  ƒa†==˜ď‚|ƒa ‚|ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qObjInfo˙˙˙˙˙˙˙˙˙˙˙˙Ole10NativePR˙˙˙˙ äEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙$>_1031493300ÚäU ŔF0űe'ÚĆ0űe'ÚĆŕ ƒF˜˜†=˜˜ˆ5ˆ0ˆ0˜kg–(–)˜˜ˆ4ˆ4ˆ4˜)msˆ1‚.ˆ8˜s˜˜†=˜˜ˆ1‚.ˆ2˜˜†´˜˜ˆ1ˆ0 ˆ5 ˜˜N.˙˙˙˙˙˙˙eÂ"čë|´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  ƒF˜ď˜ď†==˜ďƒmƒa†==ƒm ƒvƒt˜ď†==ˆ5ˆ0ˆ0˜ďkg–(–)˜ď˜ď ˆ4ˆ4ˆ4˜ď msˆ1‚.ˆ8˜ďs˜ď˜ď†==˜ď˜ďˆ1‚.ˆ2˜ď˜ď†×´˜ď˜ďˆ1ˆ0 ˆ5 ˜ď˜ďN.ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛qŔŔ`\‡ţxÚľUMhA~3łÉĆ46Iӊ?QcŃb“vKQÄ@Ó6ÚKl°OcťM+I#MDsŠ?("H=‰gńčÁ“'ÁDJ˝yń *ŠŇć¤b|ogwÓQh5ä˝ývćÍ÷Í{;? 6ˆ € V€~4Θ‰Ż×ë ł-f[ˇâ<źŞTD=N/ĄNÁśT?DťŒÝ9äo3Ł<Č”fRĺó:ŃťĐ}Cž€Ą á“ěü ?"i+šb™ťYDšŒ}ÇϚčźňÔD§ĄGX(éPýLč%Éďf Čv[ńš[´Á!Ţ%ň|‘?ĺĘ‘B˛,DD^ Öc´SüćAaÍ­5ŸOŞ•O°˝yţ>ńŮ)ű^ó3jJ)¨ÖŹ_Ůčp{ëĚŢ;7Šíę3^PÝʒšÂ˛,źQłPV§”i4U]áËÎNąZuՀKý!‘ÜDôw×eţw˜Y!_j6ŻCÇő‹Ą…|fŽvąĘ8Zč­¨ô™Y*´–@sÓ Ş•Ÿ0É=Ž”őq;ŒçWÔđŘm^ĎMA,Ľ%vQHĽË?ך…TrŔ&[‰œŚíŐÂZ_(ß{[ŠÂ-¨Â´Eô!ŐŤüžw}ę<}śş­?3YxjűŰn#Á›Ő/fÓ( °âšÇŢł^ľV÷ÄďŰhužHŰ´żôä”Sű÷ő˛Z˝ăÂáđ˛?ě_Öl9­ÇvŽÖżĺÝÓŹěŽă>ţ…;<î^›ÉĹafZ/ťú*Ž¸Čů-Œw˜ł­Î<—ăWšÜ%rÚÓĘ:í§O_P6âf Ž ‡řěœIe"éô‘x>5q4;™'y¸mkűěÖ*5jŠ^™H§&Ĺ_'ÜľćĚ+SďÉLîšjN¨ŰÓ]숌–\ÎcąČč×ÝťXnvFPŠ–ö•–ŽÄXr9Ę°-í/-š ÇYˆě Ƣ%ůGœâ´IńĂ)—EcÎĽąs-éćjůvÓ°ƒ/9)î„°Ź°”° ĎŹŞšFXáŚ.‹âY”4Yşíl¸dv# RHXŻ°>ąů€e;MMvBƒ„Îo[ýŹěćfŮÔ|f¸iÁLŠ+LϖYŐ˙XÖşXwËŻôŒ….Ó§8Ą…)Žś~U´–ĎĐ1˙g¸#ś ŹüĆȗȼřP9.l1f/Ż7łul6?“ĐefḈܹOxâŚÂÚł§/Ţ:ÝKDdč¤ččđJ˛ đK C đAG?ż ˙"ńż€đO€2đ­ĽŤ€H8˝U˙čQ×ĘO+˙‰2`!đĽŤ€H8˝U˙čQ×ĘO+ 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8ç đ8 ‰ewvEťšőěŹç›§GhČťpkŮF‹]śdƒ‰¤BlŒYx;˘=Š3…ž67„׌hÝfű+؂qíXł÷ÚŘ͡Ă[ýŹźK'¨œ|[Jżş2鐜áUź˜ďuuכs=Vý¨ŽîóŹŔMĐÇňýšąjzÖ%>K™9˙˛NŃčń,śŢ8–âE6+t‰!nq†8x‹Ż˜Č”Ťr{ˆš{=—:Gą¨3’˙ţçCňüDdĐTččđ\˛ đm c đ$€€Ai?ż ˙?#"ń ż`ż€đr€2đLn¸MęWEŞ” ›Ú˙(Čy`!đ n¸MęWEŞ” ›Úl€ đůXJîţxڕRAkAţŢ즶ۅ$­„b7‚ ZźlŰU"Á¤^Öiťh iÄDօ€A‹/ńč/đ$ÁC×EÎaď§.̡GCůœ”řąĎ "hDƒyúě6†5b?Ole ˙˙˙˙˙˙˙˙˙˙˙˙-CompObjTV˙˙˙˙.\ObjInfo˙˙˙˙W˙˙˙˙0Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙1H€D 2ƒF ć Ŕ2NŔ2Nţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q%Âŕđë\ŸČëDSMT5WinAllBasicCodePages_1132083570ů\ZÎŔFŔ8Ć&ÚĆ°‚Č&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙3CompObjY[˙˙˙˙4iObjInfo˙˙˙˙\˙˙˙˙6Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙7ü_1214253822Ů_ÎŔFŕŕˇ&ÚĆŕŕˇ&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙;CompObj^a˙˙˙˙<iTimes New RomanSymbolEuclid Extra!/'ň_!!/G_APňA ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  ƒF †==†"-ƒF˜ďŠi ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q@ ƒv ˆ2 ˜˜†=˜˜ƒv ˆ0ˆ2 ˜ObjInfo˙˙˙˙˙˙˙˙˙˙˙˙>Ole10Native`b˙˙˙˙?DEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙Eę_1031497687ćŠe ŔFŕŕˇ&ÚĆŕŕˇ&ÚĆ˜†+˜˜ˆ2ƒa…Dƒx˜˜˜˜˜†Ţ˜˜˜˜˜ƒa˜˜†=˜˜†-ƒv ˆ0ˆ2 ˆ2…Dƒx˜˜†=˜˜†-ˆ1ˆ4‚.ˆ7 ˆ2 ˆ2ˆ0‚.ˆ6ˆ5–(–)€€€€€uÁÎLě”´$ěDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒv ˆ2 ˜ď˜ď†==˜ď˜ďƒv ˆ0ˆ2 ˜ď˜ď†++˜ď˜ďˆ2ƒa…”Dƒx˜ď˜ď˜ď˜ď˜ď†Ň!Ţ˜ď˜ď˜ď˜ď˜ďƒa˜ď˜ď†==˜ď˜ď†"- ƒv ˆ0ˆ2 ˆ2…”Dƒx˜ď˜ď†==˜ď˜ď†"- ‚(ˆ1ˆ4‚.ˆ7˜ďm/s‚) ˆ2 ˆ2ˆ0‚.ˆ6ˆ5 m–(–)†==†"-ˆ1ˆ6ˆ7 m/s 2ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€ŕ 2ƒF ˜˜†=˜˜ƒm2ƒa ˜˜˜˜˜†Ţ˜˜˜˜˜†-ƒF˜˜†=˜˜ˆ4ˆ1˜˜kg–(–)˜˜†-ˆ1ˆ6ˆ7˜)ms 2 –(–)ü˙Ole ˙˙˙˙˙˙˙˙˙˙˙˙QCompObjdf˙˙˙˙R\ObjInfo˙˙˙˙g˙˙˙˙TOle10Native˙˙˙˙˙˙˙˙˙˙˙˙Uäüůü˙ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qŒ 2ƒa ˜˜†=˜˜†-ˆ3‚.ˆ0ˆ0˜˜)ms 2 ˜"j Ŕ˙Ŕ˙Ŕ˙Ŕ˙LJMÖL¸÷K¸÷K_1108239408 łjÎŔFŕQş&ÚĆŕQş&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙YCompObjil˙˙˙˙ZiObjInfo˙˙˙˙˙˙˙˙˙˙˙˙\Ole10Nativekm˙˙˙˙]Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙`x_1132218132tpÎŔFŕQş&ÚĆŕQş&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙f™Á\€đŒŸXđDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT ExtraWinAllCodePagesˇs˛ÓŠúĹé!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAôGôAHôA*_D_Eô_Eô_A  ƒa ˜˜†==˜˜‚(†"-ˆ3‚.ˆ0ˆ0˜˜m/s 2 ‚)j ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathTyCompObjor˙˙˙˙giObjInfo˙˙˙˙˙˙˙˙˙˙˙˙iOle10Nativeqs˙˙˙˙jEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙m?pe EFEquation.DSMT4ô9˛qŒ 2ƒF  f˜˜˜p ˜˜†=˜˜ƒF "j ˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙÷K¸÷KüK6Â#đë<ŸČëDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAôGôAHôA*_D_Eô_Eô_A  ƒF  f˜p ˜†==˜ƒF fp  j ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q6Âńđë\ŸČëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclid Extra!/'ň_!!/G_APňA ô_1132218016˙˙˙˙˙˙˙˙vÎŔFЛź&ÚĆЛź&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙rCompObjuw˙˙˙˙siObjInfo˙˙˙˙x˙˙˙˙uEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙v _1214253890˙˙˙˙˙˙˙˙{ÎŔFЛź&ÚĆЛź&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙{CompObjz|˙˙˙˙|iAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  ƒF  net †==ƒmƒa ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛quÁěčë”´ŔëDSMT5WinAllBasicCodePagesObjInfo˙˙˙˙}˙˙˙˙~Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙_1108022993˙˙˙˙˙˙˙˙€ÎŔFЛź&ÚĆЛź&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ˆ‚ƒ„…†‡ţ˙˙˙ţ˙˙˙Šţ˙˙˙ţ˙˙˙ţ˙˙˙‘’ţ˙˙˙ţ˙˙˙•ţ˙˙˙ţ˙˙˙˜™ţ˙˙˙›œžŸţ˙˙˙ţ˙˙˙˘ţ˙˙˙ţ˙˙˙Ľţ˙˙˙§¨ŠŞŤţ˙˙˙ţ˙˙˙Žţ˙˙˙ţ˙˙˙ą˛ł´ţ˙˙˙ţ˙˙˙ˇţ˙˙˙ţ˙˙˙şťź˝žţ˙˙˙ŔÁÂĂÄĹĆÇČÉĘËţ˙˙˙ţ˙˙˙Îţ˙˙˙ţ˙˙˙ŃŇÓÔŐÖ×Řţ˙˙˙ţ˙˙˙Űţ˙˙˙ţ˙˙˙Ţßŕţ˙˙˙ţ˙˙˙ăţ˙˙˙ţ˙˙˙ćçčéęëěíţ˙˙˙ďđńňóôőö÷řůúűüýţ˙˙˙ţ˙˙˙Times New RomanSymbolEuclid Extra!/'ň_!!/G_APňA ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  ƒF fp †"-ƒF ƒg †==ƒmƒa˜ď˜ď˜ď˜ď˜ď˜ď†Ň!Ţ˜ď˜ď˜ďƒF fp †"-ˆ7ˆ1ˆ2˜ďN†==‚(ˆ7ˆ2‚.ˆ7˜ďkg‚)‚(†"-ˆ3‚.ˆ0ˆ0˜ďm/s 2 ‚)ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q` 2ƒF  f˜˜˜p˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙wÁ€đlŸXđDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT ExtraWinAllCodePagCompObj‚˙˙˙˙‰iObjInfo˙˙˙˙˙˙˙˙˙˙˙˙‹Ole10Nativeƒ˙˙˙˙ŒdEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙Žesˇs˛ÓŠúĹé!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAôGôAHôA*_D_Eô_Eô_A  ƒF  fpţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q€ 2ƒF  f˜˜˜p ˜˜†=˜˜†-2ƒF_1108023013ÜŠ†ÎŔFĐ ż&ÚĆĐ ż&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙“CompObj…ˆ˙˙˙˙”iObjInfo˙˙˙˙˙˙˙˙˙˙˙˙–Ole10Native‡‰˙˙˙˙—„Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙šf_1108023174˙˙˙˙ŒÎŔFĐ ż&ÚĆĐ ż&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ ý˙˙˙‚ „ … ‡ † ˆ ‰ Œ Š ‹   Ž ‘  ’ “ – ” • ˜ ™ ˇ š œ ›  ž   Ÿ Ą ˘ Ł Ľ ¤ § Ś ¨ Š Ş Ź Ť Ž ­ Ż ° ˛ ą ´ ł ś ľ ¸ š  ş ť ź ˝ ž ż Ŕ  Á Ä Ă Ĺ Ć Ç Č Ę É Ě Ë   ý˙˙˙Ď Đ Ń Ň Ó Ô Ő Ö × Ř Ů Ú Ű Ü Ý Ţ ß ŕ á â ă ä ĺ ć ç č é ę ë ě í î ď đ ń ň ó ô ő ö ÷ ř ů ú ű ü ý ţ ˙  p˜ ˜f˙˙˙wÁJ€đlŸXđDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT ExtraWinAllCodePagesˇs˛ÓŠúĹé!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAôGôAHôA*_D_Eô_Eô_A  ƒF  f˜˜p ˜˜†==˜˜†"-ƒF  pfţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q` 2ƒF  p˜˜˜f ˜˜†=🀟🀞Ÿ€ŸđžwÁ4€đŸXđDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT ExtraWinAllCodePagCompObj‹Ž˙˙˙˙ĄiObjInfo˙˙˙˙˙˙˙˙˙˙˙˙ŁOle10Native˙˙˙˙¤dEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙ŚPesˇs˛ÓŠúĹé!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAôGôAHôA*_D_Eô_Eô_A  ‚|ƒF  pf ˜‚|˜†==ˆ4ˆ9ˆ4 Nţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q_1108023092˙˙˙˙˙˙˙˙’ÎŔFĐ}Á&ÚĆĐ}Á&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ŹCompObj‘“˙˙˙˙­iObjInfo˙˙˙˙”˙˙˙˙ŻEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙°_1214254370y›—ÎŔFŔÇĂ&ÚĆŔÇĂ&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ľCompObj–™˙˙˙˙śiwÁ€đŸXđDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT ExtraWinAllCodePagesˇs˛ÓŠúĹé!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAôGôAHôA*_D_Eô_Eô_A  ƒF  pfţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qObjInfo˙˙˙˙˙˙˙˙˙˙˙˙¸Ole10Native˜š˙˙˙˙šDEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙ż_1214254582˙˙˙˙˙˙˙˙ÎŔFŔÇĂ&ÚĆŔÇĂ&ÚĆ@ ƒv ˆ2 ˜˜†=˜˜ƒv ˆ0ˆ2 ˜˜†+˜˜ˆ2ƒa…Dƒx˜˜˜˜˜†Ţ˜˜˜˜˜ƒa˜˜†=˜˜†-ƒv ˆ0ˆ2 ˆ2…Dƒx˜˜†=˜˜†-ˆ1ˆ4‚.ˆ7 ˆ2 ˆ2ˆ0‚.ˆ6ˆ5–(–)€€€€€uÁűčë”´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒv ˆ2 ˜ď˜ď†==˜ď˜ďƒv ˆ0ˆ2 ˜ď˜ď†++˜ď˜ďˆ2ƒa…”Dƒx˜ď˜ď˜ď˜ď˜ď†Ň!Ţ˜ď˜ď˜ď˜ď˜ďƒa˜ď˜ď†==˜ď˜ď†"- ƒv ˆ0ˆ2 ˆ2…”Dƒx˜ď˜ď†==˜ď˜ď†"- ‚(ˆ2ˆ2ˆ0˜ďm/s‚) ˆ2 ˆ2ˆ0‚.ˆ0ˆ1ˆ5 m–(–)†==†"-ˆ1‚.ˆ6ˆ1†×´ˆ1ˆ0 ˆ6  m/s 2 ‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qOle ˙˙˙˙˙˙˙˙˙˙˙˙ĚCompObjœž˙˙˙˙ÍiObjInfo˙˙˙˙Ÿ˙˙˙˙ĎEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙ĐuÁűčë|´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒF†==ƒm‚|ƒa‚|˜ď†==‚(ˆ1‚.ˆ3†×´ˆ1ˆ0 †"-ˆ4 ˜ďkg‚)‚(ˆ1‚.ˆ6ˆ1†×´ˆ1ˆ0 ˆ6  m/s 2 ‚)†==ˆ2‚.ˆ1†×´ˆ1ˆ0 ˆ2 ˜ďN‚.ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€Ŕ ƒy˜˜†=˜ˆ1ˆ2ƒaƒt ˆ2 ˜˜†=˜˜ˆ1ˆ2˜˜ƒFƒm–(–)˜˜ƒt ˆ2 ˜˜‚.O/_1031496578ž…˘ ŔFŔÇĂ&ÚĆŔÇĂ&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ŮCompObjĄŁ˙˙˙˙Ú\ObjInfo˙˙˙˙¤˙˙˙˙ÜOle10Native˙˙˙˙˙˙˙˙˙˙˙˙ÝÄ_1219943209MŤ§ÎŔFŔ8Ć&ÚĆŔ8Ć&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙áCompObjŚŠ˙˙˙˙âiţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q  ƒy˜˜†=˜˜ˆ1ˆ2ƒFƒm˜˜ƒxƒv ˆ0 –(–) ˆ2 ˜˜†=˜˜ˆ1ˆ2˜˜ˆ4‚.ˆ5˜˜†´˜˜ˆ1ObjInfo˙˙˙˙˙˙˙˙˙˙˙˙äOle10Native¨Ş˙˙˙˙ĺ$Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙îî_1219943341˙˙˙˙˙˙˙˙­ÎŔF°‚Č&ÚĆ°‚Č&ÚĆˆ0 †-ˆ1ˆ6 ˆ9‚.ˆ1ˆ1˜˜†´˜˜ˆ1ˆ0 †-ˆ3ˆ1 –(–)˜˜ˆ3ˆ0˜˜†´˜˜ˆ1ˆ0 †-ˆ3 ˆ1‚.ˆ2˜˜†´˜˜ˆ1ˆ0 ˆ7 –(–) ˆ2 ˜˜†=˜˜ˆ1‚.ˆ5˜˜†´˜˜ˆ1ˆ0 †-ˆ3 ˜˜m˜˜.€€€€€ŔŔŔeÂŇčë|´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  ƒy˜ď˜ď†==˜ď˜ď ˆ1ˆ2 ƒFƒm˜ď˜ď ƒxƒv ˆ0 –(–) ˆ2 †==˜ď ˆ1ˆ2˜ď˜ď ˆ4‚.ˆ5˜ď˜ď†×´˜ď˜ďˆ1ˆ0 †"-ˆ1ˆ6 ˜ďNˆ9‚.ˆ1ˆ1˜ď˜ď†×´˜ď˜ďˆ1ˆ0 †"-ˆ3ˆ1 ˜ďkg–(–)˜ď ˆ3ˆ0˜ď˜ď†×´˜ď˜ďˆ1ˆ0 †"-ˆ3  mˆ1‚.ˆ2˜ď˜ď†×´˜ď˜ďˆ1ˆ0 ˆ7 ˜ďm/s–(–) ˆ2 †==˜ďˆ1‚.ˆ5˜ď˜ď†×´˜ď˜ďˆ1ˆ0 †"-ˆ3 ˜ď˜ďm˜ď˜ď.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathTyOle ˙˙˙˙˙˙˙˙˙˙˙˙ţCompObjŹŻ˙˙˙˙˙iObjInfo˙˙˙˙˙˙˙˙˙˙˙˙Ole10NativeŽ°˙˙˙˙$ţ˙˙˙ţ˙˙˙ţ˙˙˙     ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙"ţ˙˙˙ţ˙˙˙%ţ˙˙˙ţ˙˙˙(ţ˙˙˙ţ˙˙˙+ţ˙˙˙ţ˙˙˙.ţ˙˙˙ţ˙˙˙123456789ţ˙˙˙ţ˙˙˙<ţ˙˙˙ţ˙˙˙?@ABCDEFGţ˙˙˙ţ˙˙˙Jţ˙˙˙ţ˙˙˙MNOPţ˙˙˙ţ˙˙˙Sţ˙˙˙ţ˙˙˙VWXYţ˙˙˙ţ˙˙˙\ţ˙˙˙ţ˙˙˙_`abcdefgţ˙˙˙ţ˙˙˙jţ˙˙˙ţ˙˙˙mnoţ˙˙˙ţ˙˙˙rţ˙˙˙ţ˙˙˙uvwxyz{|}ţ˙˙˙ţ˙˙˙€pe EFEquation.DSMT4ô9˛q  ƒv ˆ2 ˜˜†=˜˜ƒv ˆ0ˆ2 ˜˜†+˜˜ˆ2ƒa…Dƒx˜˜˜˜˜†Ţ˜˜˜˜˜ƒa˜˜†=˜˜†-ƒv ˆ0ˆ2 ˆ2…Dƒx˜˜†=˜˜†-ˆ1ˆ1‚.ˆ1 ˆ2 ˆ2ˆ1ˆ5–(–)€eÂ\čë|´ŔëDSMT5WinAllBasicCodePagesEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙x_1031496481Ăół ŔF°‚Č&ÚĆ°‚Č&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙CompObj˛´˙˙˙˙\Times New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  ƒv ˆ2 †==˜ďƒv ˆ0ˆ2 ˜ď†++˜ďˆ2ƒa…”Dƒx˜ď˜ď˜ď˜ď˜ď†Ň!Ţ˜ď˜ď˜ď˜ď˜ďƒa˜ď†==˜ď†"- ƒv ˆ0ˆ2 ˆ2…”Dƒx˜ď†==˜ď˜ď†"- ‚(ˆ1ˆ1‚.ˆ1˜ďm/s‚) ˆ2 ˆ2ˆ1ˆ5 m–(–)ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€ 2ƒF ˜˜†=˜˜ƒm2ƒa ˜˜˜˜˜†Ţ˜˜˜˜˜†-ƒF˜˜†=˜˜ˆ1ˆ3ˆ2ˆ7˜˜kg–(–)˜˜†-ˆ4‚.ˆ1ˆ2˜˜)ms 2ObjInfo˙˙˙˙ľ˙˙˙˙Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙_1031806308Žť¸ ŔF°‚Č&ÚĆ°‚Č&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ –(–)ü˙üůü˙ü˙üűü˙ü˙üóü˙ü˙ü÷ü˙ü˙ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€@ …Dƒx> CompObjˇš˙˙˙˙\ObjInfo˙˙˙˙ş˙˙˙˙Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙D_1031806356˙˙˙˙˙˙˙˙˝ ŔF°‚Č&ÚĆ°‚Č&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ CompObjźž˙˙˙˙!\ObjInfo˙˙˙˙ż˙˙˙˙#Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙$Dţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€@ ƒv ˆ0ˆ2ţ˙ ˙˙˙˙ ŔFMathType Equation Equation _1031806390śH ŔF°óĘ&ÚĆ°óĘ&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙&CompObjÁĂ˙˙˙˙'\ObjInfo˙˙˙˙Ä˙˙˙˙)Equationô9˛q€@ …Dƒx> ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qOle10Native˙˙˙˙˙˙˙˙˙˙˙˙*D_1214255122•ĎÇÎŔF°óĘ&ÚĆ°óĘ&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙,CompObjĆČ˙˙˙˙-iObjInfo˙˙˙˙É˙˙˙˙/Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙0\_1214255530˙˙˙˙˙˙˙˙ĚÎŔF°óĘ&ÚĆ°dÍ&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙:uÁ@čë´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒa †== ƒdƒv ƒdƒt†== ƒdƒdƒtˆ8‚.ˆ0ˆ0ƒt˜ďi †++ˆ3‚.ˆ0ˆ0ƒt ˆ2 ˜ďj –(–)˜ďm/s†==‚(ˆ8‚.ˆ0ˆ0˜ďi †++ˆ6‚.ˆ0ˆ0ƒt˜ďj ‚)˜ďm/s 2 ‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛quÁ4čëd´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT ExtCompObjËÍ˙˙˙˙;iObjInfo˙˙˙˙Î˙˙˙˙=Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙>P_1214255633ĘÔŃÎŔF°dÍ&ÚĆ°dÍ&ÚĆra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒF†==ƒmƒa†==ƒm˜ď‚|ƒa ‚|˜ď†==‚(ˆ3‚.ˆ0ˆ0‚) ‚(ˆ8‚.ˆ0ˆ0‚) ˆ2 †++‚(ˆ6‚.ˆ0ˆ0ƒt‚) ˆ2 †==‚(ˆ3‚.ˆ0ˆ0‚) ˆ6ˆ4‚.ˆ0†++ˆ3ˆ6‚.ˆ0˜ďƒt ˆ2 ˜ďN‚.Ole ˙˙˙˙˙˙˙˙˙˙˙˙HCompObjĐŇ˙˙˙˙IiObjInfo˙˙˙˙Ó˙˙˙˙KEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙Lţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛quÁţčë”´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒF†==ˆ3ˆ5‚.ˆ0˜ďNţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛quÁčë„´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ô_1214255782˙˙˙˙˙˙˙˙ÖÎŔF°dÍ&ÚĆ°dÍ&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙QCompObjŐ×˙˙˙˙RiObjInfo˙˙˙˙Ř˙˙˙˙TEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙U$_1214255816ĹňŰÎŔF°dÍ&ÚĆ°dÍ&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ZCompObjÚÜ˙˙˙˙[iAHôA*_D_Eô_Eô_A  ƒt†==ˆ1‚.ˆ4ˆ1ˆ5˜ďs,ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛quÁ1čë ´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT ExtObjInfo˙˙˙˙Ý˙˙˙˙]Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙^M_1214255947˙˙˙˙˙˙˙˙ŕÎŔF ŽĎ&ÚĆ ŽĎ&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙hra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒa †==‚[ˆ8‚.ˆ0ˆ0˜ďi †++ˆ6‚.ˆ0ˆ0‚(ˆ1‚.ˆ4ˆ1ˆ5‚)˜ďj ]˜ďm/s 2 †==‚(ˆ8‚.ˆ0ˆ0˜ďm/s 2 ‚)˜ďi †++‚(ˆ8‚.ˆ4ˆ9˜ďm/s 2 ‚)j ‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛quÁŢčë$´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒa CompObjßá˙˙˙˙iiObjInfo˙˙˙˙â˙˙˙˙kEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙lú_1214256047ŢčĺÎŔF ŽĎ&ÚĆ ŽĎ&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙pCompObjäć˙˙˙˙qiObjInfo˙˙˙˙ç˙˙˙˙sEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙thţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛quÁLčë„´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  „¸q ƒa †==‚t‚a‚n †"-ˆ1  ƒa ƒy ƒa ƒx –(–)†==‚t‚a‚n †"-ˆ1  ˆ8‚.ˆ4ˆ9˜ďm/s 2 ˆ8‚.ˆ0ˆ0˜ďm/s 2 –(–)†==ˆ4ˆ6‚.ˆ7†°°‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathTy_1214256158˙˙˙˙˙˙˙˙ęÎŔF ŽĎ&ÚĆ ŽĎ&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙~CompObjéë˙˙˙˙iObjInfo˙˙˙˙ě˙˙˙˙ţ˙˙˙ţ˙˙˙ƒ„…†ţ˙˙˙ţ˙˙˙‰ţ˙˙˙ţ˙˙˙ŒŽ‘’“”ţ˙˙˙ţ˙˙˙—ţ˙˙˙ţ˙˙˙š›œţ˙˙˙ţ˙˙˙Ÿţ˙˙˙ţ˙˙˙˘Ł¤ĽŚ§¨ŠŞţ˙˙˙ţ˙˙˙­ţ˙˙˙ţ˙˙˙°ąţ˙˙˙ţ˙˙˙´ţ˙˙˙ţ˙˙˙ˇ¸ţ˙˙˙şťź˝žżţ˙˙˙ţ˙˙˙Âţ˙˙˙ţ˙˙˙ĹĆÇČţ˙˙˙ţ˙˙˙Ëţ˙˙˙ţ˙˙˙ÎĎĐţ˙˙˙ţ˙˙˙Óţ˙˙˙ţ˙˙˙Öţ˙˙˙ŘŮÚŰţ˙˙˙ţ˙˙˙Ţţ˙˙˙ţ˙˙˙áţ˙˙˙ăäĺćçţ˙˙˙ţ˙˙˙ęţ˙˙˙ţ˙˙˙íîďđţ˙˙˙ţ˙˙˙óţ˙˙˙ţ˙˙˙ö÷řůúţ˙˙˙üýţ˙pe EFEquation.DSMT4ô9˛quÁčë„´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒt†==ˆ1‚.ˆ4ˆ1ˆ5˜ďsEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙‚_1219943438Ľ3ďÎŔF Ň&ÚĆ Ň&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙‡CompObjîđ˙˙˙˙ˆiţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qeÂ4čë|´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒv †==ˆ8‚.ˆ0ˆ0‚(ˆ1‚.ˆ4ˆ1ˆ5‚)˜ObjInfo˙˙˙˙ń˙˙˙˙ŠEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙‹P_1214256280ă-ôÎŔF Ň&ÚĆ Ň&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙•ďi †++ˆ3‚.ˆ0ˆ0‚(ˆ1‚.ˆ4ˆ1ˆ5‚) ˆ2 ˜ďj 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ƒs ˆ1ˆ2ƒa ƒg ƒt ˆ2 ˜˜˜˜˜†=˜˜˜˜˜ƒxCompObj#&˙˙˙˙ňiObjInfo˙˙˙˙˙˙˙˙˙˙˙˙ôOle10Native%'˙˙˙˙őDEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙ű¤ ˆ0 ˜˜†-˜˜ˆ1ˆ2ƒa ƒs ƒt ˆ2 ‚.˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙eˆčë|´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAôGôAHôA*_D_Eô_Eô_A  ˜˜˜ ˆ1ˆ2ƒa ƒg ƒt ˆ2 †==˜ƒxţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ ţ˙˙˙ţ˙˙˙ţ˙˙˙ !ţ˙˙˙ţ˙˙˙$ţ˙˙˙ţ˙˙˙'()*+,ţ˙˙˙ţ˙˙˙/ţ˙˙˙ţ˙˙˙2ţ˙˙˙4567ţ˙˙˙ţ˙˙˙:ţ˙˙˙ţ˙˙˙=ţ˙˙˙ţ˙˙˙@ţ˙˙˙ţ˙˙˙Cţ˙˙˙ţ˙˙˙Fţ˙˙˙ţ˙˙˙Iţ˙˙˙ţ˙˙˙Lţ˙˙˙ţ˙˙˙Oţ˙˙˙ţ˙˙˙Rţ˙˙˙ţ˙˙˙UVWXYZţ˙˙˙\]^_`abcdeţ˙˙˙ţ˙˙˙hţ˙˙˙ţ˙˙˙klmnţ˙˙˙ţ˙˙˙qţ˙˙˙ţ˙˙˙tuvwxţ˙˙˙z{|}~€ ˆ0 †"- ˆ1ˆ2ƒa ƒs ƒt ˆ2 ‚.ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€  ƒt˜˜†=˜˜ ˆ2ƒx ˆ0 ƒa ƒg ˜˜†+˜˜ƒa ƒs ‚.˙˙˙˙˙˙˙˙˙˙˙_1031500021˙˙˙˙˙˙˙˙* ŔFKŮ&ÚĆ€•Ű&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙CompObj)+˙˙˙˙\ObjInfo˙˙˙˙,˙˙˙˙Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙¤_1214256433÷R/ÎŔF€•Ű&ÚĆ€•Ű&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ CompObj.1˙˙˙˙ i˙˙˙˙ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q€ ƒx ƒg ˜˜†=˜˜ˆ1ˆ2ƒa ƒg ƒt ˆ2 ˜˜†=˜˜ƒx ˆ0 ƒa ƒg ƒa ƒg ˜˜†+˜˜ƒa ƒs ObjInfo˙˙˙˙˙˙˙˙˙˙˙˙ Ole10Native02˙˙˙˙ „Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙g_1219943574"m5ÎŔF€•Ű&ÚĆ€•Ű&ÚĆ˜˜†=˜˜ˆ1ˆ5–(–)ˆ0‚.ˆ1ˆ3–(–)ˆ0‚.ˆ1ˆ3˜˜†+˜˜ˆ0‚.ˆ6ˆ2˜˜†=˜˜ˆ2‚.ˆ6˜˜m.uÁKčë„´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒx ƒg ˜ď˜ď†==˜ď˜ď ˆ1ˆ2ƒa ƒg ƒt ˆ2 ˜ď˜ď†==˜ď˜ď ƒx ˆ0 ƒa ƒg ƒa ƒg ˜ď˜ď†++˜ď˜ďƒa ƒs ˜ď˜ď†==˜ď˜ď ˆ1ˆ5 m–(–)ˆ0‚.ˆ1ˆ3˜ďm/s 2 –(–)ˆ0‚.ˆ1ˆ3˜ďm/s 2 ˜ď˜ď†++˜ď˜ďˆ0‚.ˆ6ˆ2˜ďm/s 2 ˜ď˜ď†==˜ď˜ďˆ2‚.ˆ6˜ď˜ďm.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qeÂ}čë|´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôOle ˙˙˙˙˙˙˙˙˙˙˙˙"CompObj46˙˙˙˙#iObjInfo˙˙˙˙7˙˙˙˙%Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙&™G_APňA ôAôEô%ôB_AôC_AôEô*_FôAôGôAHôA*_D_Eô_Eô_A  ƒa †==‚(ˆ1ˆ3‚.ˆ0˜ďm/s 2 ‚)˜ďi †"-‚(ˆ1ˆ4‚.ˆ0˜ďm/s 2 ‚)˜ďj ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q_1108239981˙˙˙˙˙˙˙˙:ÎŔF€•Ű&ÚĆ€•Ű&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙-CompObj9<˙˙˙˙.iObjInfo˙˙˙˙˙˙˙˙˙˙˙˙0@ 2ƒN > ™Áű€đŒŸXđDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT ExtraWinAllCodePagesˇs˛ÓŠúĹé!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAôGôAHôA*_D_Eô_Eô_A  ƒF  ƒNOle10Native;=˙˙˙˙1DEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙3_1031498011˙˙˙˙˙˙˙˙@ ŔF€•Ű&ÚĆ€Ţ&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙8ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€@ ƒm2ƒg > ţ˙ ˙˙˙˙ ŔFMathType Equation Equation CompObj?A˙˙˙˙9\ObjInfo˙˙˙˙B˙˙˙˙;Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙<D_1031807304˙˙˙˙˙˙˙˙E ŔF€Ţ&ÚĆ€Ţ&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙>CompObjDF˙˙˙˙?\ObjInfo˙˙˙˙G˙˙˙˙AOle10Native˙˙˙˙˙˙˙˙˙˙˙˙BdEquationô9˛q€` ƒv ˆ2 †=ƒv ˆ0ˆ2 †+ˆ2ƒaƒx˙˙˙˙ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€_1031807367CcJ ŔF€Ţ&ÚĆ€Ţ&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙DCompObjIK˙˙˙˙E\ObjInfo˙˙˙˙L˙˙˙˙GOle10Native˙˙˙˙˙˙˙˙˙˙˙˙Hd_1031807413˙˙˙˙˙˙˙˙O ŔF€Ţ&ÚĆ€Ţ&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙JCompObjNP˙˙˙˙K\` ƒv†=ƒv ˆ0 †+ƒaƒt˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€d ƒt†=)†-ƒv ˆ0 ƒaŕářŮřŮřŮřŮüżüżüżüżŒZŒZObjInfo˙˙˙˙Q˙˙˙˙MOle10Native˙˙˙˙˙˙˙˙˙˙˙˙Nh_1214256631˙˙˙˙˙˙˙˙TÎŔF€wŕ&ÚĆ€wŕ&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙Pţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q  ƒx˜˜˜˜†=˜˜˜˜˜†-ˆ1ˆ2˜˜ƒv ˆ0ˆ2 ƒa˜˜˜˜˜˜†=˜˜˜˜˜†-˜ˆ1ˆ2˜˜‚(†-ˆ3‚.ˆ5ˆ0˜˜m/s)ˆ9‚.ˆ8˜˜m/s 2CompObjSV˙˙˙˙QiObjInfo˙˙˙˙˙˙˙˙˙˙˙˙SOle10NativeUW˙˙˙˙T¤Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙[° –(–)˜˜‚s‚i‚n˜˜ˆ3ˆ2‚.ˆ0†°–(–)˜˜˜˜˜˜†=˜˜˜˜˜†-ˆ1‚.ˆ1ˆ8˜˜m˜.€ă€ă€uÁ”čë„´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒx˜ď†==˜ď˜ď†"- ˆ1ˆ2˜ď˜ď ƒv ˆ0ˆ2 ƒa†==˜ď†"-˜ď ˆ1ˆ2˜ď˜ď ‚(†"-ˆ3‚.ˆ5ˆ0˜ď˜ďm/s) 2 ˆ9‚.ˆ8˜ď˜ďm/s 2 –(–)˜ď˜ď‚s‚i‚n˜ď˜ďˆ3ˆ2‚.ˆ0†°°–(–)†==˜ď†"-ˆ1‚.ˆ1ˆ8˜ď˜ďmţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathTy_1133163374˙˙˙˙˙˙˙˙ZÎŔF€wŕ&ÚĆ€wŕ&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙fCompObjY[˙˙˙˙giObjInfo˙˙˙˙\˙˙˙˙ipe EFEquation.DSMT4ô9˛q-Â˙Tě<Ÿ,ěDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/'ň_!!/G_APňA@ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  ‚|ƒx‚|˜ď†==ˆ1‚.ˆ1ˆ8 m.Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙j_1109338647cĐ_ÎŔF€wŕ&ÚĆ€wŕ&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙oCompObj^a˙˙˙˙piţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q` ƒt˜˜†=˜˜ƒv ˆ0 ƒa˜˜†=˜˜†-˜˜ƒv ˆ0 ƒg˜‚s‚i‚n˜„q˜˜†=˜˜†-˜˜†-ˆ3‚.ˆ5ˆ0˜˜m/sˆ9‚.ˆ8˜˜m/s 2 –(–)˜‚s‚i‚n˜ˆ3ˆ2‚.ˆ0†°˜˜˜†=˜˜ˆ0‚.ˆ6ˆ7ˆ4˜˜s˜‚.ObjInfo˙˙˙˙˙˙˙˙˙˙˙˙rOle10Native`b˙˙˙˙sdEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙yŽ_1031807495Me ŔF€wŕ&ÚĆpÁâ&ÚĆ˙˙˙˙wÁ’€đ”ŸXđDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT ExtraWinAllCodePagesˇs˛ÓŠúĹé!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôHAôHôôAôĽôEô_Eô_Eôđ  ƒt˜˜†== ƒv ˆ0 ƒa†==†"-˜ ƒv ˆ0 ƒg˜‚s‚i‚n˜„¸q˜˜†==†"- †"-ˆ3‚.ˆ‚ƒţ˙˙˙ţ˙˙˙†ţ˙˙˙ţ˙˙˙‰Šţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙‘’“”•ţ˙˙˙ţ˙˙˙˜ţ˙˙˙ţ˙˙˙›œžŸţ˙˙˙Ą˘Ł¤ĽŚ§¨ŠŞŤţ˙˙˙ţ˙˙˙Žţ˙˙˙ţ˙˙˙ąţ˙˙˙ţ˙˙˙´ţ˙˙˙ţ˙˙˙ˇ¸ţ˙˙˙ţ˙˙˙ťţ˙˙˙ţ˙˙˙žżţ˙˙˙ţ˙˙˙Âţ˙˙˙ţ˙˙˙ĹĆţ˙˙˙ţ˙˙˙Éţ˙˙˙ţ˙˙˙Ěţ˙˙˙ÎĎĐŃţ˙˙˙ţ˙˙˙Ôţ˙˙˙ţ˙˙˙×ţ˙˙˙ţ˙˙˙Úţ˙˙˙ţ˙˙˙Ýţ˙˙˙ţ˙˙˙ŕţ˙˙˙ţ˙˙˙ăţ˙˙˙ţ˙˙˙ćţ˙˙˙ţ˙˙˙éęëţ˙˙˙ţ˙˙˙îţ˙˙˙ţ˙˙˙ńţ˙˙˙ţ˙˙˙ôţ˙˙˙ţ˙˙˙÷řůţ˙˙˙ţ˙˙˙üţ˙˙˙ţ˙˙˙˙5ˆ0˜˜m/sˆ9‚.ˆ8˜˜m/s 2 –(–)‚s‚i‚n˜ˆ3ˆ2‚.ˆ0†°°˜˜†==˜˜ˆ0‚.ˆ6ˆ7ˆ4˜˜s˜‚.ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€Ole ˙˙˙˙˙˙˙˙˙˙˙˙„CompObjdf˙˙˙˙…\ObjInfo˙˙˙˙g˙˙˙˙‡Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙ˆ„€ ƒx†=ƒv ˆ0 ƒt†+ ˆ1ˆ2 ƒaƒt ˆ2ţţ~ţţ~ţ~ţ~ţ~ţ~ţ~ţ~ţ~ţ~ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€€ ƒt˜˜†=˜˜†-ˆ2ƒv ˆ0 ƒa_1031498379˙˙˙˙˙˙˙˙j ŔFpÁâ&ÚĆpÁâ&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙‹CompObjik˙˙˙˙Œ\ObjInfo˙˙˙˙l˙˙˙˙ŽOle10Native˙˙˙˙˙˙˙˙˙˙˙˙„_1219943681˙˙˙˙˙˙˙˙oÎŔFpÁâ&ÚĆpÁâ&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙–CompObjnq˙˙˙˙—i˜˜†=˜˜†-ˆ2ƒv ˆ0 ƒg˜‚s‚i‚n˜„q˜˜†=˜˜†-ˆ2†-ˆ3‚.ˆ5ˆ0˜˜m/s–(–)ˆ9‚.ˆ8˜˜m/s 2 –(–)˜‚s‚i‚n˜˜ˆ3ˆ2‚.ˆ0†°˜˜†=˜˜ˆ1‚.ˆ3ˆ5˜˜s˜‚.đŸ˙á˙ű˙˜˙˙ţ@Ÿńţ?đŸ˙á˙űţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q` ƒv˜˜†=˜˜ƒv ˆ0 ˜˜†+˜˜ƒaƒt˜˜†=˜˜ƒv ˆ0 ˜˜†+˜˜ƒgƒt˜˜‚s‚i‚n˜˜„q˜˜†=˜˜†-ˆ3‚.ˆ5ˆ0˜˜†+˜˜ˆ9‚.ˆ8–(–)˜˜ˆ1‚.ˆ3ˆ5–(–)˜˜‚s‚i‚n˜˜ˆ3ˆ2†°˜˜†=˜˜ˆ3‚.ˆ5ˆ0˜˜m/s˜.˙˙˙˙ObjInfo˙˙˙˙˙˙˙˙˙˙˙˙™Ole10Nativepr˙˙˙˙šdEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙ ă_1031495993’xu ŔFp2ĺ&ÚĆp2ĺ&ÚĆeÂÇLě|´$ěDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  ƒv˜ď˜ď†==˜ďƒv ˆ0 ˜ď†++˜ďƒaƒt˜ď˜ď†==˜ď˜ďƒv ˆ0 ˜ď†++˜ďƒgƒt˜ď‚s‚i‚n˜ď˜ď„¸q˜ď†==˜ď†"-ˆ3‚.ˆ5ˆ0˜ďm/s˜ď˜ď†++˜ď˜ď‚(ˆ9‚.ˆ8˜ďm/s 2 ‚)ˆ1‚.ˆ3ˆ5˜ďs–(–)˜ď‚s‚i‚n˜ďˆ3ˆ2†°°˜ď†==˜ďˆ3‚.ˆ5ˆ0˜ď˜ďm/s˜ď.ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€Ole ˙˙˙˙˙˙˙˙˙˙˙˙ŹCompObjtv˙˙˙˙­\ObjInfo˙˙˙˙w˙˙˙˙ŻOle10Native˙˙˙˙˙˙˙˙˙˙˙˙°D@ 2ƒF  ƒwţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€  ƒmƒg˜˜‚s‚i‚n˜˜„q˜˜†-˜˜ƒF ƒw ˜˜†=˜˜ˆ0˜˜‚.˜˜˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙ ‚ ƒ „ … † ‡ ˆ ‰ Š ‹ Œ  Ž   ‘ ’ “ ” • – — ˜ ™ š › œ  ž Ÿ   Ą ˘ Ł ¤ Ľ Ś § ¨ Š Ş Ť Ź ­ Ž Ż ° ą ˛ ł ´ ľ ś ˇ ¸ š ş ť ź ˝ ž ż Ŕ Á Â Ă Ä Ĺ Ç ý˙˙˙Č É Ę Ë Ě Í Î Ď Đ Ń Ň Ó Ô Ő Ö × Ř Ů Ú Ű Ü Ý Ţ ß ŕ á â ă ä ĺ ć ç č é ę ë ě í î ď đ ń ň ó ô ő ö ÷ ř ů ú ű ü ý ţ ˙ Ĺ|Útžâć3žŃá‡R?AŽœĽ-ŻÖ,-ÔöK•]Żş{Ú/r~`Ürixo|Męřb0™…;M:ĆŠ$ô˘ňS ţóSÖ~HţŸ">™Ňfš<—‰8ąSHmĄžŘöÖvˇÁcWšaPVjn#ňŒ“ĄLH⹂r?C×M6šú–łĺ“ńˆ¸t`3ÄŇÄÍrŠĆ&üov)i7îWœŮ8šČ˙$uŹ¤™,ˆzXşB+&kOŽú‘żŽaÉŤQßđá*Қë +’lŽIŽ 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Extra!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_EôEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙Í3_1031495924žs ŔF`íé&ÚĆ`íé&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ŇCompObjŽ˙˙˙˙Ó\_A  ƒF  ƒw ˜˜†==˜˜ˆ1ˆ2˜ď˜˜Nţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€@ 2ƒT f ObjInfo˙˙˙˙‘˙˙˙˙ŐOle10Native˙˙˙˙˙˙˙˙˙˙˙˙ÖD_1031495946˙˙˙˙—” ŔF`íé&ÚĆ`íé&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙Řţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€@ ƒm2ƒg f ţ˙ ˙˙˙˙ ŔFMathType Equation Equation CompObj“•˙˙˙˙Ů\ObjInfo˙˙˙˙–˙˙˙˙ŰOle10Native˙˙˙˙˙˙˙˙˙˙˙˙ÜD_1031495973˙˙˙˙˙˙˙˙™ ŔF`^ě&ÚĆ`^ě&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ŢCompObj˜š˙˙˙˙ß\ObjInfo˙˙˙˙›˙˙˙˙áOle10Native˙˙˙˙˙˙˙˙˙˙˙˙âDEquationô9˛q€@ 2ƒF f ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q_1132218681˙˙˙˙˙˙˙˙žÎŔF`^ě&ÚĆ`^ě&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙äCompObjŸ˙˙˙˙ĺiObjInfo˙˙˙˙ ˙˙˙˙çEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙čú_1031496689CAŁ ŔF`^ě&ÚĆ`^ě&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ěCompObj˘¤˙˙˙˙í\6ÂŢđ딟ČëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclid Extra!/'ň_!!/G_APňA ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  „¸q†==ˆ1ˆ4‚.ˆ8†°°ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€ObjInfo˙˙˙˙Ľ˙˙˙˙ďOle10Native˙˙˙˙˙˙˙˙˙˙˙˙đD_1214256974Ůa¨ÎŔFP¨î&ÚĆP¨î&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ň@ 2ƒT f ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛quÁâčë„´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclid Extra!/'ň_!!/G_APňA ôCompObj§Š˙˙˙˙óiObjInfo˙˙˙˙Ş˙˙˙˙őEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙öţ_1031498980AĽ­ ŔFP¨î&ÚĆP¨î&ÚĆAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  ƒy†==†"-˜ďˆ4ˆ2 mţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€€ ƒv ˆ2 ˜˜†=˜˜ƒv ˆ0ˆ2 ˜˜†+˜˜ˆ2ƒaƒy˙˙˙˙˙˙˙˙˙˙˙˙Ole ˙˙˙˙˙˙˙˙˙˙˙˙úCompObjŹŽ˙˙˙˙ű\ObjInfo˙˙˙˙Ż˙˙˙˙ýOle10Native˙˙˙˙˙˙˙˙˙˙˙˙ţ„ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ ţ˙˙˙   ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ ţ˙˙˙ţ˙˙˙#$%ţ˙˙˙ţ˙˙˙(ţ˙˙˙ţ˙˙˙+,-./ţ˙˙˙123456789:;ţ˙˙˙ţ˙˙˙>ţ˙˙˙ţ˙˙˙ABCţ˙˙˙ţ˙˙˙Fţ˙˙˙ţ˙˙˙IJKţ˙˙˙ţ˙˙˙Nţ˙˙˙ţ˙˙˙QRSţ˙˙˙UVWXYZ[\ţ˙˙˙ţ˙˙˙_ţ˙˙˙ţ˙˙˙bcdţ˙˙˙fghijklmnţ˙˙˙ţ˙˙˙qţ˙˙˙ţ˙˙˙tuvţ˙˙˙ţ˙˙˙yţ˙˙˙ţ˙˙˙|ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q ƒa˜˜†=˜˜†-˜˜ƒv ˆ0ˆ2 ‚/ˆ2ƒy˜˜†=˜˜†-˜˜†-˜˜ˆ1ˆ2–(–) ˆ2 ‚/ˆ2†-˜˜ˆ4ˆ2–(–)˜˜†=˜˜ˆ1‚.ˆ7ˆ_1214256986˙˙˙˙˙˙˙˙˛ÎŔFPń&ÚĆPń&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙CompObją´˙˙˙˙iObjInfo˙˙˙˙˙˙˙˙˙˙˙˙Ole10Nativełľ˙˙˙˙Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙ (_1031496749Š¸ ŔFPń&ÚĆPń&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙1˜˜m/s ˆ2˙˙˙˙˙˙uÁ čë„´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAôGôAHôA*_D_Eô_Eô_A  ƒa˜˜†==†"-˜ ƒv ˆ0ˆ2 ˆ2ƒy†==†"- †"-˜˜ˆ1ˆ2˜ďm/s–(–) ˆ2 ˆ2†"-˜˜ˆ4ˆ2 m–(–)†==˜˜ˆ1‚.ˆ7ˆ1˜˜m/s ˆ2ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€€ ƒT˜˜†=˜˜ƒmƒg˜˜†+˜˜ƒa–CompObjˇš˙˙˙˙\ObjInfo˙˙˙˙ş˙˙˙˙Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙„_1132218733œÜ˝ÎŔFPń&ÚĆPń&ÚĆ(–)˜˜˜˜˜†=˜˜ˆ1ˆ6ˆ0ˆ0˜˜kg–(–)˜˜ˆ9‚.ˆ8˜˜m/s ˆ2 ˜˜†+˜˜ˆ1‚.ˆ7ˆ1˜˜m/s ˆ2 –(–)˜˜˜˜˜†=˜˜ˆ1‚.ˆ8˜˜†´˜˜ˆ1ˆ0 ˆ4 ˜˜N˜˜‚.÷Çď˙˙˙˙˙÷ăď˙˙˙˙˙÷ńď˙˙˙˙ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathTyŠ,KőB٢ťľőZÚ1/Ą*zŠź’UqWňĺ˙9é˙8Ş˙ÎęžZ×t/2ÝůëňˇĎWwöÚ>ąs`đ]iP9– 7Rž Ö˛I%ŤŠU1™Ěw[Äą|Jżsżç՟œzďćďüâ?—-źÇ uĘMVËŰ}O”_é–]ĽÎžŢ”0Bąz—‘ZĐógô}Wrň0 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Extra!/'ň_!!/G_APňA ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  „¸q†==ˆ8‚.ˆ0†°°ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathTy_1214257028°ĐÂÎŔFPń&ÚĆPń&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙&CompObjÁÄ˙˙˙˙'iObjInfo˙˙˙˙˙˙˙˙˙˙˙˙)pe EFEquation.DSMT4ô9˛q@ ƒT˜˜†-˜˜ƒmƒg˜˜‚s‚i‚n˜˜„q˜˜†=˜˜ƒmƒa˜˜˜˜˜†Ţ˜˜˜˜˜ƒT˜˜†-˜˜ˆ5ˆ0–(–)ˆ9‚.ˆ8–(–)˜˜‚s‚i‚n˜ˆ8‚.ˆ0†°˜˜†=˜˜ˆ5ˆ0–(–)ˆ0‚.ˆ1ˆ0–(–)˙ý˙ý˙ůŕů˙ů˙ů˙ůüů˙ů˙ů˙űüű˙ű˙ű˙Ole10NativeĂĹ˙˙˙˙*DEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙0ř_1031498652FšČ ŔFPŠó&ÚĆPŠó&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙<uÁÜčë„´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒT˜ď˜ď†"-˜ď˜ďƒmƒg˜ď˜ď‚s‚i‚n˜ď˜ď„¸q˜ď˜ď†==˜ď˜ďƒmƒa˜ď˜ď˜ď˜ď˜ď†Ň!Ţ˜ď˜ď˜ď˜ď˜ďƒT˜ď˜ď†"-˜ď˜ďˆ5ˆ0˜ďkg–(–)ˆ9‚.ˆ8˜ďm/s 2 –(–)˜ď˜ď‚s‚i‚n˜ďˆ8‚.ˆ0†°°˜ď˜ď†==˜ď˜ďˆ5ˆ0˜ďkg–(–)ˆ0‚.ˆ1ˆ0˜ďm/s 2 –(–)ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€CompObjÇÉ˙˙˙˙=\ObjInfo˙˙˙˙Ę˙˙˙˙?Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙@Ä_1031498774˙˙˙˙˙˙˙˙Í ŔFPŠó&ÚĆPŠó&ÚĆŔ ƒT˜˜†-˜˜ƒmƒg˜˜†=˜˜ƒmƒa˜˜˜˜†Ţ˜˜˜˜ƒT˜˜†=˜˜ƒmƒg˜˜†+˜˜ƒa–(–)Type` űţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€Ole ˙˙˙˙˙˙˙˙˙˙˙˙DCompObjĚÎ˙˙˙˙E\ObjInfo˙˙˙˙Ď˙˙˙˙GOle10Native˙˙˙˙˙˙˙˙˙˙˙˙HÄŔ ƒT˜˜†-˜˜ƒmƒg˜˜†=˜˜ƒmƒa˜˜˜˜†Ţ˜˜˜˜ƒm˜˜†=˜˜ƒTƒg˜˜†+˜˜ƒaMathTypeđ úţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q_1214257132˙˙˙˙˙˙˙˙ŇÎŔFPŠó&ÚĆPŠó&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙LCompObjŃÔ˙˙˙˙MiObjInfo˙˙˙˙˙˙˙˙˙˙˙˙OOle10NativeÓŐ˙˙˙˙PÄEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙T_1214257159ŔWŘÎŔFPŠó&ÚĆ@Ôő&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙]Ŕ ƒT˜˜†-˜˜ƒmƒg˜˜†=˜˜ƒmƒa˜˜˜˜†Ţ˜˜˜˜ƒa˜˜†=˜˜ˆ3ˆ8ˆ7˜˜†-˜˜ˆ4ˆ4ˆ9ˆ4ˆ5‚.ˆ8uÁęčë„´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒT˜ď˜ď†"-˜ď˜ďƒmƒg˜ď˜ď†==˜ď˜ďƒmƒa˜ď˜ď˜ď˜ď†Ň!Ţ˜ď˜ď˜ď˜ďƒa˜ď˜ď†==˜ď˜ď ˆ3ˆ8ˆ7˜ďN˜ď˜ď†"-˜ď˜ďˆ4ˆ4ˆ9˜ďNˆ4ˆ5‚.ˆ8˜ďkgţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qCompObj×Ú˙˙˙˙^iObjInfo˙˙˙˙˙˙˙˙˙˙˙˙`Ole10NativeŮŰ˙˙˙˙aäEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙eBŕ ƒv–a–b˜˜†=˜˜ ˆ2ƒa…Dƒy  ˜˜†=˜˜ ˆ2†-ˆ1‚.ˆ3ˆ5–(–)†-ˆ6‚.ˆ1–(–)  ˜˜†=˜˜ˆ4‚.ˆ1˜˜m/s˜.HuÁ&čë„´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒv–ě–ě˜ď˜ď†==˜ď˜ď ˆ2ƒa…”Dƒy  ˜ď˜ď†==˜ď˜ď ˆ2†"-ˆ1‚.ˆ3ˆ5˜ďm/s 2 –(–)†"-ˆ6‚.ˆ1 m–(–)  ˜ď˜ď†==˜ď˜ďˆ4‚.ˆ1˜ď˜ďm/s˜ď._1132218969˙˙˙˙˙˙˙˙ŢÎŔF@Ôő&ÚĆ@Ôő&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙oCompObjÝß˙˙˙˙piObjInfo˙˙˙˙ŕ˙˙˙˙rţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q6žđ댟ČëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclid Extra!/'ň_!!/G_APňA ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  †Ň!ŢEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙sÚ_1031497040˙˙˙˙˙˙˙˙ă ŔF@Ôő&ÚĆ@Ôő&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙wCompObjâä˙˙˙˙x\ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€@ ƒm2ƒg > ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛qObjInfo˙˙˙˙ĺ˙˙˙˙zOle10Native˙˙˙˙˙˙˙˙˙˙˙˙{D_1031497067ś{č ŔF@Ôő&ÚĆ@Ôő&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙}CompObjçé˙˙˙˙~\ObjInfo˙˙˙˙ę˙˙˙˙€Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙d_1037865001˙˙˙˙˙˙˙˙íÎŔF@Eř&ÚĆ@Eř&ÚĆţ˙˙˙‚ţ˙˙˙ţ˙˙˙…ţ˙˙˙ţ˙˙˙ˆ‰Šţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙“ţ˙˙˙ţ˙˙˙–ţ˙˙˙ţ˙˙˙™ţ˙˙˙ţ˙˙˙œţ˙˙˙žŸ Ąţ˙˙˙ţ˙˙˙¤ţ˙˙˙ţ˙˙˙§ţ˙˙˙ţ˙˙˙Şţ˙˙˙ţ˙˙˙­ţ˙˙˙Ż°ą˛ţ˙˙˙ţ˙˙˙ľţ˙˙˙ţ˙˙˙¸ţ˙˙˙ţ˙˙˙ťţ˙˙˙ţ˙˙˙žżŔÁţ˙˙˙ţ˙˙˙Äţ˙˙˙ţ˙˙˙ÇČÉţ˙˙˙ţ˙˙˙Ěţ˙˙˙ţ˙˙˙ĎĐŃţ˙˙˙ţ˙˙˙Ôţ˙˙˙ţ˙˙˙×ŘŮţ˙˙˙ŰÜÝŢßŕáâţ˙˙˙ţ˙˙˙ĺţ˙˙˙ţ˙˙˙čéęţ˙˙˙ěíîďđńňóţ˙˙˙ţ˙˙˙öţ˙˙˙ţ˙˙˙ůúűţ˙˙˙ţ˙˙˙ţţ˙˙˙ţ˙˙˙€` 2ƒF  ˆ2onˆ1Ď˙Ď˙˙˙˙˙Ď˙Ď˙Ď˙Ď˙Ď˙Ď˙Ď˙Ď˙ţ˙ ˙˙˙˙ÎŔFMathType 4.0 Equation MathType EFEquation.DSMT4ô9˛q4ÔÔ@6Mů6GŔíxDSMT4WinAllBasicCodePagesý˙˙˙ƒ…„†ˆ‡Š‰Œ‹Ž‘“’”•–—˜™š›œŸž Ą¤˘ĽŚ§¨ŠŞŹŤ­îﯰą˛ł´ľśˇ¸šşťź˝žżŔÁÂĂÄĹĆÇČÉĘËĚÍÎĎĐŃŇÓÔŐÖ×ŘŮÚŰÜÝŢßŕáâăäĺćçčéęëěí,đńňóôöőř÷ůúűüý˙ţOle ˙˙˙˙˙˙˙˙˙˙˙˙ƒCompObjěî˙˙˙˙„iObjInfo˙˙˙˙ď˙˙˙˙†Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙‡đTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒmƒg ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€` 2ƒF  ˆ1onˆ2Ă˙Ă˙ą˙ą˙ą˙ą˙y˙y˙y˙y˙ů˙ů˙_1031497182őň ŔF@Eř&ÚĆ@Eř&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙‹CompObjńó˙˙˙˙Œ\ObjInfo˙˙˙˙ô˙˙˙˙ŽOle10Native˙˙˙˙˙˙˙˙˙˙˙˙d_1031497147÷ ŔF@Eř&ÚĆ@Eř&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙‘CompObjöř˙˙˙˙’\ů˙ů˙ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€` 2ƒF  ˆ3onˆ2Ă˙Ă˙ą˙ą˙ą˙ą˙y˙y˙y˙y˙ů˙ů˙ů˙ů˙ObjInfo˙˙˙˙ů˙˙˙˙”Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙•d_1036495827ß˙˙˙˙üÎŔF@Eř&ÚĆ@Eř&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙—CompObjűţ˙˙˙˙˜iObjInfo˙˙˙˙˙˙˙˙˙˙˙˙šOle10Nativeý˙˙˙˙˙›dEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙ ţ˙ ˙˙˙˙ÎŔFMathType 4.0 Equation MathType EFEquation.DSMT4ô9˛q` 2ƒF  ˆ2onˆ1Ď˙Ď˙˙˙˙˙Ď˙Ď˙Ď˙Ď˙Ď˙Ď˙Ď˙Ď˙ŠŮđ@6Mů6GŔíxDSMT4WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒF  ˆ1on2ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€` 2ƒF  ˆ2onˆ1P€&YesK%2P€&N_1031497284˙˙˙˙ ŔF@śú&ÚĆ@śú&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙˘CompObj˙˙˙˙Ł\ObjInfo˙˙˙˙˙˙˙˙ĽOle10Native˙˙˙˙˙˙˙˙˙˙˙˙Śd_11082408818°ÎŔF@śú&ÚĆ@śú&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙¨CompObj ˙˙˙˙Šiţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qL 2ƒN  °BO°BO™Áű€đ,ŸXđDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT ExtraWinAllCodePagObjInfo˙˙˙˙˙˙˙˙˙˙˙˙ŤOle10Native ˙˙˙˙ŹPEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙Ž_1031496804˙˙˙˙˙˙˙˙  ŔF0ý&ÚĆ0ý&ÚĆesˇs˛ÓŠúĹé!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAôGôAHôA*_D_Eô_Eô_A  ƒF  ƒNţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€L ƒm2ƒg  Ole ˙˙˙˙˙˙˙˙˙˙˙˙łCompObj ˙˙˙˙´\ObjInfo˙˙˙˙˙˙˙˙śOle10Native˙˙˙˙˙˙˙˙˙˙˙˙ˇP°BOč Lč Lţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€ ƒa˜˜†=˜˜ƒF˜‚c‚o‚s˜„qƒm˜˜†=˜˜ˆ1ˆ2‚.ˆ0˜N–(–)˜‚c‚o‚s˜ˆ2ˆ5‚.ˆ0†°ˆ5‚.ˆ0ˆ0˜kg˜˜†=˜˜ˆ2‚.ˆ1_1031496857 á ŔF0ý&ÚĆ0ý&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙šCompObj˙˙˙˙ş\ObjInfo˙˙˙˙˙˙˙˙źOle10Native˙˙˙˙˙˙˙˙˙˙˙˙˝_1132219170ŽfÎŔF0ý&ÚĆ0ý&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ÂCompObj˙˙˙˙Ăiˆ8˜˜m/s 2 ‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q6ÂáđëDŸČëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclid Extra!/'ň_!!/G_APňA ôObjInfo˙˙˙˙˙˙˙˙ĹEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙Ćý_1132219306˙˙˙˙˙˙˙˙ÎŔF0ý&ÚĆ0ý&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ĘAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  ‚s‚i‚nˆ2ˆ5‚.ˆ0†°°ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q6žđëlŸČëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclid Extra!/'ň_!!/G_APňA ôCompObj˙˙˙˙ËiObjInfo˙˙˙˙˙˙˙˙ÍEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙ÎÚ_1214257309˙˙˙˙˙˙˙˙!ÎŔF0q˙&ÚĆ0q˙&ÚĆAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  †Ň!Ţţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qŕ ƒF˜˜†=˜˜ƒmƒg‚s‚i‚n˜„q˜˜†=˜˜ˆ5‚.ˆ0ˆ0–(–)ˆ9‚.ˆ8–(–)Ole ˙˙˙˙˙˙˙˙˙˙˙˙ŇCompObj #˙˙˙˙ÓiObjInfo˙˙˙˙˙˙˙˙˙˙˙˙ŐOle10Native"$˙˙˙˙Öä‚s‚i‚n˜ˆ2ˆ5‚.ˆ0†°˜˜†=˜˜ˆ1ˆ1ˆ6˜˜N.uÁńčë„´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôHAôHôôAôĽôEô_Eô_Eôđ  ƒF˜˜†== ƒmƒg‚s‚i‚n„¸q†== ˆ5‚.ˆ0ˆ0˜ďkg–(–)ˆ9‚.ˆ8ˆ0˜ďm/Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙Ú _1219943984í›'ÎŔF0q˙&ÚĆ0q˙&ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ăCompObj&)˙˙˙˙äis 2 –(–)‚s‚i‚nˆ2ˆ5‚.ˆ0†°°˜˜†==˜˜ˆ1ˆ1ˆ6˜˜N.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qŕ ƒa˜˜†=˜˜ƒF‚c‚o‚s˜„qƒm˜˜ObjInfo˙˙˙˙˙˙˙˙˙˙˙˙ćOle10Native(*˙˙˙˙çäEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙ë(_1036496034Đ0-ÎŔF ,'ÚĆ ,'ÚƆ=˜˜ˆ1ˆ1ˆ6˜˜‚c‚o‚s˜ˆ2ˆ5†°ˆ5‚.ˆ0ˆ0˜˜˜†=˜˜ˆ2ˆ1‚.ˆ0˜˜m/s 2 ‚.e čë|´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôHAôHôôAôĽôEô_Eô_Eôđ  ƒa˜˜†==˜˜ ƒF‚c‚o‚s˜„¸qƒm˜˜†==˜˜ ‚(ˆ1ˆ1ˆ6˜ďN‚)˜˜‚c‚o‚s˜ˆ2ˆ5‚.ˆ0†°°ˆ5‚.ˆ0ˆ0˜ďkg˜˜˜†==˜˜ˆ2ˆ1‚.ˆ0˜˜m/s 2 ‚.ţ˙ ˙˙˙˙ÎŔFMathType 4.0 Equation MathType EFEquation.DSMT4ô9˛qOle ˙˙˙˙˙˙˙˙˙˙˙˙ôCompObj,.˙˙˙˙őiObjInfo˙˙˙˙/˙˙˙˙÷Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙řđŠŮÔ@6Mů6GŔíxDSMT4WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  †++i ţ˙ ˙˙˙˙ÎŔFMathType 4.0 Equation MathType EFEquation.DSMT4ô9˛q_1036496076˙˙˙˙2ÎŔF ť'ÚĆ ť'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙üCompObj14˙˙˙˙ýiObjInfo˙˙˙˙˙˙˙˙˙˙˙˙˙Ole10Native35˙˙˙˙ LEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙ đ_1036496109˙˙˙˙˙˙˙˙8ÎŔF ť'ÚĆ ť'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙  ţ˙˙˙   ţ˙˙˙ţ˙˙˙ ţ˙˙˙ţ˙˙˙ ţ˙˙˙   ţ˙˙˙ţ˙˙˙ ţ˙˙˙ţ˙˙˙    ţ˙˙˙      ! ţ˙˙˙ţ˙˙˙$ ţ˙˙˙ţ˙˙˙' ( ) ţ˙˙˙ţ˙˙˙, ţ˙˙˙ţ˙˙˙/ 0 1 ţ˙˙˙3 4 5 6 7 8 9 ţ˙˙˙ţ˙˙˙< ţ˙˙˙ţ˙˙˙? ţ˙˙˙ţ˙˙˙B ţ˙˙˙ţ˙˙˙E F G ţ˙˙˙ţ˙˙˙J ţ˙˙˙ţ˙˙˙M N O P Q R S T ţ˙˙˙ţ˙˙˙W ţ˙˙˙ţ˙˙˙Z [ \ ] ^ _ ` a b c ţ˙˙˙ţ˙˙˙f ţ˙˙˙ţ˙˙˙i j k l m n o p ţ˙˙˙ţ˙˙˙s ţ˙˙˙ţ˙˙˙v w x y z { ţ˙˙˙ţ˙˙˙~ ţ˙˙˙ţ˙˙˙H †+2ƒj > @<öE<öEŠŮÔ@6Mů6GŔíxDSMT4WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  †++j ţ˙ ˙˙˙˙ÎŔFMathType 4.0 Equation MathTyCompObj7:˙˙˙˙ iObjInfo˙˙˙˙˙˙˙˙˙˙˙˙ Ole10Native9;˙˙˙˙ DEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙ üpe EFEquation.DSMT4ô9˛q@ 2ƒF  ƒhŠŮŕ@6Mů6GŔíxDSMT4WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒF  h_1219945525şu>ÎŔF ť'ÚĆ ť'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ CompObj=@˙˙˙˙ iObjInfo˙˙˙˙˙˙˙˙˙˙˙˙ ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q  ˆ7ˆ9ˆ0ˆ0˜˜N–(–)˜˜‚c‚o‚s˜˜ˆ1ˆ8†°˜˜†+˜˜ƒF ƒx ˜˜†=˜˜ƒmƒaˆ7ˆ9ˆ0ˆ0˜˜N–(–)˜˜‚s‚i‚n˜˜ˆ1ˆ8†°˜˜†+˜˜ƒF ƒy ˜˜†=˜˜ˆ0řăřăř˙˙Ole10Native?A˙˙˙˙ $Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙ =_1031499301˙˙˙˙˙˙˙˙D ŔF ť'ÚĆ ť'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙" Ž˙ňeÂ!čë|´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôHAôHôôAôĽôEô_Eô_Eôđ  ˆ7ˆ9ˆ0ˆ0˜˜N–(–)‚c‚o‚s˜˜ˆ1ˆ8†°°˜˜†++˜˜ƒF ƒx ˜˜†==˜˜ƒmƒaˆ7ˆ9ˆ0ˆ0˜˜N–(–)‚s‚i‚n˜˜ˆ1ˆ8†°°˜˜†++˜˜ƒF ƒy ˜˜†==˜˜ˆ0ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€ŕ ƒF water ˜˜†=˜˜ ƒF ƒxˆ2 ˜˜†+˜˜ƒF ƒyˆ2 ˜˜†=˜CompObjCE˙˙˙˙# \ObjInfo˙˙˙˙F˙˙˙˙% Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙& ä_1115674481˙˙˙˙˙˙˙˙IÎŔF ,'ÚĆ ,'ÚĆ˜ˆ6‚.ˆ8˜˜†´˜˜ˆ1ˆ0 ˆ3 ˜˜N˜.˙˙˙˙ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qŔ ‚t‚a‚n †-ˆ1 ˜˜ƒF ƒy ƒF ƒx –(–)˜˜†=˜˜†-˜ˆ2ˆ1†°˜ď~ëÝ{ßş÷^÷î˝×˝űŻuď~ëÝ{ßş÷^÷î˝×˝űŻuď~ëÝ{ßş÷^÷î˝×˝űŻuď~ëÝ{ßş÷^÷î˝Ńţl_öë/ćY˙Šó#˙×ą˝űŻu@?đŠŸűu—~â˙öŸ˙ŻĹ_~ëÝműďÝ{Ż{÷^ëŢý׺÷żuî˝ďÝ{Ż{÷^ëŢý׺÷żuî˝ďÝ{Ż{÷^ëŢý׺÷żuî˝ďÝ{Ż{÷^ëŢý׺÷żuî˝ďÝ{Ż{÷^č€6/űu—ó,˙Ĺů‘˙ŔëŘŢý׺ řEOýşËż?ńűO˙×⯿uîśý÷î˝×˝űŻuď~ëÝ{ßş÷^÷î˝×˝űŻuď~ëÝ{ßş÷^÷î˝×˝űŻuď~ëÝ{ßş÷^÷î˝×˝űŻuď~ëÝ{ßş÷^÷î˝×˝űŻt@?›ýşËů–â€|Č˙ŕuěo~ëÝPü"§ţÝeߟřżý§˙ŔëńWßş÷[~ű÷^ëŢý׺÷żuî˝ďÝ{Ż{÷^ëŢý׺÷żuî˝ďÝ{Ż{÷^ëŢý׺÷żuî˝ďÝ{Ż{÷^ëŢý׺÷żuî˝ďÝ{Ż{÷^ëŢý׺ 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"#$%'&(*)+î­-./0123456789:;<=>?@ABCDEFGHIJKLMNOPQRSTUVWXYZ[\]^_`abcdefghijkmý˙˙˙nopqrstuvwxyz{|}~€AHôA*_D_Eô_Eô_A  ƒF ƒx †==ƒmƒa ƒx †==‚(ˆ8ˆ5˜ďkg‚)‚(ˆ4ˆ0‚.ˆ7˜ďm/s 2 ‚)†==ˆ3ˆ4ˆ6ˆ0˜ďN.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qOle ˙˙˙˙˙˙˙˙˙˙˙˙| CompObjln˙˙˙˙} iObjInfo˙˙˙˙o˙˙˙˙ Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙€ ( ‚ ƒ „ … † ‡ ˆ ţ˙˙˙ţ˙˙˙‹ ţ˙˙˙ţ˙˙˙Ž   ‘ ’ “ ” • ţ˙˙˙ţ˙˙˙˜ ţ˙˙˙ţ˙˙˙› œ  ž Ÿ   Ą ˘ ţ˙˙˙ţ˙˙˙Ľ ţ˙˙˙ţ˙˙˙¨ Š Ş Ť Ź ­ ţ˙˙˙Ż ° ą ˛ ł ´ ľ ś ˇ ¸ š ş ţ˙˙˙ţ˙˙˙˝ ţ˙˙˙ţ˙˙˙Ŕ Á  à ţ˙˙˙Ĺ Ć Ç Č É Ę Ë Ě Í Î ţ˙˙˙ţ˙˙˙Ń ţ˙˙˙ţ˙˙˙Ô Ő ţ˙˙˙ţ˙˙˙Ř ţ˙˙˙ţ˙˙˙Ű Ü Ý Ţ ß ŕ ţ˙˙˙ţ˙˙˙ă ţ˙˙˙ţ˙˙˙ć ç č é ţ˙˙˙ë ě í î ď đ ń ň ó ţ˙˙˙ţ˙˙˙ö ţ˙˙˙ţ˙˙˙ů ú ű ü ţ˙˙˙ţ ˙ uÁ čë„´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒa ƒy †== ƒv ƒyˆ2 ˆ2ƒy†== ‚(ˆ2ˆ1‚.ˆ1ˆ8˜ďm/s‚) ˆ2 ˆ2‚(ˆ5‚.ˆ2 m‚)‚s‚i‚nˆ5ˆ3†°°†==ˆ5ˆ4‚.ˆ0˜ďm/s 2 ‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛quÁôčë´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ô_1214258761furÎŔFç'ÚĆX 'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙‰ CompObjqs˙˙˙˙Š iObjInfo˙˙˙˙t˙˙˙˙Œ Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙ _1214258834˙˙˙˙˙˙˙˙wÎŔFX 'ÚĆX 'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙– CompObjvx˙˙˙˙— iAHôA*_D_Eô_Eô_A  ƒF ƒy †==ƒmƒa ƒy †++ƒmƒg†==‚(ˆ8ˆ5˜ďkg‚)‚(ˆ5ˆ4‚.ˆ0˜ďm/s 2 †++ˆ9‚.ˆ8ˆ0˜ďm/s 2 ‚)†==ˆ5ˆ4ˆ2ˆ4˜ďN.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛quÁ čë”´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒF†== ƒF ƒxˆ2 †++ƒF ƒyˆ2 †== ‚(ˆ3ˆ4ˆ6ˆ0˜ďN‚) ObjInfo˙˙˙˙y˙˙˙˙™ Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙š <_1132219332€|ÎŔFX 'ÚĆX 'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙Ł ˆ2 †++‚(ˆ5ˆ4ˆ2ˆ4˜ďN‚) ˆ2 †==ˆ6ˆ4ˆ3ˆ4˜ďN†H"ťˆ6‚.ˆ4†×´ˆ1ˆ0 ˆ3 ˜ďN,ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q¨ ˜˜˜˜˜˜ƒF net ˜˜†=CompObj{~˙˙˙˙¤ iObjInfo˙˙˙˙˙˙˙˙˙˙˙˙Ś Ole10Native}˙˙˙˙§ ŹEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙Ž $˜˜ƒm ˆ1 ˜˜†+˜˜ƒm ˆ2 ˜˜†+˜˜ƒm ˆ3 ˜˜†+˜˜ƒm ˆ4 –(–)ƒaˆ2ˆ2ˆ2˜˜N˜˜†=˜˜ˆ2ˆ0˜˜kg˜˜†+˜˜ˆ1ˆ5˜˜kg˜˜†+˜˜ƒm ˆ3 ˜˜†+˜˜ˆ1ˆ2˜˜kg–(–)ƒa˜˜‚.ěě ˙żă˙$KM$KM6ÂđëlŸČëDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  ˜˜˜˜˜˜ƒT ˆ4 †==˜˜ƒm ˆ1 ˜˜†++˜˜ƒm ˆ2 ˜˜†++˜˜ƒm ˆ3 ˜˜†++˜˜ƒm ˆ4 –(–)ƒa˜ď˜ď˜ď˜ď˜ď†Ň!Ţ˜ď˜ď˜ď˜ďˆ2ˆ2ˆ2˜˜N˜˜†==˜˜ˆ1ˆ2˜˜kg˜˜†++˜˜ƒm ˆ2 †++ˆ1ˆ5˜˜kg˜˜†++˜˜ˆ2ˆ0˜˜kg–(–)ƒa˜˜‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q  ˜˜˜˜˜˜2ƒF net ˜˜_1132219389˙˙˙˙˙˙˙˙‚ÎŔFX 'ÚĆX 'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ť CompObj„˙˙˙˙ź iObjInfo˙˙˙˙˙˙˙˙˙˙˙˙ž Ole10Nativeƒ…˙˙˙˙ż $Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙Ä Ş_1031497458…xˆ ŔFÉ 'ÚĆÉ 'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙Ď †=˜˜ƒm ˆ3 ˜˜†+˜˜ƒm ˆ4 –(–)ƒaˆ1ˆ1ˆ1˜˜N˜˜†=˜˜ƒm ˆ3 ˜˜†+˜˜ˆ1ˆ2˜˜kg–(–)ƒa˜˜‚.˙ůř˙˙ůř˙řůř˙˙6ŽđëlŸČëDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  ˜˜˜˜˜˜ƒT ˆ4 †"-ƒT ˆ2 ˜†==˜˜ƒm ˆ3 ˜˜†++˜˜ƒm ˆ4 –(–)ƒaˆ1ˆ1ˆ1˜˜N˜˜†==˜˜ˆ1ˆ5 kg†++˜˜ˆ2ˆ0˜˜kg–(–)ƒa˜˜  †Ň!ށ ƒa†==ˆ3‚.ˆ2 m/s 2 ‚.CompObj‡‰˙˙˙˙Đ \ObjInfo˙˙˙˙Š˙˙˙˙Ň Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙Ó „_1132219502z7ÎŔFÉ 'ÚĆÉ 'ÚĆţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€€ 2ƒT  ˆ3 ˜˜†=˜˜†+2ƒT  ˆ3 ˜˜"i ˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathTyOle ˙˙˙˙˙˙˙˙˙˙˙˙Ö CompObjŒŽ˙˙˙˙× iObjInfo˙˙˙˙˙˙˙˙Ů Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙Ú ›pe EFEquation.DSMT4ô9˛q6ÂđëdŸČëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclid Extra!/'ň_!!/G_APňA ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  ƒT ˆ3 †==ƒm sys ƒa˜ď˜ď˜ď˜ď˜ď†Ň!Ţ˜ď˜ď˜ďˆ6ˆ5‚.ˆ0˜ďN†==‚(ˆ6ˆ7‚.ˆ0˜ďkg‚)ƒaţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q ƒT ˆ1 ˜˜†=˜˜ƒm ˆ1 ƒa˜˜†=˜˜ˆ1ˆ2‚.ˆ0˜˜kg–(–)˜˜˜˜ˆ0‚.ˆ9ˆ7ˆ0˜˜m/s ˆ2 –(–)˜˜†=˜_1109338898˙˙˙˙˙˙˙˙’ÎŔFÉ 'ÚĆÉ 'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙á CompObj‘”˙˙˙˙â iObjInfo˙˙˙˙˙˙˙˙˙˙˙˙ä Ole10Native“•˙˙˙˙ĺ Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙ę B_1214259103p ˜ÎŔF'ÚĆ'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ô ˜ˆ1ˆ1‚.ˆ6˜˜N˜˜‚.wÁ&€đ”ŸXđDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT ExtraWinAllCodePagesˇs˛ÓŠúĹé!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôHAôHôôAôĽôEô_Eô_Eôđ  ƒT ˆ1 ˜˜†==˜˜ƒm ˆ1 ƒa˜˜†==˜˜ˆ1ˆ2‚.ˆ0˜˜kg–(–)ˆ0‚.ˆ9ˆ7ˆ0˜˜m/s ˆ2 –(–)˜˜†==˜˜ˆ1ˆ1‚.ˆ6˜˜N˜˜‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qCompObj—š˙˙˙˙ő iObjInfo˙˙˙˙˙˙˙˙˙˙˙˙÷ Ole10Native™›˙˙˙˙ř ,Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙ý ž( ƒT ˆ2 ˜˜†=˜˜ƒm ˆ1 ˜˜†+˜˜ƒm ˆ2 –(–)˜˜ƒa˜˜†=˜˜ˆ1ˆ2‚.ˆ0˜˜†+˜˜ˆ2ˆ4‚.ˆ0–(–)˜˜ˆ0‚.ˆ9ˆ7ˆ0–(–)˜˜†=˜˜ˆ3ˆ4‚.ˆ9˜˜N˜˜.t÷Ot÷OuÁ‚čë”´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ô       ţ˙˙˙ţ˙˙˙ ţ˙˙˙ţ˙˙˙ ţ˙˙˙ţ˙˙˙ ţ˙˙˙ţ˙˙˙ ţ˙˙˙ţ˙˙˙ ţ˙˙˙ţ˙˙˙ ţ˙˙˙ţ˙˙˙ ţ˙˙˙ţ˙˙˙ ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙( ţ˙˙˙ţ˙˙˙+ , - . / ţ˙˙˙ţ˙˙˙2 ţ˙˙˙ţ˙˙˙5 ţ˙˙˙ţ˙˙˙8 ţ˙˙˙ţ˙˙˙; < = > ? ţ˙˙˙ţ˙˙˙B ţ˙˙˙ţ˙˙˙E F G H ţ˙˙˙ţ˙˙˙K ţ˙˙˙ţ˙˙˙N O P Q ţ˙˙˙ţ˙˙˙T ţ˙˙˙ţ˙˙˙W X Y Z ţ˙˙˙ţ˙˙˙] ţ˙˙˙ţ˙˙˙` a b c ţ˙˙˙ţ˙˙˙f ţ˙˙˙ţ˙˙˙i j k l ţ˙˙˙ţ˙˙˙o ţ˙˙˙ţ˙˙˙r s t u v w ţ˙˙˙ţ˙˙˙z ţ˙˙˙ţ˙˙˙} ~  € AHôA*_D_Eô_Eô_A  ƒT ˆ2 ˜ď˜ď†==˜ďƒm ˆ1 ˜ď†++˜ďƒm ˆ2 –(–)˜ďƒa˜ď˜ď†==˜ď˜ďˆ1ˆ2‚.ˆ0˜ďkg˜ď†++˜ďˆ2ˆ4‚.ˆ0˜ďkg–(–)˜ďˆ0‚.ˆ9ˆ7ˆ0˜ďm/s 2 –(–)˜ď˜ď†==˜ď˜ďˆ3ˆ4‚.ˆ9˜ď˜ďN˜ď˜ď._1031496232‚Ąž ŔF'ÚĆ'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ CompObjŸ˙˙˙˙ \ObjInfo˙˙˙˙ ˙˙˙˙ ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€@ 2ƒF f ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙ D_1031496249˙˙˙˙˙˙˙˙Ł ŔF'ÚĆ'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ CompObj˘¤˙˙˙˙ \Equationô9˛q€@ 2ƒf 'Ë;ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€ObjInfo˙˙˙˙Ľ˙˙˙˙ Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙ D_1031496279œ ¨ ŔF'ÚĆ'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ CompObj§Š˙˙˙˙ \ObjInfo˙˙˙˙Ş˙˙˙˙ Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙ D_1031496312˙˙˙˙˙˙˙˙­ ŔF„'ÚĆ„'ÚĆ@ 2ƒF f ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€@ †-˜˜2ƒf Ole ˙˙˙˙˙˙˙˙˙˙˙˙ CompObjŹŽ˙˙˙˙ \ObjInfo˙˙˙˙Ż˙˙˙˙ Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙ D_1108241511˙˙˙˙˙˙˙˙ąÎŔF„'ÚĆ„'ÚĆOle ˙˙˙˙˛˙˙˙˙ ObjInfo˙˙˙˙˙˙˙˙˙˙˙˙! _1108241652]´ÎŔF„'ÚĆ„'ÚĆţ˙ ˙˙˙˙ ŔFMathType Equation Equation Ole ˙˙˙˙ľ˙˙˙˙" ObjInfo˙˙˙˙˙˙˙˙˙˙˙˙# _1108241896˙˙˙˙˙˙˙˙ˇÎŔF„'ÚĆđÍ'ÚĆOle ˙˙˙˙¸˙˙˙˙$ ^UiÚŚQR~Ë57éôśŕčç œţxœ•R˝JAţf“¨ŃŔ]Œ‚‚Ä(haĐ XYyI-L&ÁÂâ8őЃüH~ĐTj#vń|‹źƒ  r`œÝœ"Iĺ˛Ă|;;űí|łKcڐ#Č&ˆbO˘ßďŤČÍŤČŚŕT…Ś|oc´:Śa}y×Đ9Ňc,퉏őŘŚüŹrvë˘Ôšt€„b K>!ьČÓÍ2úˇ_Ş(<’rzÉ­:ÍDŢšJÖŤvÍŻx÷Y ś&ešL~`]śĹ˙ÍFĘż°şXw”Â!V!Y‹ęI˝úŠlŔEC\IćjűýxýíGšü‚ź>[̕śŘ‘[3*•´ÝtO3ő3§`Ÿ;MDCÕGţ­ŃPŚŢn¸NCn"̕ćuŤacK)ł›MO×ö,Łđąg<ŤđLoĹëŚ-Fş–‘ŽkzkÖž×U‘]ö7ű Œ5+k™žœ†!ÖA‚‹&Ö€ęŰ$Aď“H şs1Śd˙yyů?ŞgƒęWŤgő§˜qšŘiśœęčkTŢ7=˛}4ŘDdČ řččđP˛ đÔ S đAĘ?ż ˙"ńż€đڀ2đ4gHáŐŽœÔ8DťťÓw Ů˙‚`!đgHáŐŽœÔ8DťťÓw Ůž@Ŕ ˝`\ÖţxÚ­TKOQ>÷ΔÇé|E˘H˘QmâĘ4i"„@Ńeľ’>măJh˘]YWčKnHCBtAĚlܸő? cˆÔ`b=gîĚôĆ ŢöŢ9÷źžűű`Đ K2ě5vΘ%1^.—MŠąt-ÜökĺşöśŁtŠÁ P&glě:Ę%š{ćdŒ˛źZaLÍÍÄ´šĽoÂaóľ›ŘŔŃz™ČŢÁoóźLR;J= $56ÖžĆ;QúÉťË"ü)YŔ›M%˛]7 ]“™”š†śé˝…“Ř…ĂFě!¨Ž,m‹‰Ü:ƒČýđ׿ĺććw1N;Tƒœš2óÁ@$a ś›txŔtX7HbŔťęŮą#˛+ŕu,5‡ĺ¸œ?&F…e-Ƣƒńœ­Ęő•ü?KA4ŃP‰ť¨´, ‹™kĺ2jVŽTŇ"\B5s?ř­y!ćBPY‚R•,eh˜ŻNdyԆ,őAőťMŻť8möťm7ű„‹ÓëFSťEŹb÷”–Í%R&ËŞň٧WrnˆdęęC! 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˙˙˙˙˙˙˙˙˙˙˙˙ƒ CompObjěî˙˙˙˙„ iObjInfo˙˙˙˙ď˙˙˙˙† Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙‡ “Times New RomanSymbolCourier NewMT ExtraWinAllCodePagesˇs˛ÓŠúĹé!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAôGôAHôA*_D_Eô_Eô_A  ƒT†== ˆ2ƒm ˆ1 ƒm ˆ2 ƒm ˆ1 †++ƒm ˆ2 –(–)ƒgţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathTy_1108034016ćőňÎŔFŕů'ÚĆŕů'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙Ž CompObjńó˙˙˙˙ iObjInfo˙˙˙˙ô˙˙˙˙‘ pe EFEquation.DSMT4ô9˛qwÁ€đ”ŸXđDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT ExtraWinAllCodePagesˇs˛ÓŠúĹé!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAôGôAHôA*_D_Eô_Eô_A  ƒm ˆ1 †==ˆ1‚.ˆ3 kgEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙’ 8_1108034045˙˙˙˙˙˙˙˙÷ÎŔFŕů'ÚĆŕů'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙— CompObjöř˙˙˙˙˜ iţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qwÁ€đœŸXđDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT ExtraWinAllCodePagesˇs˛ÓŠúĹé!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAôGôAHôA*_D_Eô_Eô_A  ƒm ˆ2 †==ˆ2‚.ˆ8 kgObjInfo˙˙˙˙ů˙˙˙˙š Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙› 8_1214338818oLüÎŔFŕů'ÚĆŕů'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙  ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qaÂčëd´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAôGôAHôA*_D_Eô_Eô_A  ƒa†== ˆ2‚.CompObjűý˙˙˙˙Ą iObjInfo˙˙˙˙ţ˙˙˙˙Ł Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙¤ +_1214338877˙˙˙˙˙˙˙˙ÎŔFŕj'ÚĆŕj'ÚĆˆ8ˆ0˜ďkg†"-ˆ1‚.ˆ3ˆ0˜ďkgˆ2‚.ˆ8ˆ0˜ďkg†++ˆ1‚.ˆ3ˆ0˜ďkg–(–)‚(ˆ9‚.ˆ8ˆ0˜ďm/s 2 ‚)†==ˆ3‚.ˆ5ˆ9 m/s 2 .ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qOle ˙˙˙˙˙˙˙˙˙˙˙˙­ CompObj˙˙˙˙Ž iObjInfo˙˙˙˙˙˙˙˙° Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙ą aÂóčëd´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAôGôAHôA*_D_Eô_Eô_A  ƒT†== ˆ2‚(ˆ1‚.ˆ3ˆ0˜ďkg‚)‚(ˆ2‚.ˆ8ˆ0˜ďkg‚)ˆ1‚.ˆ3ˆ0˜ďkg†++ˆ2‚.ˆ8ˆ0˜ďkg‚(ˆ9‚.ˆ8ˆ0˜ďm/s 2 ‚)†==ˆ1ˆ7‚.ˆ4 N.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛quÁ"čë´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Ext_1214260241˙˙˙˙˙˙˙˙ÎŔFŕj'ÚĆŕj'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ş CompObj˙˙˙˙ť iObjInfo˙˙˙˙˙˙˙˙˝ Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙ž >_1214260370 ÎŔFŕj'ÚĆŕj'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙Ç CompObj  ˙˙˙˙Č ira!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒF net‚,ƒx †==ƒF†"-ƒmƒg‚s‚i‚n„¸q†==ˆ3ˆ8ˆ0‚.ˆ0˜ďN†"-‚(ˆ7‚.ˆ2ˆ6ˆ0˜ďkg‚)‚(ˆ9‚.ˆ8ˆ0˜ďm/s 2 ‚)‚s‚i‚nˆ3ˆ0†°°†==ˆ3ˆ4ˆ4‚.ˆ4˜ďN,ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛quÁŰčëd´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒa ƒx †==ƒF net‚,ƒx ‚/ƒmObjInfo˙˙˙˙ ˙˙˙˙Ę Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙Ë ÷_1214260793˙˙˙˙˙˙˙˙ÎŔFŕj'ÚĆŕŰ 'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙Ó †==‚(ˆ3ˆ4ˆ4‚.ˆ4˜ďN)‚/‚(ˆ7‚.ˆ2ˆ6ˆ0˜ďkg‚)†==ˆ4ˆ7‚.ˆ4ˆ4˜ďm/s 2 ‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛quÁTčë´ŔëDSMT5WinAllBasicCodePagesCompObj˙˙˙˙Ô iObjInfo˙˙˙˙˙˙˙˙Ö Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙× p_1214260849ŚżÎŔFŕŰ 'ÚĆŕŰ 'ÚĆTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒv†== ƒv ˆ0ˆ2 †++ˆ2ƒa ƒx …”Dƒx  †== ‚(ˆ2‚.ˆ5ˆ0ˆ0˜ďm/s‚) ˆ2 †++ˆ2‚(ˆ4ˆ7‚.ˆ4ˆ4˜ďm/s 2 ‚)‚(ˆ1‚.ˆ6ˆ5ˆ0 m‚)  †==ˆ1ˆ2‚.ˆ7ˆ6˜ďm/s.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛quÁöčëd´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôOle ˙˙˙˙˙˙˙˙˙˙˙˙á CompObj˙˙˙˙â iObjInfo˙˙˙˙˙˙˙˙ä Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙ĺ AHôA*_D_Eô_Eô_A  „¸q†==ˆ4ˆ2†°°‚,ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛quÁŔčëd´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Ext_1214260883˙˙˙˙˙˙˙˙ÎŔFŕŰ 'ÚĆŕŰ 'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ę CompObj˙˙˙˙ë iObjInfo˙˙˙˙˙˙˙˙í Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙î Ü_1214260997"ÎŔFŕŰ 'ÚĆŕŰ 'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ú CompObj ˙˙˙˙ű ira!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒa ƒx †== ƒF net‚,ƒx ƒm†== ƒF†"-ƒmƒg‚s‚i‚n„¸qƒm†== ˆ3ˆ8ˆ0‚.ˆ0˜ďN†"-‚(ˆ7‚.ˆ2ˆ6ˆ0˜ďkg‚)‚(ˆ9‚.ˆ8ˆ0˜ďm/s 2 ‚)‚s‚i‚nˆ4ˆ2‚.ˆ0ˆ0†°°ˆ7‚.ˆ2ˆ6ˆ0˜ďkg†==ˆ4ˆ5‚.ˆ7ˆ8˜ďm/s 2 ,ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛quÁLčë„´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT ExtObjInfo˙˙˙˙!˙˙˙˙ý Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙ţ h_1214261102˙˙˙˙˙˙˙˙$ÎŔFĐ%#'ÚĆĐ%#'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙        ţ˙˙˙ţ˙˙˙ ţ˙˙˙ţ˙˙˙    ţ˙˙˙ţ˙˙˙ ţ˙˙˙ţ˙˙˙    ţ˙˙˙ţ˙˙˙ ţ˙˙˙ţ˙˙˙ ! " # $ % ţ˙˙˙ţ˙˙˙( ţ˙˙˙ţ˙˙˙+ , - . / 0 ţ˙˙˙2 3 4 5 6 7 8 9 : ; < = > ţ˙˙˙ţ˙˙˙A ţ˙˙˙ţ˙˙˙D E F G ţ˙˙˙ţ˙˙˙J ţ˙˙˙ţ˙˙˙M N O P ţ˙˙˙ţ˙˙˙S ţ˙˙˙ţ˙˙˙V W X ţ˙˙˙ţ˙˙˙[ ţ˙˙˙ţ˙˙˙^ _ ` a b c ţ˙˙˙e f g h i j k l m n o p q ţ˙˙˙ţ˙˙˙t ţ˙˙˙ţ˙˙˙w x y z ţ˙˙˙| } ~  € ra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒv†== ƒv ˆ0ˆ2 †++ˆ2ƒa ƒx …”Dƒx  †== ‚(ˆ2‚.ˆ5ˆ0ˆ0˜ďm/s‚) ˆ2 †++ˆ2‚(ˆ4ˆ5‚.ˆ7ˆ8˜ďm/s 2 ‚)‚(ˆ1‚.ˆ6ˆ5ˆ0 m‚)  †==ˆ1ˆ2‚.ˆ5ˆ4˜ďm/s.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛quÁôčë|´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ˆ3ˆ0‚.CompObj#%˙˙˙˙ iObjInfo˙˙˙˙&˙˙˙˙ Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙ _1214261117i)ÎŔFĐ%#'ÚĆĐ%#'ÚĆˆ0ˆ0†°°ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛quÁôčë$´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôOle ˙˙˙˙˙˙˙˙˙˙˙˙ CompObj(*˙˙˙˙ iObjInfo˙˙˙˙+˙˙˙˙ Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙ AHôA*_D_Eô_Eô_A  ˆ4ˆ2‚.ˆ0ˆ0†°°ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛quÁśčë´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Ext_1214261195˙˙˙˙˙˙˙˙.ÎŔFĐ%#'ÚĆĐ%#'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ CompObj-/˙˙˙˙ iObjInfo˙˙˙˙0˙˙˙˙ Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙ Ň_1214338974˙F3ÎŔFĐ%#'ÚĆĐ%#'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙& CompObj25˙˙˙˙' ira!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A   ˆ1ˆ2‚.ˆ7ˆ6˜ďm/s†"-ˆ1ˆ2‚.ˆ5ˆ4˜ďm/sˆ1ˆ2‚.ˆ7ˆ6˜ďm/s†==ˆ0‚.ˆ0ˆ1ˆ6ˆ9†==ˆ1ˆ6‚.ˆ9‚%‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q  ƒa ƒm ˜˜†=˜˜ƒF˜˜†-˜˜ƒm ƒm ƒgƒm ƒm ˜˜†=˜˜ƒm ƒp ˜˜†-˜˜ƒm ƒm –(–)ƒgƒm ƒm ˜˜†=˜˜ˆ1ˆ5˜˜†-˜˜ˆ1ˆ0–(–)ˆ9‚.ˆ8–(–)ˆ1ˆ0˜˜†=˜˜ˆ4‚.ˆ9˜˜m/s 2 ˜‚.ObjInfo˙˙˙˙˙˙˙˙˙˙˙˙) Ole10Native46˙˙˙˙* ¤Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙1 \_1132219679<9ÎŔFЖ%'ÚĆЖ%'ÚĆaÂ@čëd´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒa ƒm ˜ď˜ď†==˜ď˜ď ƒF˜ď˜ď†"-˜ď˜ďƒm ƒm ƒgƒm ƒm ˜ď˜ď†==˜ď˜ď ƒm ƒp ˜ď˜ď†"-˜ď˜ďƒm ƒm –(–)ƒgƒm ƒm ˜ď˜ď†==˜ď˜ď ˆ1ˆ5˜ďkg˜ď†"-˜ď˜ďˆ1ˆ0˜ďkg–(–)ˆ9‚.ˆ8˜ďm/s 2 –(–)ˆ1ˆ0˜ďkg˜ď˜ď†==˜ď˜ďˆ4‚.ˆ9˜ď˜ďm/s 2 ˜ď‚.Ole ˙˙˙˙˙˙˙˙˙˙˙˙? CompObj8:˙˙˙˙@ iObjInfo˙˙˙˙;˙˙˙˙B Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙C .ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q6ÂđëDŸČëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclid Extra!/'ň_!!/G_APňA ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  ƒF†"-ƒm ƒp ƒg†==ƒm ƒp ƒa ƒp_1132219633˙˙˙˙˙˙˙˙>ÎŔFЖ%'ÚĆЖ%'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙H CompObj=?˙˙˙˙I iObjInfo˙˙˙˙@˙˙˙˙K ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q6ÂđëDŸČëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclid Extra!/'ň_!!/G_APňA ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  ƒF†"-ƒm ƒm ƒg†==Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙L ._1031498965˙˙˙˙˙˙˙˙C ŔFЖ%'ÚĆЖ%'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙Q CompObjBD˙˙˙˙R \ƒm ƒm ƒa ƒmţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€ŕ ƒF˜˜†=˜˜ƒm ƒp ƒg˜˜†+˜˜ƒa ƒp –(–)˜˜†=˜˜ƒm ƒp ƒg˜˜†-˜˜ƒa ƒm –(–)˙˙ýţţ˙˙˙˙˙˙˙˙˙˙˙ýůţ˙ObjInfo˙˙˙˙E˙˙˙˙T Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙U ä_1214339007˙˙˙˙˙˙˙˙HÎŔFЖ%'ÚĆŔŕ''ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙Y ˙˙˙˙ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q€ ƒa ƒm ˜˜†=˜˜ƒm ƒp ˜†-˜ƒm ƒm –(–)ƒgƒm ƒp ˜˜†+˜˜ƒm ƒm ˜˜†=˜˜ˆ1ˆ5˜˜CompObjGJ˙˙˙˙Z iObjInfo˙˙˙˙˙˙˙˙˙˙˙˙\ Ole10NativeIK˙˙˙˙] „Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙d C†-˜˜ˆ1ˆ0–(–)˜ˆ9‚.ˆ8–(–)ˆ1ˆ5˜˜†+˜˜ˆ1ˆ0˜˜†=˜˜ˆ2‚.ˆ0˜˜m/s 2 ‚.aÂ'čëd´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒa ƒm ˜ď˜ď†==˜ď˜ď ƒm ƒp ˜ď†"-˜ďƒm ƒm –(–)ƒgƒm ƒp ˜ď˜ď†++˜ď˜ďƒm ƒm ˜ď˜ď†==˜ď˜ď ˆ1ˆ5˜ďkg˜ď˜ď†"-˜ď˜ďˆ1ˆ0˜ďkg–(–)˜ďˆ9‚.ˆ8˜ďm/s 2 –(–)ˆ1ˆ5˜ďkg˜ď˜ď†++˜ď˜ďˆ1ˆ0˜ďkg˜ď˜ď†==˜ď˜ďˆ2‚.ˆ0˜ď˜ďm/s 2 ‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q ƒF˜˜†=˜˜˜ƒm ƒp ˜ƒg˜˜†-˜˜ƒa ƒm –(–)˜˜†=˜˜ˆ1ˆ5–(ý˙˙˙á     ×Ř !"#$%&'()*+,-./0123456789:;<=>?@ABCDEFGHIJKLMNOPQRSTUWý˙˙˙XYZ[\]^_`abcdefghijklmnopqrstuvwxyz{|}~€_12143390331]NÎŔFŔŕ''ÚĆŔŕ''ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙r CompObjMP˙˙˙˙s iObjInfo˙˙˙˙˙˙˙˙˙˙˙˙u Ole10NativeOQ˙˙˙˙v Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙{ `_1214339080˙˙˙˙˙˙˙˙TÎŔFŔŕ''ÚĆŔŕ''ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙… –)˜ˆ9‚.ˆ8˜˜†-˜˜ˆ2‚.ˆ0–(–)˜˜†=˜˜ˆ1ˆ2ˆ0˜˜N˜.˙˙˙˙˙˙aÂDčëd´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôHAôHôôAôĽôEô_Eô_Eôđ  ƒF˜˜†==˜˜˜ƒm ƒp ƒg˜˜†"-˜˜ ‚ ƒ „ ţ˙˙˙ţ˙˙˙‡ ţ˙˙˙ţ˙˙˙Š ‹ ţ˙˙˙ Ž   ‘ ’ “ ” ţ˙˙˙ţ˙˙˙— ţ˙˙˙ţ˙˙˙š ţ˙˙˙ţ˙˙˙ ţ˙˙˙ţ˙˙˙  Ą ˘ ţ˙˙˙¤ Ľ Ś § ¨ Š Ş Ť ţ˙˙˙ţ˙˙˙Ž ţ˙˙˙ţ˙˙˙ą ţ˙˙˙ł ´ ľ ś ţ˙˙˙ţ˙˙˙š ţ˙˙˙ţ˙˙˙ź ˝ ž ż Ŕ Á ţ˙˙˙Ă Ä Ĺ Ć Ç Č É Ę Ë Ě Í Î ţ˙˙˙ţ˙˙˙Ń ţ˙˙˙ţ˙˙˙Ô Ő Ö × Ř Ů Ú ţ˙˙˙Ü Ý Ţ ß ŕ á â ă ä ĺ ć ç č é ţ˙˙˙ţ˙˙˙ě ţ˙˙˙ţ˙˙˙ď đ ń ň ó ţ˙˙˙ő ö ÷ ř ů ú ű ü ý ţ ˙ ţ˙˙˙ƒa ƒm –(–)†==ˆ1ˆ5˜ďkg–(–)ˆ9‚.ˆ8˜ďm/s 2 ˜˜†"-˜˜ˆ2‚.ˆ0˜ďm/s 2 –(–)†==˜ˆ1ˆ2ˆ0˜˜N˜.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qCompObjSV˙˙˙˙† iObjInfo˙˙˙˙˙˙˙˙˙˙˙˙ˆ Ole10NativeUW˙˙˙˙‰ ¤Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙Œ   ‚(ˆ8ˆ5‚)˜‚(ˆ9‚.ˆ8‚)˜˜†-˜‚(ˆ6ˆ5‚)˜‚(ˆ9‚.ˆ8‚)˜†=˜˜ƒm sys ˜ƒa˙˙˙˙˙˙˙aÂřčëd´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ‚(ˆ8ˆ5˜ďkg‚)˜ď‚(ˆ9‚.ˆ8˜ďm/s 2 ‚)˜ď˜ď†"-˜ď‚(ˆ6ˆ5˜ďkg‚)˜ď‚(ˆ9‚.ˆ8˜ďm/s 2 ‚)˜ď†==˜ď˜ďƒm sys ˜ďƒaţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q_1031499572•Z ŔFŔQ*'ÚĆŔQ*'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙• CompObjY[˙˙˙˙– \ObjInfo˙˙˙˙\˙˙˙˙˜ €@ …D90<ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qŔ ƒv˜†=˜˜ ˆ2ƒa…Dƒy  ˜˜†=˜˜Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙™ D_1214339141Ro_ÎŔFŔQ*'ÚĆŔQ*'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙› CompObj^a˙˙˙˙œ iObjInfo˙˙˙˙˙˙˙˙˙˙˙˙ž Ole10Native`b˙˙˙˙Ÿ ÄEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙Ł _1108242469śeÎŔFŔQ*'ÚĆŔQ*'ÚĆ ˆ2‚(ˆ1‚.ˆ3‚)‚(ˆ1ˆ0‚)  ˜˜†=˜˜ˆ5‚.ˆ1˜˜m/s˜.˙˙˙˙˙˙˙˙˙˙˙˙˙˙aÂćčëd´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒv˜ď†==˜ď˜ď ˆ2ƒa…”Dƒy  ˜ď˜ď†==˜ď˜ď ˆ2‚(ˆ1‚.ˆ3˜ďm/s 2 ‚)‚(ˆ1ˆ0 m‚)  ˜ď˜ď†==˜ď˜ďˆ5‚.ˆ1˜ď˜ďm/s˜ď.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qOle ˙˙˙˙˙˙˙˙˙˙˙˙Ź CompObjdg˙˙˙˙­ iObjInfo˙˙˙˙˙˙˙˙˙˙˙˙Ż Ole10Nativefh˙˙˙˙° D@ 2ƒN > ™Áű€đlŸXđDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT ExtraWinAllCodePagesˇs˛ÓŠúĹé!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAôGôAHôA*_D_Eô_Eô_A  ƒF  ƒNEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙˛ _1214324680,žkÎŔFŔÂ,'ÚĆŔÂ,'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ˇ CompObjjm˙˙˙˙¸ iţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q  ƒT˜˜†-˜˜ƒm ˆ1 ƒg˜˜‚s‚i‚n˜„q˜˜˜˜˜˜˜˜˜†=˜˜˜˜ƒm ˆ1 ƒaƒN˜˜†-˜˜ƒm ˆ1 ƒg˜˜‚c‚o‚s˜˜„q˜˜˜˜˜˜†=˜˜˜˜ˆ0˜˜˜˜˜˜˜˜˜˜˜˜ƒm ˆ2 ƒg˜˜†-˜˜ƒT˜˜˜˜ObjInfo˙˙˙˙˙˙˙˙˙˙˙˙ş Ole10Nativeln˙˙˙˙ť ¤Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙ 5_1214339164˙˙˙˙XqÎŔFŔÂ,'ÚĆŔÂ,'ÚĆ˜˜˜˜†=˜˜˜˜ƒm ˆ2 ƒaůËůŔůÇůŔůÇůŔűÇűŔűÇűŔaÂčë|´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  ƒT˜˜†"-˜˜ƒm ˆ1 ƒg˜˜‚s‚i‚n˜„¸q˜˜˜˜˜˜˜˜˜†==˜˜˜˜ƒm ˆ1 ƒaƒF ƒN ˜˜†"-˜˜ƒm ˆ1 ƒg˜˜‚c‚o‚s˜˜„¸q˜˜˜˜˜˜†==˜˜˜˜ˆ0˜˜˜˜˜˜˜˜˜˜˜˜ƒm ˆ2 ƒg˜˜†"-˜˜ƒT˜˜˜˜˜˜˜˜†==˜˜˜˜ƒm ˆ2 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mů7˙9GŤů›B˛ť‡ĘŸśç;yžŢŕZĹŹĎq$zŐŹW“Ë0žCp˘ňER˘!ub5Ae_šŤąWbŽĹ]ŠžĎ˙œü†š˙œƒ˙œŁüşňĚÖV—žTň…Ü~süÁ†ţŢŢöÖME¸†GľžÎćX„ńŢÜ<6nި˜ČŃş#ŒUý–âŽĹ]Šťv*ěUŘŤąWbŽĹ]Šťv*ěUŘŤąW€~iÎ*˙Î8ţtţOle ˙˙˙˙˙˙˙˙˙˙˙˙Ď CompObjps˙˙˙˙Đ iObjInfo˙˙˙˙˙˙˙˙˙˙˙˙Ň Ole10Nativert˙˙˙˙Ó Äţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qŔ ƒa˜˜†=˜˜ƒm ˆ2 ˜†-˜ƒm ˆ1 ˜˜‚s‚i‚n˜˜„q–(–)ƒgƒm ˆ1 ˜˜†+˜˜ƒm ˆ2 ˜˜†=˜˜ˆ2‚.ˆ3ˆ0˜˜kg–(–)˜˜†-˜˜ˆ3‚.ˆ7ˆ0˜˜‚s‚i‚n˜˜ˆ3ˆ0‚.ˆ0†°‚)˜ˆ9‚.ˆ8–(–)ˆ3‚.ˆ7ˆ0˜˜†+˜˜ˆ2‚.ˆ3ˆ0˜˜†=˜˜ˆ0‚.ˆ7ˆ3ˆ5˜˜m/s 2 ‚.a…čëd´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôHAôHôôAôĽôEô_Eô_Eôđ  ƒa˜˜†==˜˜ ƒm ˆ2 ˜†"-˜ƒm ˆ1 ˜Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙Ű Ą_1219945627˙˙˙˙šwÎŔFŔÂ,'ÚĆ° /'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ę CompObjvy˙˙˙˙ë i˜‚s‚i‚n˜˜„¸q–(–)ƒgƒm ˆ1 ˜˜†++˜˜ƒm ˆ2 ˜˜†==˜˜ ˜˜˜‚[ˆ2‚.ˆ3ˆ0˜ďkg†"-‚(ˆ3‚.ˆ7ˆ0˜ďkg‚)‚s‚i‚n˜˜ˆ3ˆ0‚.ˆ0†°°‚]˜ˆ9‚.ˆ8ˆ0˜ďm/s 2 –(–)ˆ3‚.ˆ7ˆ0˜ďkg˜˜†++˜˜ˆ2‚.ˆ3ˆ0˜ďkg˜˜†==˜˜ˆ0‚.ˆ7ˆ3ˆ5˜˜m/s 2 ‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q` ƒT˜˜†=˜˜ƒm ˆ1 ƒa˜˜†+˜˜ƒm ˆ1 ƒg˜˜‚s‚i‚n˜˜„q˜˜†=˜˜ˆObjInfo˙˙˙˙˙˙˙˙˙˙˙˙í Ole10Nativexz˙˙˙˙î dEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙ô é_1031497308đ†} ŔF° /'ÚĆ° /'ÚĆ3‚.ˆ7ˆ0–(–)˜ˆ0‚.ˆ7ˆ3ˆ5–(–)˜˜†+˜˜ˆ3‚.ˆ7ˆ0–(–)˜ˆ9‚.ˆ8–(–)˜˜‚s‚i‚n˜˜ˆ3ˆ0†°˜˜†=˜˜ˆ2ˆ0‚.ˆ8˜˜N.˙˙˙˙÷ď˙˙˙˙eÂÍčë|´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôHAôHôôAôĽôEô_Eô_Eôđ  ƒT˜˜†==˜˜ƒm ˆ1 ƒa˜˜†++˜˜ƒm ˆ1 ƒg˜˜‚s‚i‚n˜˜„¸q˜˜†==ˆ3‚.ˆ7ˆ0˜ďkg–(–)ˆ0‚.ˆ7ˆ3ˆ5˜ďm/s 2 –(–)†++ˆ3‚.ˆ7ˆ0˜ďkg–(–)ˆ9‚.ˆ8ˆ0˜ďm/s 2 –(–)‚s‚i‚nˆ3ˆ0‚.ˆ0†°°˜†==ˆ2ˆ0‚.ˆ8˜˜N.Ole ˙˙˙˙˙˙˙˙˙˙˙˙ CompObj|~˙˙˙˙ \ObjInfo˙˙˙˙˙˙˙˙ Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙ dţ˙˙˙ ţ˙˙˙ţ˙˙˙ ţ˙˙˙ţ˙˙˙ ţ˙˙˙ţ˙˙˙  ţ˙˙˙ţ˙˙˙ ţ˙˙˙ţ˙˙˙ ţ˙˙˙ţ˙˙˙ ţ˙˙˙ţ˙˙˙ ţ˙˙˙ţ˙˙˙ ţ˙˙˙ţ˙˙˙ ţ˙˙˙ţ˙˙˙# ţ˙˙˙ţ˙˙˙& ' ( ) ţ˙˙˙ţ˙˙˙, ţ˙˙˙ţ˙˙˙/ 0 1 2 3 4 5 6 7 ţ˙˙˙ţ˙˙˙: ţ˙˙˙ţ˙˙˙= > ? @ ţ˙˙˙ţ˙˙˙C ţ˙˙˙ţ˙˙˙F G H I J K L M N O P Q R ţ˙˙˙ţ˙˙˙U ţ˙˙˙ţ˙˙˙X Y Z [ \ ] ^ _ ` a ţ˙˙˙ţ˙˙˙d ţ˙˙˙ţ˙˙˙g h i j k l m n o p q r s ţ˙˙˙ţ˙˙˙v ţ˙˙˙ţ˙˙˙y z { | } ţ˙˙˙ţ˙˙˙€ ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€` ˆ2ƒT˜˜†-˜˜ƒmƒg˜˜†=˜˜ƒmƒa.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathTy_1133163595X ‚ÎŔF° /'ÚĆ° /'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ CompObjƒ˙˙˙˙ iObjInfo˙˙˙˙„˙˙˙˙ pe EFEquation.DSMT4ô9˛q-ÂćđëLŸČëDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/'ň_!!/G_APňA@ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  ƒT†==ˆ5ˆ2ˆ7 NEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙ _1031497345‡ ŔF° /'ÚĆ° /'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ CompObj†ˆ˙˙˙˙ \ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€` ƒT˜˜†-˜˜ƒmƒg˜˜†=˜˜ƒmƒa.ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛qObjInfo˙˙˙˙‰˙˙˙˙ Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙ d_1031498066üĄŒ ŔF°}1'ÚĆ°}1'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ CompObj‹˙˙˙˙ \ObjInfo˙˙˙˙Ž˙˙˙˙ Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙ P_1031498107˙˙˙˙˙˙˙˙‘ ŔF°}1'ÚĆ°}1'ÚĆ€L ƒm2ƒg   @ @č Lč Lţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€@ 2ƒF  ƒaOle ˙˙˙˙˙˙˙˙˙˙˙˙ CompObj’˙˙˙˙ \ObjInfo˙˙˙˙“˙˙˙˙ Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙ Dţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€  ƒMƒg˜˜†-˜˜ƒa–(–)˜˜†-˜˜ƒM˜˜†-˜˜ƒm–(–)ƒg˜˜†=˜˜ƒM˜†-˜˜ƒm–(–)ƒa˜˜˜˜†Ţ˜˜˜˜ƒm˜˜†=˜_1031498144+– ŔF°}1'ÚĆ°}1'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙! CompObj•—˙˙˙˙" \ObjInfo˙˙˙˙˜˙˙˙˙$ Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙% $_1214325748˙˙˙˙˙˙˙˙›ÎŔF°}1'ÚĆ°}1'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙* CompObjšœ˙˙˙˙+ i˜ˆ2ƒMƒaƒg˜˜†+˜˜˜˜ƒa˜‚.- 2 ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qaÂ]čëd´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT ExtObjInfo˙˙˙˙˙˙˙˙- Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙. y_1214324924˙˙˙˙˙˙˙˙ ÎŔF°î3'ÚĆ°î3'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙8 ra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A   ƒd„¸qƒdƒt†==‚(ˆ2‚.ˆ0ˆ0†×´ˆ1ˆ0 †"-ˆ2 ‚)†°°‚/s†==‚(ˆ2‚.ˆ0ˆ0†×´ˆ1ˆ0 †"-ˆ2 ‚)†°°‚/s†Ĺ"× „Ŕp rad180†°°–(–)†==ˆ3‚.ˆ4ˆ9†×´ˆ1ˆ0 †"-ˆ4 rad/sţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qa čëd´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒF ƒxCompObjŸĄ˙˙˙˙9 iObjInfo˙˙˙˙˘˙˙˙˙; Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙< (_1214325227'˛ĽÎŔF°î3'ÚĆ°î3'ÚĆ †==ƒF‚c‚o‚s„¸qţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qaÂ-čëd´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôOle ˙˙˙˙˙˙˙˙˙˙˙˙A CompObj¤Ś˙˙˙˙B iObjInfo˙˙˙˙§˙˙˙˙D Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙E IAHôA*_D_Eô_Eô_A   ƒdƒa ƒx ƒdƒt†== ƒdƒdƒt ƒF‚c‚o‚s„¸qƒm–(–)†==†"- ƒF‚s‚i‚n„¸qƒm ƒd„¸qƒdƒt†==†"- ‚(ˆ2ˆ0‚.ˆ0˜ďN‚)‚s‚i‚nˆ2ˆ5‚.ˆ0†°°ˆ5‚.ˆ0ˆ0˜ďkgˆ3‚.ˆ4ˆ9†×´ˆ1ˆ0 †"-ˆ4 rad/s–(–)†==†"-ˆ5‚.ˆ9ˆ0†×´ˆ1ˆ0 †"-ˆ4 ˜ďm/s 3 ‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qaÂočël´ŔëDSMT5WinAllBasicCodePages_1214325795™­ŞÎŔF°î3'ÚĆ°î3'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙S CompObjŠŤ˙˙˙˙T iObjInfo˙˙˙˙Ź˙˙˙˙V Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙W ‹_1214325851˙˙˙˙˙˙˙˙ŻÎŔF°î3'ÚĆ°î3'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙b CompObjŽ°˙˙˙˙c iTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A   ƒd„¸qƒdƒt†==†"-‚(ˆ2‚.ˆ0ˆ0†×´ˆ1ˆ0 †"-ˆ2 ‚)†°°‚/s†==†"-‚(ˆ2‚.ˆ0ˆ0†×´ˆ1ˆ0 †"-ˆ2 ‚)†°°‚/s†Ĺ"× „Ŕp rad180†°°–(–)†==†"-ˆ3‚.ˆ4ˆ9†×´ˆ1ˆ0 †"-ˆ4 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EFEquation.DSMT4ô9˛qCompObjłľ˙˙˙˙u iObjInfo˙˙˙˙ś˙˙˙˙w Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙x z_1214326527ÁËšÎŔF Š8'ÚĆ Š8'ÚĆaÂ^čël´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAôGôAHôA*_D_Eô_Eô_A  ƒT†"-ƒm ˆ1 ƒg†==ƒm ˆ1 ƒaƒm ˆ2 ƒg†"-ƒT†==ƒm ˆ2 ƒaţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathTyOle ˙˙˙˙˙˙˙˙˙˙˙˙~ CompObj¸ş˙˙˙˙ iObjInfo˙˙˙˙ť˙˙˙˙ Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙‚ ţ˙˙˙ţ˙˙˙ƒ „ … † ţ˙˙˙ţ˙˙˙‰ ţ˙˙˙ţ˙˙˙Œ  Ž  ţ˙˙˙ţ˙˙˙’ ţ˙˙˙ţ˙˙˙• – — ˜ ™ ţ˙˙˙ţ˙˙˙œ ţ˙˙˙ţ˙˙˙Ÿ   Ą ˘ Ł ¤ Ľ Ś § ¨ Š Ş Ť Ź ţ˙˙˙ţ˙˙˙Ż ţ˙˙˙ţ˙˙˙˛ ł ´ ľ ţ˙˙˙ţ˙˙˙¸ ţ˙˙˙ţ˙˙˙ť ź ˝ ž ż Ŕ Á  ţ˙˙˙ţ˙˙˙Ĺ ţ˙˙˙ţ˙˙˙Č É Ę Ë Ě Í Î Ď Đ Ń Ň Ó Ô Ő ţ˙˙˙ţ˙˙˙Ř ţ˙˙˙ţ˙˙˙Ű Ü Ý Ţ ß ŕ á ţ˙˙˙ţ˙˙˙ä ţ˙˙˙ţ˙˙˙ç č é ę ţ˙˙˙ţ˙˙˙í ţ˙˙˙ţ˙˙˙đ ń ň ó ô ő ţ˙˙˙ţ˙˙˙ř ţ˙˙˙ţ˙˙˙ű ü ý ţ ţ˙˙˙ţ˙˙˙pe EFEquation.DSMT4ô9˛qaÂĺčë$´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒt†==ˆ0_1214327203˙˙˙˙˙˙˙˙žÎŔFó:'ÚƐó:'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙‡ CompObj˝ż˙˙˙˙ˆ iObjInfo˙˙˙˙Ŕ˙˙˙˙Š ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qaÂčë ´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒm ˆ1ˆ0 †==ˆ1‚.ˆ3ˆ0˜ďkgEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙‹ 6_1214326467˙˙˙˙˙˙˙˙ĂÎŔFó:'ÚƐó:'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ CompObjÂÄ˙˙˙˙‘ iţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qaÂ>čë´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒdƒm ObjInfo˙˙˙˙Ĺ˙˙˙˙“ Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙” Z_1219944211˙˙˙˙˙˙˙˙ČÎŔFó:'ÚƐó:'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙š ˆ1 ‚/ƒdƒt†==†"-ˆ0‚.ˆ2ˆ0ˆ0˜ďkg/sţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qe™čë|´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôCompObjÇÉ˙˙˙˙› iObjInfo˙˙˙˙Ę˙˙˙˙ Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙ž ľ_1214326849˙˙˙˙˙˙˙˙ÍÎŔFó:'ÚƐó:'ÚĆG_APňA ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A   ƒdƒaƒdƒt†== ƒdƒaƒdƒm ˆ1  ƒdƒm ˆ1 ƒdƒt†==†"- ˆ2ƒm ˆ2 ƒg‚(ƒm ˆ2 †++ƒm ˆ1ˆ0 ‚) ˆ2  ƒdƒm ˆ1 ƒdƒt†==†"- ˆ2‚(ˆ2‚.ˆ8ˆ0˜ďkg‚)‚(ˆ9‚.ˆ8ˆ0˜ďm/s 2 ‚)‚(ˆ2‚.ˆ8ˆ0˜ďkg†++ˆ1‚.ˆ3ˆ0˜ďkg‚) ˆ2 †"-ˆ0‚.ˆ2ˆ0ˆ0˜ďkg/s–(–)†==ˆ0‚.ˆ6ˆ5ˆ3˜ďm/s 3 ‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qOle ˙˙˙˙˙˙˙˙˙˙˙˙­ CompObjĚÎ˙˙˙˙Ž iObjInfo˙˙˙˙Ď˙˙˙˙° Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙ą aÂčë$´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒt†==ˆ3‚.ˆ0ˆ0˜ďs,ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathTy_1214327031ŁřŇÎŔFó:'ÚƐó:'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ś CompObjŃÓ˙˙˙˙ˇ iObjInfo˙˙˙˙Ô˙˙˙˙š pe EFEquation.DSMT4ô9˛qaÂčël´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒm ˆ1 †==ƒm ˆ1ˆ0 †++‚(ƒdƒm ˆ1 ‚/ƒdƒt‚)ƒt†==ˆ1‚.ˆ3ˆEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙ş 6_1219944234Ć×ÎŔFd='ÚƐd='ÚĆOle 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N_1108099471QÎŔF€D'ÚĆ€D'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙I CompObj˙˙˙˙J iTimes New RomanSymbolCourier NewMT ExtraWinAllCodePagesˇs˛ÓŠúĹé!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAôGôAHôA*_D_Eô_Eô_A  ƒm ˆ2 ƒg˜˜‚s‚i‚n„¸q˜˜†"-˜˜ƒT˜˜†==˜˜ƒm ˆ2 ƒa˜˜˜˜˜˜˜˜˜˜˜˜˜˜˜˜˜˜˜ƒF˜˜†++˜˜ƒT˜˜†==˜˜ƒm ˆ1 ƒaţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qsÁg€đ ŸXđDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT ExtraWinAllCodePagesˇs˛ÓŠúĹé!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*ObjInfo˙˙˙˙˙˙˙˙L Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙M ƒ_1108099545˙˙˙˙˙˙˙˙ÎŔF€D'ÚĆ€D'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙T _FôAôGôAHôA*_D_Eô_Eô_A  ƒa†== ƒm ˆ2 ƒg‚s‚i‚n„¸q†++ƒFƒm ˆ1 †++ƒm ˆ2ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qCompObj˙˙˙˙U iObjInfo˙˙˙˙˙˙˙˙W Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙X _1132219810˙˙˙˙˙˙˙˙ÎŔF€D'ÚĆ€D'ÚĆsÁý€đ|ŸXđDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT ExtraWinAllCodePagesˇs˛ÓŠúĹé!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAôGôAHôA*_D_Eô_Eô_A  „¸q†==ˆ3ˆ0†°°ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qOle ˙˙˙˙˙˙˙˙˙˙˙˙] CompObj˙˙˙˙^ iObjInfo˙˙˙˙˙˙˙˙` Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙a 6Âçđ댟ČëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclid Extra!/'ň_!!/G_APňA ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  ƒa†==ƒg‚s‚i‚nˆ3ˆ0†°°ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathTy_1108062311đHÎŔF€D'ÚĆ€D'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙f CompObj˙˙˙˙g iObjInfo˙˙˙˙ ˙˙˙˙i pe EFEquation.DSMT4ô9˛q{Áű€đ|ŸXđDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT ExtraWinAllCodePagesˇs˛ÓŠúĹé!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAôGôAHôA*_D_Eô_Eô_A  †H"ťˆ1ˆ5 NEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙j _1132219918˙˙˙˙˙˙˙˙#ÎŔF€D'ÚĆ€D'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙o CompObj"$˙˙˙˙p iţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q6ÂëđëtŸČëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclid Extra!/'ň_!!/G_APňA ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  ƒv†==ˆ8‚.ˆ0˜ďm/s.ObjInfo˙˙˙˙%˙˙˙˙r Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙s _1132219904‹ç(ÎŔF€G'ÚĆ€G'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙x ý˙˙˙…ƒ†§‡ˆ‰ŒŠ‹Ž‘’“”–•—˜™›šœžŸ ˘ĄŁ¤ŚĽ¨ŠŤŞŹ­Ž°Ż˛ąłőôľśˇ¸šşťź˝žżŔÁÂĂÄĹĆÇČÉĘËĚÍÎĎĐŃŇÓÔŐÖ×ŘŮÚŰÜÝŢßŕáâăäĺćçčéęëěíîďđńňó9÷öůřúűüţý˙ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q6ÂÁđë|ŸČëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclid Extra!/'ň_!!/G_APňA ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  ƒv CompObj')˙˙˙˙y iObjInfo˙˙˙˙*˙˙˙˙{ Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙| Ý_1031498284Ő˙˙˙˙- ŔF€G'ÚĆ€G'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙€ CompObj,.˙˙˙˙ \ObjInfo˙˙˙˙/˙˙˙˙ƒ Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙„ ¤ţ˙˙˙‚ ţ˙˙˙ţ˙˙˙… † ţ˙˙˙ţ˙˙˙‰ ţ˙˙˙ţ˙˙˙Œ  Ž   ‘ ’ ţ˙˙˙” • – — ˜ ™ š › œ  ž Ÿ ţ˙˙˙ţ˙˙˙˘ ţ˙˙˙ţ˙˙˙Ľ ţ˙˙˙ţ˙˙˙¨ ţ˙˙˙ţ˙˙˙Ť ţ˙˙˙ţ˙˙˙Ž ţ˙˙˙ţ˙˙˙ą ţ˙˙˙ţ˙˙˙´ ţ˙˙˙ţ˙˙˙ˇ ţ˙˙˙ţ˙˙˙ş ţ˙˙˙ţ˙˙˙˝ ţ˙˙˙ţ˙˙˙Ŕ ţ˙˙˙ţ˙˙˙Ă Ä ţ˙˙˙ţ˙˙˙Ç ţ˙˙˙ţ˙˙˙Ę Ë ţ˙˙˙ţ˙˙˙Î ţ˙˙˙ţ˙˙˙Ń Ň Ó Ô ţ˙˙˙ţ˙˙˙× ţ˙˙˙ţ˙˙˙Ú Ű ţ˙˙˙ţ˙˙˙Ţ ţ˙˙˙ţ˙˙˙á ţ˙˙˙ţ˙˙˙ä ţ˙˙˙ţ˙˙˙ç č ţ˙˙˙ţ˙˙˙ë ţ˙˙˙ţ˙˙˙î ď đ ń ň ţ˙˙˙ô ő ö ÷ ř ů ú ű ţ˙˙˙ţ˙˙˙ţ ţ˙˙˙ţ˙˙˙ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€  ƒT ˆ1 ˜˜†-˜˜ƒT ˆ2 ˜˜†-˜˜ƒmƒg˜‚s‚i‚n˜„q˜†=˜˜ƒmƒaŔ˙Ŕ˙`Ŕ &_1219944351˙˙˙˙˙˙˙˙2ÎŔF€G'ÚĆ€G'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙‡ CompObj14˙˙˙˙ˆ iObjInfo˙˙˙˙˙˙˙˙˙˙˙˙Š ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qŔ ƒT ˆ1 ˜˜†-˜˜ƒT ˆ2 ˜˜†=˜˜ƒmƒg˜‚s‚i‚n˜„q˜˜†+˜˜ƒa–(–)˜˜˜˜˜˜˜˜˜˜˜˜˜˜˜˜˜†=˜˜ˆ2ˆ8ˆ0ˆ0–(–)˜ˆ9‚.ˆ8˜‚s‚i‚n˜ˆ3ˆ5†°˜˜†+˜˜ˆ0‚.ˆ8ˆ1–(–)˜˜˜˜˜˜˜˜Ole10Native35˙˙˙˙‹ ÄEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙“ >_1031500782ź;8 ŔF€G'ÚĆ€G'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙  ˜˜˜˜˜˜˜˜˜†=˜˜˜ˆ1‚.ˆ8˜˜†´˜˜ˆ1ˆ0 ˆ4 ˜˜N˜.eÂ"čë|´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒT ˆ1 ˜ď˜ď†"-˜ď˜ďƒT ˆ2 ˜ď˜ď†==˜ď˜ďƒmƒg˜ď‚s‚i‚n˜ď„¸q˜ď˜ď†++˜ď˜ďƒa–(–)†==˜ď˜ďˆ2ˆ8ˆ0ˆ0˜ďkg–(–)‚(ˆ9‚.ˆ8˜ďm/s 2 ‚)˜ď‚s‚i‚n˜ďˆ3ˆ5†°°˜ď˜ď†++˜ď˜ďˆ0‚.ˆ8ˆ1˜ďm/s 2 –[–]˜ď†==˜ď˜ďˆ1‚.ˆ8˜ď˜ď†×´˜ď˜ďˆ1ˆ0 ˆ4 ˜ď˜ďN˜ď.ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€h 2ƒF  net ‚,€€€€€€€6}ěEěEţ˙ ˙˙˙˙ ŔFMathType Equation Equation CompObj79˙˙˙˙Ą \ObjInfo˙˙˙˙:˙˙˙˙Ł Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙¤ l_1031500811˙˙˙˙˙˙˙˙= ŔF€G'ÚĆ€G'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙Ś CompObj<>˙˙˙˙§ \ObjInfo˙˙˙˙?˙˙˙˙Š Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙Ş DEquationô9˛q€@ 2ƒF  2ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€_1031500833ˇJB ŔFpKI'ÚĆpKI'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙Ź CompObjAC˙˙˙˙­ \ObjInfo˙˙˙˙D˙˙˙˙Ż Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙° D_1031500849˙˙˙˙˙˙˙˙G ŔFpKI'ÚĆpKI'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙˛ CompObjFH˙˙˙˙ł \@ 2ƒF  3ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€` 2ƒF  1 –a–b˙˙˙˙ţŸß÷˝˙˙˙˙˙˙˙˙˙˙˙˙˙˙ObjInfo˙˙˙˙I˙˙˙˙ľ Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙ś d_1031500893EOL ŔFpKI'ÚĆpKI'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙¸ ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€@ 2ƒF  1ţ˙ ˙˙˙˙ ŔFMathType Equation Equation CompObjKM˙˙˙˙š \ObjInfo˙˙˙˙N˙˙˙˙ť Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙ź D_1031500951˙˙˙˙˙˙˙˙Q ŔFpKI'ÚĆpKI'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ž CompObjPR˙˙˙˙ż \ObjInfo˙˙˙˙S˙˙˙˙Á Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙ „Equationô9˛q€€ 2ƒF  2 ˜˜and˜˜2ƒF  3€€€ŔŔŔ˙˙˙˙˙˙˙ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q_1031500992@hV ŔFpKI'ÚĆpKI'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙Ĺ CompObjUW˙˙˙˙Ć \ObjInfo˙˙˙˙X˙˙˙˙Č €€ 2ƒF  2 ˜˜and˜˜2ƒF  3€€€ŔŔŔ˙˙˙˙˙˙˙ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙É „_1031501047˙˙˙˙˙˙˙˙[ ŔFpKI'ÚĆpźK'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙Ě CompObjZ\˙˙˙˙Í \ObjInfo˙˙˙˙]˙˙˙˙Ď Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙Đ $_1031501352Yc` ŔFpźK'ÚĆpźK'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙Ő   ƒa†=ƒF ˆ1 ˜˜†-˜˜ƒF ˆ2 ˜˜†-˜˜ƒF ˆ3 ƒm†=ˆ5ˆ0˜N˜˜†-˜˜30˜N˜˜†-˜˜10˜N12˜kg†=ˆ0‚.ˆ8ˆ3˜˜m/s ˆ2 ˜˜‚.ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛qCompObj_a˙˙˙˙Ö \ObjInfo˙˙˙˙b˙˙˙˙Ř Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙Ů „_1031501439y˙˙˙˙e ŔFpźK'ÚĆpźK'ÚĆ€€ 2ƒF  ˆ2 ˜˜and˜˜2ƒF  ˆ3 Ć-> €ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€Ole ˙˙˙˙˙˙˙˙˙˙˙˙Ü CompObjdf˙˙˙˙Ý \ObjInfo˙˙˙˙g˙˙˙˙ß Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙ŕ D@ 2ƒF  ˆ1ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€€ 2ƒF  ˆ2 –a–b†=2ƒF  ˆ3 –a–b˙˙˙˙˙˙˙_1031501455^yj ŔFpźK'ÚĆpźK'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙â CompObjik˙˙˙˙ă \ObjInfo˙˙˙˙l˙˙˙˙ĺ Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙ć „_1132220111!˘oÎŔF`N'ÚĆ`N'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙é CompObjnq˙˙˙˙ę iţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q@ †-ˆ5ˆ0˜N˜˜˜˜†=2ƒF  ˆ2ƒx ˜˜†+˜˜2ƒF  ˆ3ƒx ˜˜˜˜˜˜˜˜˜˜˜˜˜˜˜˜˜†=†-ˆ3ˆ0˜N–(–)˜˜ObjInfo˙˙˙˙˙˙˙˙˙˙˙˙ě Ole10Nativepr˙˙˙˙í DEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙ó _1031502487H„u ŔF`wP'ÚĆ`wP'ÚĆ‚c‚o‚s„q˜˜†-˜˜ˆ3ˆ0˜N–(–)˜˜‚c‚o‚s„q˙ř˙˙˙÷˙6ÂíđëtŸČëDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  †"-ˆ5ˆ0˜˜ďN˜˜˜˜†==ƒF ˆ2ƒx ˜˜†++˜˜ƒF ˆ3ƒx †==†"-ˆ3ˆ0˜N–(–)‚c‚o‚s„¸q˜˜†"-˜˜ˆ3ˆ0˜N–(–)‚c‚o‚s„¸qţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€Ole ˙˙˙˙˙˙˙˙˙˙˙˙ü CompObjtv˙˙˙˙ý \ObjInfo˙˙˙˙w˙˙˙˙˙ Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙¤ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ !"ţ˙˙˙$%&'()*+,-.ţ˙˙˙ţ˙˙˙1ţ˙˙˙ţ˙˙˙4ţ˙˙˙ţ˙˙˙7ţ˙˙˙ţ˙˙˙:;<=ţ˙˙˙?@ABCDEFGţ˙˙˙ţ˙˙˙Jţ˙˙˙ţ˙˙˙MNOPţ˙˙˙RSTUVWXYZţ˙˙˙ţ˙˙˙]ţ˙˙˙ţ˙˙˙`abţ˙˙˙ţ˙˙˙eţ˙˙˙ţ˙˙˙hţ˙˙˙ţ˙˙˙kţ˙˙˙ţ˙˙˙nopqrsţ˙˙˙uvwxyz{|}~€  „q†=‚c‚o‚s †-ˆ1 ˜˜ˆ5ˆ0˜N60˜N–(–)†=ˆ3ˆ4†°˜˜‚.Ŕ˙Ż˙ŕo &ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€L 2ƒF ‚. _1031497574˙˙˙˙}z ŔF`wP'ÚĆ`wP'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙CompObjy{˙˙˙˙\ObjInfo˙˙˙˙|˙˙˙˙Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙P_1031497606˙˙˙˙˙˙˙˙ ŔF`wP'ÚĆ`wP'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ CompObj~€˙˙˙˙ \°BO°BOţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€  ƒF ƒr ˜˜†=˜˜ƒMƒa˜˜†=˜˜ƒMƒFƒM˜˜†+˜˜ƒm&˙˙˙˙Ŕ˙ľ˙@ ő &ObjInfo˙˙˙˙˙˙˙˙ Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙ ¤_1032045616˙˙˙˙˙˙˙˙„ÎŔF`čR'ÚĆ`čR'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ţ˙ ˙˙˙˙ÎŔFMathType 4.0 Equation MathType EFEquation.DSMT4ô9˛qŕ×Ô@6Mů6GxîxDSMT4WinANSITimes New RomanSymbolMT Extra!/'ň_!!/!"!đAPôAôEô%ôB_AôC_Aň Ľň %ô!ôAôHôôAň_D_Eô_Eô_A  ƒMM†++  ˆ11ˆ22 ƒmmCompObjƒ…˙˙˙˙iObjInfo˙˙˙˙†˙˙˙˙Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙đ_1214337214˙˙˙˙˙˙˙˙‰ÎŔF`čR'ÚĆ`čR'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙CompObjˆ‹˙˙˙˙iObjInfo˙˙˙˙˙˙˙˙˙˙˙˙Ole10NativeŠŒ˙˙˙˙„ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q€ ƒT ƒm ˜˜†=˜˜ƒM˜˜†+˜˜ˆ1ˆ2˜ƒm–(–)˜ƒa˜˜†=˜˜ƒM˜˜†+˜˜ˆ1ˆ2˜ƒm–(–)˜ƒFƒM˜˜†+˜˜ƒm–(–)˜˜†=˜˜ˆ2ƒM˜˜†+˜˜ƒm–(–)˜ƒFˆ2ƒM˜˜†+˜˜ƒm–(–)˜‚.New RomanL- 2 €aÂÁčëd´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT 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EFEquation.DSMT4ô9˛q ƒT ƒx ˜˜†-˜˜ƒf˜˜†=˜˜ƒmƒa˜˜˜˜†Ţ˜˜˜˜ƒa˜˜†=˜˜ˆ3ˆ5ˆ5˜˜†-˜˜ˆ1ˆ2ˆ5ˆ3ˆ1‚.ˆ6˜˜†=˜˜ˆ7‚.ˆ3˜˜m/s ˆ2 ˜˜‚.Ole10Native›˙˙˙˙L Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙Qv_1031493045ŁS  ŔFP2U'ÚĆP2U'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙[đ đ aÂZčëd´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒT ƒx ˜ď˜ď†"-˜ď˜ďƒf˜ď˜ď†==˜ď˜ďƒmƒa˜ď˜ď˜ď˜ď†Ň!Ţ˜ď˜ď˜ď˜ďƒa˜ď˜ď†==˜ď˜ď ˆ3ˆ5ˆ5˜ďN˜ď˜ď†"-˜ď˜ďˆ1ˆ2ˆ5˜ďNˆ3ˆ1‚.ˆ6˜ďkg˜ď˜ď†==˜ď˜ďˆ7‚.ˆ3˜ď˜ďm/s ˆ2 ˜ď˜ď‚.ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€Ŕ 2ƒF  net †=2ƒF  ˆ1 ˜˜CompObjŸĄ˙˙˙˙\\ObjInfo˙˙˙˙˘˙˙˙˙^Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙_Ä_1031493044%˙˙˙˙Ľ ŔFP2U'ÚĆP2U'ÚƆ+˜˜2ƒF  ˆ2 ˜˜†+˜˜2ƒF  ˆ3 †=ˆ0˜˜‚.ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€@ 2ƒF  ˆ3ý˙˙˙ %     "!#$&'…()*+,.-/10324567y8z:;<=>?@ABCDEFGHIJKLMNOPQRSTUVWXYZ[\]^_`abcdefghijklmnopqrstuvwxž{|}~‚Ole ˙˙˙˙˙˙˙˙˙˙˙˙cCompObj¤Ś˙˙˙˙d\ObjInfo˙˙˙˙§˙˙˙˙fOle10Native˙˙˙˙˙˙˙˙˙˙˙˙gDţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q  2ƒF  ˆ3 †=˜˜†-2ƒF  ˆ1 ˜˜†-˜˜2ƒF  ˆ2 ˜˜˜˜˜˜˜†=˜˜†-ˆ2"i ˜˜†+˜˜ˆ3"j ˜˜†-˜˜ˆ2"k_1214337311˜łŞÎŔFPŁW'ÚĆPŁW'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙iCompObjŠŹ˙˙˙˙jiObjInfo˙˙˙˙˙˙˙˙˙˙˙˙lOle10NativeŤ­˙˙˙˙m¤Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙t_1031505191âĹ° ŔFPŁW'ÚĆPŁW'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ –(–)˜˜†-˜˜†-ˆ5"i ˜˜†+˜˜ˆ8"j ˜˜†-˜˜ˆ2"k –(–)˜˜˜˜˜˜˜†=ˆ3"i ˜˜†-˜˜ˆ1ˆ1"j ˜˜†+˜˜ˆ4"k ˙żă˙aÂčëd´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒF  ţ˙˙˙ţ˙˙˙ƒţ˙˙˙ţ˙˙˙†‡ˆţ˙˙˙ţ˙˙˙‹ţ˙˙˙ţ˙˙˙Ž‘’ţ˙˙˙”•–—˜™š›œţ˙˙˙ţ˙˙˙Ÿţ˙˙˙ţ˙˙˙˘Łţ˙˙˙ĽŚ§¨ŠŞţ˙˙˙ţ˙˙˙­ţ˙˙˙ţ˙˙˙°ą˛ţ˙˙˙´ľśˇ¸šşţ˙˙˙ţ˙˙˙˝ţ˙˙˙ţ˙˙˙Ŕţ˙˙˙ţ˙˙˙Ăţ˙˙˙ţ˙˙˙ĆÇČţ˙˙˙ĘËĚÍÎĎĐţ˙˙˙ţ˙˙˙Óţ˙˙˙ţ˙˙˙Ö×ŘŮţ˙˙˙ŰÜÝŢßŕáâţ˙˙˙ţ˙˙˙ĺţ˙˙˙ţ˙˙˙čéęëţ˙˙˙íîďđńňóôţ˙˙˙ţ˙˙˙÷ţ˙˙˙ţ˙˙˙úűüýţţ˙˙˙ţ˙˙˙ˆ3 †==˜ď˜ď†"-ƒF  ˆ1 ˜ď˜ď†"-˜ď˜ďƒF  ˆ2 †==˜ď˜ď†"-ˆ2i ˜ď˜ď†++˜ď˜ďˆ3j ˜ď˜ď†"-˜ď˜ďˆ2k –(–)˜ďN˜ď†"-˜ď˜ď†"-ˆ5i ˜ď˜ď†++˜ď˜ďˆ8j ˜ď˜ď†"-˜ď˜ďˆ2k –(–)N†==ˆ3i ˜ď˜ď†"-˜ď˜ďˆ1ˆ1j ˜ď˜ď†++˜ď˜ďˆ4k –(–)˜ďN.ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€Ŕ ƒT˜˜†-˜˜ƒmƒg˜˜†=˜˜ƒmƒa˜˜˜˜†Ţ˜˜˜˜ƒa˜˜†=˜˜ƒTƒm˜˜†-˜˜ƒgMathTypeŔ úCompObjŻą˙˙˙˙‚\ObjInfo˙˙˙˙˛˙˙˙˙„Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙…Ä_1214337506˙˙˙˙˙˙˙˙ľÎŔFPŁW'ÚĆPŁW'ÚĆţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q@ 2ƒF  net ˜˜†=˜˜ˆ3‚.ˆ0˜˜†+˜˜ˆ1ˆ4˜‚c‚o‚s˜ˆ3ˆ0 †° ˜˜†-˜˜ˆ1ˆ1–(–)˜"i ˜˜+˜˜14˜˜Ole ˙˙˙˙˙˙˙˙˙˙˙˙‰CompObj´ˇ˙˙˙˙ŠiObjInfo˙˙˙˙˙˙˙˙˙˙˙˙ŒOle10Nativeś¸˙˙˙˙Dsin˜˜30†°˜˜+˜˜5.0˜˜†-˜˜ˆ1ˆ7–(–)˜"j 2 ŔLFaÂ`čëd´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôHAôHôôAôĽôEô_Eô_Eôđ  ƒF  net ˜˜†==˜˜ˆ3‚.ˆ0˜˜†++˜˜Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙“|_1108090188˙˙˙˙˙˙˙˙ťÎŔFPŁW'ÚĆPŁW'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙CompObjş˝˙˙˙˙žiˆ1ˆ4˜‚c‚o‚s˜ˆ3ˆ0†°°˜˜†"-˜˜ˆ1ˆ1–(–)˜i ˜˜†++˜˜14˜ď˜˜sin˜˜30†°°˜˜†++˜˜5.0˜˜†"-˜˜ˆ1ˆ7–(–)˜j ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qObjInfo˙˙˙˙˙˙˙˙˙˙˙˙ Ole10Nativeźž˙˙˙˙Ą¤Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙¤¸_1214337541ĐÁÎŔFPŁW'ÚĆPZ'ÚĆ  2ƒF  net ˜†=˜˜ˆ4‚.ˆ1˜"i ˜˜†-˜˜ˆ5‚.ˆ0˜"j ˜˙˙˙˙Ŕ˙´˙   &sÁœ€đŒŸXđDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT ExtraWinAllCodePagesˇs˛ÓŠúĹé!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAôGôAHôA*_D_Eô_Eô_A  ƒF  net ˜†==˜˜‚(ˆ4‚.ˆ1 N‚)˜i ˜˜†"-˜‚(˜ˆ5‚.ˆ0 N‚)˜j ˜ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qŕ 2ƒa ˜˜†=˜˜2ƒF  net Ole ˙˙˙˙˙˙˙˙˙˙˙˙ŤCompObjŔĂ˙˙˙˙ŹiObjInfo˙˙˙˙˙˙˙˙˙˙˙˙ŽOle10NativeÂÄ˙˙˙˙Żäƒm˜˜†=˜˜ˆ1‚.ˆ0˜"i ˜˜†-˜˜ˆ1‚.ˆ3˜"j ˜˜m/s 2 ‚.-=ë=1aÂÍčëd´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAôGôAHôA*_D_Eô_Eô_A  ƒa ˜†== ƒF  net ƒm˜†==˜‚(ˆEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙łé_1031506616M˜Ç ŔFPZ'ÚĆPZ'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ťCompObjĆČ˙˙˙˙ź\1‚.ˆ0˜m/s 2 ‚)i ˜†"-‚(˜ˆ1‚.ˆ3˜m/s 2 ‚)j ˜˜‚.ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€@ 2ƒa  ObjInfo˙˙˙˙É˙˙˙˙žOle10Native˙˙˙˙˙˙˙˙˙˙˙˙żD_1214337565˙˙˙˙˙˙˙˙ĚÎŔFPZ'ÚĆPZ'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙Áţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qŔ 2ƒa ˜˜is˜˜ ˆ1‚.ˆ0 ˆ2 ˜˜†+˜˜†-ˆ1‚.ˆ3–(–) ˆ2 †=ˆ1‚.ˆ6 )ms 2“CompObjËÎ˙˙˙˙ÂiObjInfo˙˙˙˙˙˙˙˙˙˙˙˙ÄOle10NativeÍĎ˙˙˙˙ĹÄEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙ÉóaÂ×čëd´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒa†== ‚(ˆ1‚.ˆ0˜ďm/s 2 ‚) ˆ2 †++˜ď†"-ˆ1‚.ˆ3˜ďm/s 2 –(–) ˆ2 †==ˆ1‚.ˆ6  ms 2ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q  ƒa †= ƒFƒm ˆ2  †- ƒm ˆ1  †= ƒF‚(ƒF‚/ƒa ˆ2 ‚) †- (ƒF‚/ƒa ˆ1 ‚) †= ƒa ˆ1 _1109339105ŇÎŔFPZ'ÚĆPZ'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ŃCompObjŃÔ˙˙˙˙ŇiObjInfo˙˙˙˙˙˙˙˙˙˙˙˙ÔOle10NativeÓŐ˙˙˙˙Ő$Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙Ú8_1109339131˙˙˙˙˙˙˙˙ŘÎŔFPZ'ÚĆPZ'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ăƒa ˆ2 ƒa ˆ1  †- ƒa ˆ2˙˙˙˙đwÁ€đ”ŸXđDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT ExtraWinAllCodePagesˇs˛ÓŠúĹé!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôHAôHôôAôĽôEô_Eô_Eôđ  ƒa †== ƒFƒm ˆ2 †"-ƒm ˆ1 †== ƒF‚(ƒF‚/ƒa ˆ2 ‚)†"-(ƒF‚/ƒa ˆ1 ‚)†== ƒa ˆ1 ƒa ˆ2 ƒa ˆ1 †"-ƒa ˆ2ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q  ƒa †= ƒFƒm ˆ2  †+ ƒmCompObj×Ú˙˙˙˙äiObjInfo˙˙˙˙˙˙˙˙˙˙˙˙ćOle10NativeŮŰ˙˙˙˙ç$Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙ě3 ˆ1  †= ƒF‚(ƒF‚/ƒa ˆ2 ‚) †+ (ƒF‚/ƒa ˆ1 ‚) †= ƒa ˆ1 ƒa ˆ2 ƒa ˆ1  †+ ƒa ˆ2˙˙˙˙đwÁ€đ”ŸXđDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT ExtraWinAllCodePagesˇs˛ÓŠúĹé!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôHAôHôôAôĽôEô_Eô_Eôđ  ƒa†== ƒFƒm ˆ2 †++ƒm ˆ1 †== ƒF‚(ƒF‚/ƒa ˆ2 ‚)†++(ƒF‚/ƒa ˆ1 ‚)†== ƒa ˆ1 ƒa ˆ2 ƒa ˆ1 †++ƒa ˆ2ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q_1031497879>Ţ ŔFPZ'ÚĆ@^\'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙őCompObjÝß˙˙˙˙ö\ObjInfo˙˙˙˙ŕ˙˙˙˙ř€` ƒm˜˜†=˜˜ƒmƒg˜˜†-˜˜ƒF ˆ2 ƒa ˆ2 ˜˜†=˜˜ˆ3ˆ2ˆ6ˆ0˜˜N˜˜†-˜˜ˆ2ˆ2ˆ0ˆ0˜˜Nˆ0‚.ˆ3ˆ9˜˜m/s ˆ2 ˜˜†=˜˜ˆ2‚.ˆ7˜˜†´˜˜ˆ1ˆ0 ˆ3 ˜˜kg˜˜‚.p888888Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙ůd_1214337650ĘíăÎŔF@^\'ÚĆ@^\'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙˙CompObjâĺ˙˙˙˙iţ˙˙˙ţ˙˙˙ţ˙˙˙     ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙"ţ˙˙˙ţ˙˙˙%&'ţ˙˙˙)*+,-./0ţ˙˙˙ţ˙˙˙3ţ˙˙˙ţ˙˙˙67ţ˙˙˙ţ˙˙˙:ţ˙˙˙ţ˙˙˙=>?@ţ˙˙˙ţ˙˙˙Cţ˙˙˙ţ˙˙˙FGHIJţ˙˙˙LMNOPQRSTUVţ˙˙˙ţ˙˙˙Yţ˙˙˙ţ˙˙˙\ţ˙˙˙ţ˙˙˙_ţ˙˙˙ţ˙˙˙bţ˙˙˙ţ˙˙˙eţ˙˙˙ţ˙˙˙hijklţ˙˙˙nopqrstuvwţ˙˙˙ţ˙˙˙zţ˙˙˙ţ˙˙˙}ţ˙˙˙ţ˙˙˙€ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qŔ ƒT †- ƒmƒg †= ƒmƒa †Ţ ƒT †= ‚(ˆ6‚.ˆ6‚)‚(ˆ9‚.ˆ8 †- ˆ2‚.ˆ4‚) †= ˆ4ˆ9 N.????aÂŕčëd´ŔëDSMT5WinAllBasicCodePagesObjInfo˙˙˙˙˙˙˙˙˙˙˙˙Ole10Nativeäć˙˙˙˙ÄEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙ü_1132232279m(éÎŔF@^\'ÚĆ@^\'ÚĆTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒT†"-ƒmƒg†==ƒmƒa ˜ď†Ň!ށ ˜ďƒT†==‚(ˆ6‚.ˆ6˜ďkg‚)‚(ˆ9‚.ˆ8˜ďm/s 2 †"-ˆ2‚.ˆ4˜ďm/s 2 ‚)†==ˆ4ˆ9 N.Ole ˙˙˙˙˙˙˙˙˙˙˙˙CompObjčë˙˙˙˙iObjInfo˙˙˙˙˙˙˙˙˙˙˙˙Ole10Nativeęě˙˙˙˙äţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qŕ ƒF †- ƒT †- ƒmƒg sin „q˜˜†= ƒmƒa                          ƒT  †= ƒMƒa> 6ÂTětŸ,ěDSMT5WinAllBasicCodePagesEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙_1214337773˙˙˙˙˙˙˙˙ďÎŔF@^\'ÚĆ@^\'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ CompObjîń˙˙˙˙!iTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  ƒF†"-ƒT†"-ƒm ˆ2 ƒg sin „¸q˜˜†== ƒm ˆ2 ƒa                          ƒT †== ƒm ˆ1 ƒaţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qŕ ƒa †= 12 †- (1.0)(9.8) sin 37†°ˆ1‚.ˆ0 †+ 3.0 †= 1.53 m/s 2 ‚.˙˙˙˙˙˙˙Ď˙˙˙˙˙Ď˙˙ObjInfo˙˙˙˙˙˙˙˙˙˙˙˙#Ole10Nativeđň˙˙˙˙$äEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙(4_1031496513˙˙˙˙˙˙˙˙ő ŔF@^\'ÚĆ@^\'ÚĆaÂčëd´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒa†== 12˜ďN†"-(1.0˜ďkg)(9.8˜ďm/s 2 )sin 37†°°ˆ1‚.ˆ0˜ďkg†++3.0˜ďkg†==1.53 m/s 2 ‚.ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€€ 2ƒF  net ˜˜†=˜˜ˆ3ƒF˜˜†-˜˜ƒmƒg˜˜†=˜˜ˆ0˙˙Ole ˙˙˙˙˙˙˙˙˙˙˙˙1CompObjôö˙˙˙˙2\ObjInfo˙˙˙˙÷˙˙˙˙4Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙5„_1031498782Ëú ŔF@^\'ÚĆ@^\'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙8CompObjůű˙˙˙˙9\ObjInfo˙˙˙˙ü˙˙˙˙;ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€( ƒF˜˜†=˜˜ˆ1ˆ3ƒmƒg˜˜†=˜˜ˆ1ˆ3ˆ1ˆ4ˆ0ˆ0˜˜kg–(–)˜˜ˆ9‚.ˆ8˜˜m/s ˆ2 –(–)˜˜†=˜˜ˆ4‚.ˆ6˜˜†´˜˜ˆ1ˆ0 ˆ3 ˜˜N˙˙˙˙˙˙˙˙˙˙˙˙Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙<,_1214337878á"˙ÎŔF@Ď^'ÚĆ@Ď^'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ACompObjţ˙˙˙˙Bi˙˙˙˙€A€Aţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q@ ƒF˜˜†=˜˜ˆ1ˆ3ƒmƒg˜˜†+˜˜ƒa–(–)˜˜†=˜˜ˆ1ˆ3ˆ1ˆ4ˆ0ˆ0–(–)˜˜ˆ9‚.ˆ8˜˜†+˜˜ˆ2‚.ˆ6–(–)˜ObjInfo˙˙˙˙˙˙˙˙˙˙˙˙DOle10Native˙˙˙˙EDEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙KČ_1031497100˙˙˙˙˙˙˙˙ ŔF@Ď^'ÚĆ@Ď^'ÚĆ˜†=˜˜ˆ5‚.ˆ8˜˜†´˜˜ˆ1ˆ0 ˆ3 ˜˜N˜˜‚.o÷÷ün÷üođ÷ţoç÷ţoç÷ţn÷ţođaÂŹčëd´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒF˜ď˜ď†==˜ď˜ď ˆ1ˆ3ƒmƒg˜ď˜ď†++˜ď˜ďƒa–(–)˜ď˜ď†==˜ď˜ď ˆ1ˆ3ˆ1ˆ4ˆ0ˆ0˜ďkg–(–)˜ďˆ9‚.ˆ8˜ďm/s 2 †++˜ďˆ2‚.ˆ6˜ďm/s 2 –(–)˜ď†==˜ď˜ďˆ5‚.ˆ8˜ď˜ď†×´˜ď˜ďˆ1ˆ0 ˆ3 ˜ď˜ďN˜ď‚.ł#Óa7|Ióxš:…ą QR:…‰ĹłJôÜ[Že+!y*q +^˛Ň…ç<›e“Bm3? p8˘ŠŞÄ ňšŹD*…Ű‚•šyz"•şL–ŹČJ]ˇ™Îš%Ä]ćÄn+D`?]™sÂí~Td("1–ůöóćŒŐ[Íě§×íőڅ5Ë;ťŢĆƲ#|ůiFXcŮô—†ďÖßő-îËw üŸţ–ę˙ôţţ×ÔBpŃéě“Cgp˝š<<âĹÚ#ăÃŁCŃŢČŐč88-ŮYp˛ôX•nƆ‡xź6pZľ’Ä‹RĎHœ‚’ˇ&Ć"P ő­šÎVoŇ!^ű{ÔŐ˘]!ú!HžHÎľ‡Ńrˆü1H6…ť“sjŸ‰n4üMáÎp ÉOżXL0k„⁠Ś…áÓÎs9Âb5ncԂ‚ ĆO˜ÂCúMť w˝ŕ5ËčĘÔ90-CF+7¸˙mU¤Í”™śôÓŁŽŻúžC(Ěťř­ŃŹŔ˙¨jźÜŕ&†ÂTkž °ë !ł: č,â>Ł‹j„ĂösŞ…Ě˝*ßŃjK<€žWŐ}ĽĐž~ŘÔÚUľNŁ†žřřDTá%;ÔĂ=5ŒşCŢ(…§N’Đü™ąŇ0Ő˙/ô6çî-DdühččđB˛ đO S đA<?ż˙đV€2đ—žh)łá—…W•ě\K4}î˙s% `!đkžh)łá—…W•ě\K4}î6`@Řá ř|9ţxœuQÁJĂ@}3iŤM‹ŚbĄŕ%¨xSPŇ\ĎU3î˙ŐŰGńŠLt? ¸C–΢ Ć}Á™Ó^öGˇhÍóý!żsˆOŘyÇmůĚRĆę`AvďŇyb^ď%“8•ÝYrîwLkđDdŹ¨ččđP˛ đP S đA=?ż ˙"ńż€đW€2đL\ťŠô'ú;Ęäěá㧪˙(R `!đ \ťŠô'ú;Ęäěá㧪¤ŕ@P.–îţxÚ­UĎkA~ovŁmؤ?mŞiÁ*ůŃ´Ą§`śmbAK›â1]5ĄŮDšŠ 1¤ˆ=QńčÁC˙˙€Ňƒ/Zd˘`|o7‰I¨k—ě›73ožož7ű&˝Ň’ Ăzlô Ƈ˘^Ż›žĎ7ĆúD3Î!"ňáČyăgpCƒ!NŠ‘˙žŢ˝€ď„ß׈r@\Űź›,ÝKAţ <Ć`b™Œ-ôAbĎÁŢy;Cěő2ˇ°fßá+ˇ›źŸbŹn-Ž 8“Y=]ô$Ň$˛”;'q;FÝaşIĚÎĽÁ.`—cŮČOúÇźm}Ř^ƒŽé0„;Śu6Z{L{ôÇуcgş–tÁJ|ŃńwŚŘ„šfWţ* ’8f—;“l‚݁m 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ŔFMathType Equation Equation Equationô9˛q€D 2ƒF  ô†Kô†Kţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qObjInfo˙˙˙˙Q˙˙˙˙ęOle10Native˙˙˙˙˙˙˙˙˙˙˙˙ëH_1214338065˙˙˙˙˙˙˙˙TÎŔF śj'ÚĆ śj'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙íCompObjSV˙˙˙˙îiObjInfo˙˙˙˙˙˙˙˙˙˙˙˙đOle10NativeUW˙˙˙˙ńEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙öą ƒF˜˜†-˜˜ƒmƒg moon ˜˜†=˜˜ƒmƒa˜˜˜†Ţ˜˜˜ƒF˜˜†=˜˜ˆ7ˆ5–(–)ˆ1‚.ˆ6˜˜†+˜˜ˆ1‚.ˆ0–(–)˜˜†=˜˜ˆ1ˆ9ˆ5˜˜N.Fä a•čëd´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙    ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ !"#$%&ţ˙˙˙ţ˙˙˙)ţ˙˙˙ţ˙˙˙,-ţ˙˙˙/01234ţ˙˙˙ţ˙˙˙7ţ˙˙˙ţ˙˙˙:;<=ţ˙˙˙ţ˙˙˙@ţ˙˙˙ţ˙˙˙CDEFGHţ˙˙˙ţ˙˙˙Kţ˙˙˙ţ˙˙˙NOPQRSţ˙˙˙ţ˙˙˙Vţ˙˙˙ţ˙˙˙Yţ˙˙˙ţ˙˙˙\ţ˙˙˙ţ˙˙˙_ţ˙˙˙abcdefţ˙˙˙ţ˙˙˙iţ˙˙˙ţ˙˙˙lţ˙˙˙ţ˙˙˙oţ˙˙˙ţ˙˙˙rţ˙˙˙ţ˙˙˙uţ˙˙˙ţ˙˙˙xyz{ţ˙˙˙ţ˙˙˙~ţ˙˙˙ţ˙˙˙ra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒF˜ď˜ď†"-˜ď˜ďƒmƒg moon ˜ď˜ď†==˜ď˜ďƒmƒa˜ď˜ď˜ď˜ď˜ď†Ň!Ţ˜ď˜ď˜ď˜ď˜ďƒF˜ď˜ď†==˜ď˜ďˆ7ˆ5˜ďkg–(–)ˆ1‚.ˆ6˜ď˜ďm/s 2 ˜ď†++˜ď˜ďˆ1‚.ˆ0˜ďm/s 2 –(–)˜ď†==˜ď˜ďˆ1ˆ9ˆ5˜ď˜ďN.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qä ƒT †- ƒM ƒg  †= ƒM ƒa  †Ţ ƒa †= 2.6 †´ 10 5 ˆ1‚.ˆ3 †´ 10 4  †- 9.8˙˙˙˙_1214339548˙˙˙˙˙˙˙˙ZÎŔF 'm'ÚĆ 'm'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙CompObjY\˙˙˙˙iObjInfo˙˙˙˙˙˙˙˙˙˙˙˙Ole10Native[]˙˙˙˙čEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙ 1_1214338233˙˙˙˙˙˙˙˙`ÎŔF 'm'ÚĆ 'm'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙¸~O¸~OaÂčëd´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒT†"-ƒMƒg†==ƒMƒa ˜ď˜ď†Ň!ށ ˜ď˜ďƒa†== 2.6†×´10 5 ˜ďNˆ1‚.ˆ3†×´10 4 ˜ďkg†"-9.8˜ďm/s 2 †==ˆ1ˆ0˜ďm/s 2 ‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q@ 2ƒF  net ˜˜†=˜˜2ƒF  ˆ1 ˜˜†+˜˜2ƒF  ˆ2 ˜˜†=˜˜ˆ3CompObj_b˙˙˙˙iObjInfo˙˙˙˙˙˙˙˙˙˙˙˙Ole10Nativeac˙˙˙˙DEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙§‚.ˆ0˜˜†+˜˜†-ˆ2‚.ˆ0–(–)–(–)˜"i ˜˜+˜˜4.0˜˜+˜˜†-ˆ6‚.ˆ0–(–)–(–)"j Times New Romaa‹čëd´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒF  net ˜ď˜ď†==˜ď˜ďƒF  ˆ1 ˜ď˜ď†++˜ď˜ďƒF  ˆ2 ˜ď˜ď†==˜ď˜ďˆ3‚.ˆ0˜ďN˜ď†++˜ď˜ď†"-ˆ2‚.ˆ0˜ďN–(–)–(–)˜ďi ˜ď˜ď†++˜ď˜ď4.0˜ďN†++˜ď†"-ˆ6‚.ˆ0˜ďN–(–)–(–)j _1214338200ýúfÎŔF 'm'ÚĆ 'm'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙'CompObjeh˙˙˙˙(iObjInfo˙˙˙˙˙˙˙˙˙˙˙˙*ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q  2ƒF  net ˜˜†=˜˜ˆ1‚.ˆ0˜"i ˜˜†-˜˜ˆ2‚.ˆ0˜"j đ~``÷ř˙ř˙`ř˙``÷ř˙a•čëd´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT ExtOle10Nativegi˙˙˙˙+¤Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙.ą_11081089393ŽlÎŔFqo'ÚĆqo'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙5ra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒF  net ˜ď˜ď†==˜ď‚(˜ďˆ1‚.ˆ0˜ďN‚)˜ďi ˜ď˜ď†"-˜ď‚(˜ďˆ2‚.ˆ0˜ďN‚)˜ďj .ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qCompObjkm˙˙˙˙6iObjInfo˙˙˙˙n˙˙˙˙8Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙9!_1214338270^ţqÎŔFqo'ÚĆqo'ÚĆsÁ€đlŸXđDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT ExtraWinAllCodePagesˇs˛ÓŠúĹé!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAôGôAHôA*_D_Eô_Eô_A  ƒF  netţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathTyOle ˙˙˙˙˙˙˙˙˙˙˙˙>CompObjpr˙˙˙˙?iObjInfo˙˙˙˙s˙˙˙˙AEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙BŹpe EFEquation.DSMT4ô9˛qačëd´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAôGôAHôA*_D_Eô_Eô_A  ƒF net †== ‚(ˆ1‚.ˆ0˜ďN‚) ˆ2 †++‚(†"-ˆ2‚.ˆ0˜ďN‚) ˆ2 †==ˆ2‚.ˆ2˜ďN.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qaÂočëd´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAôGôAHôA*_D_Eô_Eô_1214338293˙˙˙˙˙˙˙˙vÎŔFqo'ÚĆqo'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ICompObjuw˙˙˙˙JiObjInfo˙˙˙˙x˙˙˙˙LEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙M‹_1031503703sf{ ŔFqo'ÚĆqo'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙TCompObjz|˙˙˙˙U\_A  „¸q†==‚t‚a‚n †"-ˆ1  †"-ˆ2‚.ˆ0˜ďNˆ1‚.ˆ0˜ďN–(–)†==†"-ˆ6ˆ3†°°‚.ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€ObjInfo˙˙˙˙}˙˙˙˙WOle10Native˙˙˙˙˙˙˙˙˙˙˙˙XD_1132233023˙˙˙˙ €ÎŔFqo'ÚĆqo'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙Z@ 2ƒa  ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q` 2ƒF  net˙˙˙ .CompObj‚˙˙˙˙[iObjInfo˙˙˙˙˙˙˙˙˙˙˙˙]Ole10Nativeƒ˙˙˙˙^dEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙`Ź6đëtŸČëDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  ƒa†==ƒF net ‚/ƒm†==‚(ˆ2‚.ˆ2 N‚)‚/‚(ˆ1‚.ˆ0 kg)†==2.2 m/s 2 ._1031503630‰† ŔFqo'ÚĆâq'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙gCompObj…‡˙˙˙˙h\ObjInfo˙˙˙˙ˆ˙˙˙˙jţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€` 2ƒF  net˙˙˙ .ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛qý˙˙˙ ,    ! #"%$&'(*)+-.K/0123547689:;><=@?ABCDEFGHIJMLŞNOP’“ý˙˙˙STUVWXYZ[\]^_`abcdefghijklmnopqrstuvwxyz{|}~€Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙kd_1031503659˙˙˙˙˙˙˙˙‹ ŔFâq'ÚĆâq'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙mCompObjŠŒ˙˙˙˙n\ObjInfo˙˙˙˙˙˙˙˙pOle10Native˙˙˙˙˙˙˙˙˙˙˙˙qD_1108110229˙˙˙˙˙˙˙˙ÎŔFâq'ÚĆâq'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙s€@ 2ƒa  ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qsÁ€đŒŸXđDSMT5WinAllBasicCodePagesCompObj‘˙˙˙˙tiObjInfo˙˙˙˙’˙˙˙˙vEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙w$_1133164450€ą•ÎŔF,t'ÚĆ,t'ÚĆTimes New RomanSymbolCourier NewMT ExtraWinAllCodePagesˇs˛ÓŠúĹé!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAôGôAHôA*_D_Eô_Eô_A  „¸q†==†"-ˆ6ˆ3†°°‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qOle ˙˙˙˙˙˙˙˙˙˙˙˙|CompObj”–˙˙˙˙}iObjInfo˙˙˙˙—˙˙˙˙Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙€ƒ‚ƒ„…†ţ˙˙˙ţ˙˙˙‰ţ˙˙˙ţ˙˙˙Œţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙’“”•–—ţ˙˙˙ţ˙˙˙šţ˙˙˙ţ˙˙˙žŸ ţ˙˙˙˘Ł¤ĽŚ§¨Šţ˙˙˙ţ˙˙˙Źţ˙˙˙ţ˙˙˙Żţ˙˙˙ţ˙˙˙˛ţ˙˙˙ţ˙˙˙ľţ˙˙˙ţ˙˙˙¸ţ˙˙˙ţ˙˙˙ťţ˙˙˙ţ˙˙˙žţ˙˙˙ţ˙˙˙Áţ˙˙˙ţ˙˙˙Äţ˙˙˙ţ˙˙˙Çţ˙˙˙ţ˙˙˙Ęţ˙˙˙ţ˙˙˙ÍÎĎţ˙˙˙ţ˙˙˙Ňţ˙˙˙ţ˙˙˙ŐÖ×ţ˙˙˙ţ˙˙˙Úţ˙˙˙ţ˙˙˙ÝŢßŕţ˙˙˙ţ˙˙˙ăţ˙˙˙ţ˙˙˙ćçčéţ˙˙˙ţ˙˙˙ěţ˙˙˙ţ˙˙˙ďţ˙˙˙ţ˙˙˙ňţ˙˙˙ţ˙˙˙őöţ˙˙˙ţ˙˙˙ůţ˙˙˙ţ˙˙˙üýţ˙ţ˙˙˙-ÂgđëDŸČëDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/'ň_!!/G_APňA@ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  ƒa ˜ď˜ď†==˜ď˜ďˆ2‚.ˆ2˜ďm/s 2 ˜ď† "Đ˜ď˜ď†"-˜ď˜ďˆ6ˆ3†°°–(–)‚._1031805514˙˙˙˙˙˙˙˙š ŔF,t'ÚĆ,t'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙‡CompObj™›˙˙˙˙ˆ\ObjInfo˙˙˙˙œ˙˙˙˙Šţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€` ƒv ˆ2 †=ƒv ˆ0ˆ2 †+ˆ2ƒaƒd˙˙˙˙ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛qOle10Native˙˙˙˙˙˙˙˙˙˙˙˙‹d_1031502889˙˙˙˙ĆŸ ŔF,t'ÚĆ,t'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙CompObjž ˙˙˙˙Ž\ObjInfo˙˙˙˙Ą˙˙˙˙Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙‘¤_1132231649˙˙˙˙R¤ÎŔF,t'ÚĆ,t'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙˜€  ƒa†=ƒv ˆ2 ˜˜†-˜˜ƒv ˆ0ˆ2 –(–)ˆ2ƒd†=˜˜˜†-ˆ1‚.ˆ4˜˜†´˜˜ˆ1ˆ0 ˆ7 ˜m/s–(–) ˆ2 ˆ2ˆ1‚.ˆ0˜˜†´˜˜ˆ1ˆ0 †-ˆ1ˆ4 ˜m–(–)†=˜˜†-ˆ9‚.ˆ8˜˜†´˜˜ˆ1ˆ0 ˆ2ˆ7 ˜m/s ˆ2 ‚.;şo*D˙˙˙v ˜*o*ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q  ƒF†=ƒmƒa–a–b†=ˆ1‚.ˆ6ˆ7˜˜†´˜˜ˆ1ˆ0 †-ˆ2ˆ7 ˜kg–(–)˜ˆ9‚.ˆ8˜˜†´˜˜ˆ1ˆ0 ˆ2ˆ7 ˜m/s ˆ2 –(–)†=ˆ1ˆ6˜˜N˜˜‚.\đCompObjŁŚ˙˙˙˙™iObjInfo˙˙˙˙˙˙˙˙˙˙˙˙›Ole10NativeĽ§˙˙˙˙œ$Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙Ą-6ÂđëtŸČëDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  ƒF†==ƒmƒa†==ˆ1‚.ˆ6ˆ7˜˜†×´˜˜ˆ1ˆ0 †"-ˆ2ˆ7 ˜kg–(–)˜ˆ9‚.ˆ8˜˜†×´˜˜ˆ1ˆ0 ˆ2ˆ7 ˜m/s ˆ2 –(–)†==ˆ1ˆ6˜ď˜˜N˜˜‚.ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€@ 2ƒT  _1031500429˙˙˙˙˙˙˙˙Ş ŔF,t'ÚĆ,t'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ŞCompObjŠŤ˙˙˙˙Ť\ObjInfo˙˙˙˙Ź˙˙˙˙­Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙ŽD_1031500477˙˙˙˙˙˙˙˙Ż ŔF,t'ÚĆ,t'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙°CompObjŽ°˙˙˙˙ą\ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€@ ƒm2ƒg  ţ˙ ˙˙˙˙ ŔFMathType Equation Equation ObjInfo˙˙˙˙ą˙˙˙˙łOle10Native˙˙˙˙˙˙˙˙˙˙˙˙´D_1031500662˙˙˙˙˙˙˙˙´ ŔF,t'ÚƝv'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙śCompObjłľ˙˙˙˙ˇ\ObjInfo˙˙˙˙ś˙˙˙˙šOle10Native˙˙˙˙˙˙˙˙˙˙˙˙şD_1031500691>6š ŔFv'ÚƝv'ÚĆEquationô9˛q€@ 2ƒT  ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€Ole ˙˙˙˙˙˙˙˙˙˙˙˙źCompObj¸ş˙˙˙˙˝\ObjInfo˙˙˙˙ť˙˙˙˙żOle10Native˙˙˙˙˙˙˙˙˙˙˙˙Ŕd` 2ƒF  lift˙˙˙ .ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€@ ƒM2ƒg  _1031500738CÁž ŔFv'ÚƝv'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ÂCompObj˝ż˙˙˙˙Ă\ObjInfo˙˙˙˙Ŕ˙˙˙˙ĹOle10Native˙˙˙˙˙˙˙˙˙˙˙˙ĆD_1031500781˙˙˙˙˙˙˙˙Ă ŔFv'ÚƝv'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ČCompObjÂÄ˙˙˙˙É\ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€ŕ ƒF lift ˜†-˜˜ƒT˜˜†-˜˜ƒMƒg˜˜†=˜˜ƒMƒa˜˜˜˜˜˜˜˜˜˜˜˜˜˜ƒT˜˜†-˜˜ƒmƒg˜˜†=˜˜ƒmƒaNew RomaObjInfo˙˙˙˙Ĺ˙˙˙˙ËOle10Native˙˙˙˙˙˙˙˙˙˙˙˙Ěä_1031503387˙˙˙˙˙˙˙˙Č ŔFy'ÚĆy'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙Đţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€Ŕ ƒF lift ˜†-˜˜ƒM˜˜†+˜˜ƒm–(–)ƒg˜˜†=˜˜ƒM˜˜†+˜˜ƒm–(–)ƒa‚.pe` űCompObjÇÉ˙˙˙˙Ń\ObjInfo˙˙˙˙Ę˙˙˙˙ÓOle10Native˙˙˙˙˙˙˙˙˙˙˙˙ÔÄ_1036494956˙˙˙˙˙˙˙˙ÍÎŔFy'ÚĆy'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ŘCompObjĚÎ˙˙˙˙ŮiObjInfo˙˙˙˙Ď˙˙˙˙ŰEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙Üţ˙ ˙˙˙˙ÎŔFMathType 4.0 Equation MathType EFEquation.DSMT4ô9˛qŠŮü@6Mů6GŔíxDSMT4WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒF m,˜ďr ƒy ţ˙ ˙˙˙˙ÎŔFMathType 4.0 Equation MathType EFEquation.DSMT4ô9˛qŠŮü@6Mů6GŔíxDSMT4WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_1036494989-úŇÎŔFy'ÚĆy'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙áCompObjŃÓ˙˙˙˙âiObjInfo˙˙˙˙Ô˙˙˙˙äEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙ĺ_1031498168˙˙˙˙˙˙˙˙× ŔFy'ÚĆy'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ęCompObjÖŘ˙˙˙˙ë\_A  ƒF m,˜ďr ƒx ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€d 2ƒF  m‚,˜˜r˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙´8M´8MObjInfo˙˙˙˙Ů˙˙˙˙íOle10Native˙˙˙˙˙˙˙˙˙˙˙˙îh_1031493282˙˙˙˙˙˙˙˙Ü ŔFy'ÚĆy'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙đţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€  ƒF m,r ƒx  ˜˜†-˜˜ƒmƒg˜˜‚s‚i‚n˜˜„q˜˜†=˜˜ƒmƒa˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙CompObjŰÝ˙˙˙˙ń\ObjInfo˙˙˙˙Ţ˙˙˙˙óOle10Native˙˙˙˙˙˙˙˙˙˙˙˙ô¤_1036495111˙˙˙˙éáÎŔFđW{'ÚĆđW{'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙÷CompObjŕâ˙˙˙˙řiObjInfo˙˙˙˙ă˙˙˙˙úEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙ű8ţ˙ ˙˙˙˙ÎŔFMathType 4.0 Equation MathType EFEquation.DSMT4ô9˛qŠŮ@6Mů6GŔíxDSMT4WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒF m,˜ďƒr ƒx  †==ˆ2ˆ8ˆ2 N_1031494641˙˙˙˙˙˙˙˙ć ŔFđW{'ÚĆđW{'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙CompObjĺç˙˙˙˙\ObjInfo˙˙˙˙č˙˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ ţ˙˙˙ţ˙˙˙  ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ ţ˙˙˙ţ˙˙˙#ţ˙˙˙ţ˙˙˙&'()*+ţ˙˙˙ţ˙˙˙.ţ˙˙˙ţ˙˙˙1234ţ˙˙˙ţ˙˙˙7ţ˙˙˙ţ˙˙˙:;<=ţ˙˙˙?@ABCDEFGHţ˙˙˙ţ˙˙˙Kţ˙˙˙ţ˙˙˙NOPţ˙˙˙ţ˙˙˙Sţ˙˙˙ţ˙˙˙VWXţ˙˙˙ţ˙˙˙[ţ˙˙˙ţ˙˙˙^_ţ˙˙˙abcdeţ˙˙˙ţ˙˙˙hţ˙˙˙ţ˙˙˙klmnţ˙˙˙ţ˙˙˙qţ˙˙˙ţ˙˙˙tuvwxţ˙˙˙z{|}~€ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€  ƒF m,r ƒy  ˜˜†-˜˜ƒmƒg˜‚c‚o‚s˜˜„q˜˜†=˜˜ˆ0˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙¤_1036495224˙˙˙˙˙˙˙˙ëÎŔFđW{'ÚĆđW{'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙CompObjęě˙˙˙˙iţ˙ ˙˙˙˙ÎŔFMathType 4.0 Equation MathType EFEquation.DSMT4ô9˛qŠŮ(@6Mů6GŔíxDSMT4WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒF m,˜ďr €tƒy   †== ˆ5ˆ7ˆ9 NObjInfo˙˙˙˙í˙˙˙˙ Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙ D_11157464246PđÎŔFđW{'ÚĆđW{'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qŔ  ƒF ƒm‚,ƒr ƒxˆ2  ˜˜†+˜˜ƒF ƒm‚,ƒr ƒyˆ2  ˜˜†=˜˜ˆ6ˆ4ˆ4˜˜N.˙˙˙˙˙˙˙˙˙˙˙˙˙˙CompObjďň˙˙˙˙iObjInfo˙˙˙˙˙˙˙˙˙˙˙˙Ole10Nativeńó˙˙˙˙ÄEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙ŃąÁľ€đŒŸXđDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT ExtraWinAllCodePagesˇs˛ÓŠúĹé!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A   ƒF ƒm‚,ƒr ƒx ˆ2 ˜ď˜ď†++˜ď˜ďƒF ƒm‚,ƒr ƒy ˆ2 ˜ď˜ď†==˜ď˜ďˆ6ˆ4ˆ4˜ď˜ďN.ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€  ƒa˜˜†=˜˜…Dƒv…Dƒt˜˜†=˜˜ˆ0‚.ˆ1ˆ0–(–)˜ˆ3‚.ˆ0˜˜†´˜˜ˆ1ˆ0 ˆ8 ˜˜m/s–(–)ˆ3‚.ˆ0˜˜_1031498588˙˙˙˙˙˙˙˙ö ŔFđČ}'ÚĆđČ}'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙!CompObjő÷˙˙˙˙"\ObjInfo˙˙˙˙ř˙˙˙˙$Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙%¤_1031498687˙˙˙˙˙˙˙˙ű ŔFđČ}'ÚĆđČ}'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙,CompObjúü˙˙˙˙-\days–(–)˜ˆ8ˆ6ˆ4ˆ0ˆ0˜˜s/day–(–)˜˜†=˜˜ˆ1‚.ˆ2˜˜†´˜˜ˆ1ˆ0 ˆ2 ˜˜m/s 2 ˜‚.˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€ObjInfo˙˙˙˙ý˙˙˙˙/Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙0$_1214338344t*ÎŔFđČ}'ÚĆđČ}'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙5  ƒa˜˜†=˜˜ƒaƒg–(–)˜˜ƒg˜˜†=˜˜ˆ1‚.ˆ2˜˜†´˜˜ˆ1ˆ0 ˆ2 ˜˜m/s 2 9.8˜˜m/s 2 –(–)˜˜ƒg˜˜†=˜˜ˆ1ˆ2ƒg˜‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qCompObj˙˙˙˙˙6iObjInfo˙˙˙˙˙˙˙˙˙˙˙˙8Ole10Native˙˙˙˙9$Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙>Œ  ƒF˜˜†=˜˜ƒmƒa˜˜†=˜˜ˆ1‚.ˆ2ˆ0˜˜†´˜˜ˆ1ˆ0 ˆ6 –(–)˜˜ˆ1‚.ˆ2˜˜†´˜˜ˆ1ˆ0 ˆ2 –(–)˜˜†=˜˜˜ˆ1‚.ˆ4˜˜†´˜˜ˆ1ˆ0 ˆ8 ˜˜N˜.˙˙˙˙˙˙˙˙˙aÂpčëd´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒF˜ď˜ď†==˜ďƒmƒa˜ď˜ď†==˜ďˆ1‚.ˆ2ˆ0˜ď˜ď†×´˜ď˜ďˆ1ˆ0 ˆ6 ˜ďkg–(–)˜ďˆ1‚.ˆ2˜ď˜ď†×´˜ď˜ďˆ1ˆ0 ˆ2 ˜ďm/s 2 –(–)˜ď†==˜ď˜ďˆ1‚.ˆ4˜ď˜ď†×´˜ď˜ďˆ1ˆ0 ˆ8 ˜ď˜ďN˜ď.ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€ŕ ƒt˜˜†=˜˜ƒdƒv˜˜†=˜˜ˆ5‚.ˆ0˜˜c˜†×˜monthsˆ0‚.ˆ1˜ƒc˜˜˜†=˜˜ˆ5ˆ0˜˜monthsó˙Ŕëýó˙ŔŐýůî_1031498811˙˙˙˙˙˙˙˙ ŔFđČ}'ÚĆđČ}'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ICompObj˙˙˙˙J\ObjInfo˙˙˙˙˙˙˙˙LOle10Native˙˙˙˙˙˙˙˙˙˙˙˙Mä_1133163937˙˙˙˙ ÎŔFđČ}'ÚĆđČ}'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙QCompObj  ˙˙˙˙RiŔŐýţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q-ÂČđë\ŸČëDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/'ň_!!/G_APňA@ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_AObjInfo˙˙˙˙ ˙˙˙˙TEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙Uä_12199448540lÎŔFđ9€'ÚĆđ9€'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙Y  †H"ťţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q  2ƒv ˜˜†=˜˜ƒv ƒx ˜˜"i ˜˜†+˜˜ƒv ƒy ˜˜"j ˜ˆ"DŔ˙´˙  T &CompObj˙˙˙˙ZiObjInfo˙˙˙˙˙˙˙˙˙˙˙˙\Ole10Native˙˙˙˙]¤Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙`}eÂačë|´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  ƒv ˜ď˜ď†==˜ď˜ďƒv ƒx ˜ďi ˜ď˜ď†++˜ď˜ďƒv ƒy ˜ďj ˜ďţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathTy_1133163990˙˙˙˙˙˙˙˙ÎŔFđ9€'ÚĆđ9€'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙fCompObj˙˙˙˙giObjInfo˙˙˙˙˙˙˙˙ipe EFEquation.DSMT4ô9˛q-ÂéTěTŸ,ěDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/'ň_!!/G_APňA@ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  ƒv ˆ0ƒy †==ˆ0Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙j_1214338402˙˙˙˙˙˙˙˙ÎŔFđ9€'ÚĆđ9€'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙oCompObj˙˙˙˙piţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q` ƒv ƒy ˜˜†=˜˜ƒv ˆ0˜˜ƒy ˜˜†+˜˜˜ƒa ƒy ƒt˜˜†=˜˜ƒv ˆ0˜˜ƒy ˜˜†+˜˜ƒF ƒy ƒm–(–)˜˜ƒt˜˜†=˜˜ˆ1ˆ7ˆ1ˆ2–(–)˜˜ˆ3‚.ˆ0–(–)˜˜†=˜˜ˆ4‚.ˆ3˙˙˙˙˙ű˙ObjInfo˙˙˙˙˙˙˙˙˙˙˙˙rOle10Native˙˙˙˙sdEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙yŘ_1132232797˙˙˙˙˙˙˙˙!ÎŔFđ9€'ÚĆđ9€'ÚĆ˙˙˙˙aÂźčëd´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒv ƒy ˜ď˜ď†==˜ďƒv ˆ0˜ď˜ďƒy †++˜ďƒa ƒy ƒt˜ď˜ď†==˜ď˜ďƒv ˆ0˜ď˜ďƒy ˜ď†++˜ď‚ƒ„ţ˙˙˙ţ˙˙˙‡ţ˙˙˙ţ˙˙˙Š‹ţ˙˙˙Ž‘’“ţ˙˙˙ţ˙˙˙–ţ˙˙˙ţ˙˙˙™šţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ Ą˘Ł¤Ľţ˙˙˙§¨ŠŞŤŹ­ŽŻ°ą˛ţ˙˙˙ţ˙˙˙ľţ˙˙˙ţ˙˙˙¸šţ˙˙˙ťź˝žżŔţ˙˙˙ţ˙˙˙Ăţ˙˙˙ţ˙˙˙ĆÇČÉţ˙˙˙ËĚÍÎĎĐŃŇÓţ˙˙˙ţ˙˙˙Öţ˙˙˙ţ˙˙˙ŮÚŰÜţ˙˙˙Ţßŕáâăäĺćţ˙˙˙ţ˙˙˙éţ˙˙˙ţ˙˙˙ěţ˙˙˙îďđńňţ˙˙˙ţ˙˙˙őţ˙˙˙ţ˙˙˙řůúűüţ˙˙˙ţ˙˙˙˙ţ˙˙˙ ƒF ƒy ƒm–(–)˜ďƒt˜ď˜ď†==˜ď˜ď ˆ1ˆ7˜ďNˆ1ˆ2˜ďkg–(–)˜ďˆ3‚.ˆ0˜ďs–(–)˜ď˜ď†==˜ď˜ďˆ4‚.ˆ3˜ďm/s.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qOle ˙˙˙˙˙˙˙˙˙˙˙˙…CompObj #˙˙˙˙†iObjInfo˙˙˙˙˙˙˙˙˙˙˙˙ˆOle10Native"$˙˙˙˙‰¤  2ƒv ˜˜†=˜˜ˆ5‚.ˆ0˜˜"i ˜˜†+˜˜ˆ4‚.ˆ3˜˜"j ˜˜˜˜˜m/s˜˜‚.˙ü˙˙˙ü˙˙6¸đëtŸČëDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  ƒv ˜˜†==˜˜Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙ŒÔ_1031493014˙˙˙˙˙˙˙˙' ŔFđ9€'ÚĆđ9€'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙”CompObj&(˙˙˙˙•\‚(ˆ5‚.ˆ0˜˜˜m/s˜‚)˜ďi ˜˜†++˜˜‚(ˆ4‚.ˆ3˜˜˜˜m/s)˜ď˜j ˜˜˜˜˜‚.ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€‚ƒ„…†‡ˆ‰Š‹ŒŽ‘Ź”•˜–—š™œ›ŸžĄ Ł˘¤ŚĽ¨§ŠŤŽŻ­ŽŻ°ą˛ł´ľśˇ¸šşťź˝žżŔÁÂĂÄĹĆÇČÉĘËĚÍÎĎĐŃŇÓÔŐÖ×ŘŮÚŰÜÝŢßŕáâăäĺćçčéęëíý˙˙˙îďđńňóôőö÷řůúűüýţ˙ŚËćňqe›Ÿ.ƕl1:ä îçŕ­v`ŠçNädĆ:ÎHk9"[ŞŚU˜Ö¤‚oâ$:Ś˛‰| mšqÓ'ĘbE>iÍ]„ĎZ~÷)H ˜őę5Żi’unŠ_O}ŮĐ$ω\‰Č”EärD6Ůí´$s}łˆTúf™dPwőŒ ݂Vô‡>ĺţĎooŽĹýn[Dz~š&=ż9œ/Ĺýn[D*}łˆHżÉŐűŹž¤óivJ­čIXŰľ—öŇr÷X‰6˙’"­NÔ׎!ƒý›żP{đěDšë‡ źâ,Đ^}_1ÔMą;°žŤJöOUvهƒ2ů]ř S6ŁN`*‰TVoŻŐÉĹ'Ú͖çC=YĽâţm}ĎIDdĐhččđB˛ đu S đAa?ż˙đz€2đˆŃkPM$-*Ş—Ň7çKö…˙db `!đ\ŃkPM$-*Ş—Ň7çKö…ü€@đůř|*ţxœ];NĂ@†˙™5;˜—DiĽHQš¤!‰”Y„c#!w)8Ç Ě(\RPçŠAʲ;kňJŤůç›ÁÔ€‡ŘłdŽĎŔDâ!ÖZ7bű´+žŚ*ŻĹ5ĄÍ1Oź5cu—׹ mÓąjţĽžę؛SŤŠľq6ߊLjm7ř2”ît¤Ň9ę6ßÓŠX[ÜŁâW5ÔTŠ/ŒĆŠgT6H3ú¨b—č’óՖőyÓÚÍ|ód᪟’<Œpp—&yÔKžŁó,ŽpEŽ›Š€Ă ¤cRĆşÉrźĄÄ‹ĚőŸD–cHý"˝Î°áň•ô:7żâœ([ô 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˜ď˜ď†==˜ď˜ďˆ6‚.ˆ4 m.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q  2ƒr ˜˜†=˜˜ˆ1ˆ5˜˜"i ˜˜†+˜˜_1108107384g2ÎŔFŕƒ‚'ÚĆŕƒ‚'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙łCompObj14˙˙˙˙´iObjInfo˙˙˙˙˙˙˙˙˙˙˙˙śOle10Native35˙˙˙˙ˇ¤Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙ş°_1115678631<98ÎŔFŕƒ‚'ÚĆŕƒ‚'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙Áˆ6‚.ˆ4˜˜"j ˜˜˜˜˜m˜˜‚.˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙sÁ”€đ$ŸXđDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT ExtraWinAllCodePagesˇs˛ÓŠúĹé!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAôGôAHôA*_D_Eô_Eô_A  ƒr ˜˜†==˜˜‚(ˆ1ˆ5˜˜˜m)i ˜˜†++˜˜‚(ˆ6‚.ˆ4˜˜˜m)j ˜˜‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q  ƒN˜˜†-˜˜ƒmƒg˜˜†=˜˜ƒmƒa˜˜˜˜˜where˜˜˜˜˜ƒa˜˜†=˜˜ƒa ‚m‚a‚x ˜˜†=˜˜ˆ2‚.ˆ0˜˜)ms CompObj7:˙˙˙˙ÂiObjInfo˙˙˙˙˙˙˙˙˙˙˙˙ÄOle10Native9;˙˙˙˙ĹEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙Ę[2ű€ţř1Nř1Nř1N‘Á?€đ|ŸXđDSMT5WinAllBasicCodePagesTimes New RomanSymbolMT ExtraWinAllCodePagesˇs˛ÓŠúĹé!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôHAôHôôAôĽôEô_Eô_Eôđ  ƒF ‚m‚a‚x ˜˜†"-˜˜ƒmƒg˜˜†==˜˜ƒmƒa˜˜˜˜˜   where˜˜˜˜˜   ƒa˜˜†==˜˜ƒa ‚m‚a‚x ˜˜†==˜˜ˆ2‚.ˆ0˜˜ ms 2ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q_1115678598X˙˙˙˙>ÎŔFŕƒ‚'ÚĆŕƒ‚'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ÔCompObj=@˙˙˙˙ŐiObjInfo˙˙˙˙˙˙˙˙˙˙˙˙×Ole10Native?A˙˙˙˙ŘEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙Ýb_1115678691˙˙˙˙˙˙˙˙DÎŔFŕô„'ÚĆŕô„'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ç ƒN˜˜†-˜˜ƒmƒg˜˜†=˜˜ƒmƒa˜˜˜˜˜where˜˜˜˜˜ƒa˜˜†=˜˜ƒa ‚m‚a‚x ˜˜†=˜˜†-ˆ3‚.ˆ0˜˜)ms 2 ‚.˙˙˙˙ű˙˙˙˙˙ó˙˙˙˙˙÷˙˙˙˙‘ÁF€đ|ŸXđDSMT5WinAllBasicCodePagesTimes New RomanSymbolMT ExtraWinAllCodePagesˇs˛ÓŠúĹé!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôHAôHôôAôĽôEô_Eô_Eôđ  ƒF ‚m‚i‚n ˜˜†"-˜˜ƒmƒg˜˜†==˜˜ƒmƒa˜˜˜˜˜  where˜˜˜˜˜   ƒa˜˜†==˜˜ƒa ‚m‚i‚n ˜˜†==˜˜†"-ˆ3‚.ˆ0˜˜ ms 2 ‚.CompObjCF˙˙˙˙čiObjInfo˙˙˙˙˙˙˙˙˙˙˙˙ęOle10NativeEG˙˙˙˙ëdEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙íBţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q` 2ƒF  ƒPƒF ˜˜†=˜˜ˆ5ˆ9ˆ0˙˙˙˙˙˙˙˙˙‘Á&€đ|ŸXđDSMT5WinAllBasicCodePagesTimes New RomanSymbolMT ExtraWinAllCodePagesˇs˛ÓŠúĹé!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôHAôHôôAôĽôEô_Eô_Eôđ  ‚|ƒF  ƒPƒF 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Equation MathType EFEquation.DSMT4ô9˛q‘ÁĆ€đŒŸXđDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT ExtraWinAllCodePagesˇs˛ÓŠúĹé!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_1115677231˙˙˙˙˙˙˙˙ZÎŔFĐ>‡'ÚĆĐ>‡'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙CompObjY[˙˙˙˙iObjInfo˙˙˙˙\˙˙˙˙Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙â_1108094494Mb_ÎŔFĐ>‡'ÚĆĐ>‡'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙%CompObj^`˙˙˙˙&i_FôAôGôAHôA*_D_Eô_Eô_A  ƒa†== ƒm ˆ2 ‚s‚i‚n„¸q ˆ2 †"-ƒm ˆ1 ‚s‚i‚n„¸q ˆ1 ƒm ˆ2 †++ƒm ˆ1 –(–)ƒgţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qObjInfo˙˙˙˙a˙˙˙˙(Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙)+_1108094582˙˙˙˙˙˙˙˙dÎŔFĐ>‡'ÚĆĐ>‡'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙.sÁ€đlŸXđDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT ExtraWinAllCodePagesˇs˛ÓŠúĹé!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAôGôAHôA*_D_Eô_Eô_A  „¸q ˆ1 †==ˆ3ˆ0†°°ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathTyCompObjce˙˙˙˙/iObjInfo˙˙˙˙f˙˙˙˙1Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙2+_1108107669˙˙˙˙˙˙˙˙iÎŔFĐŻ‰'ÚĆĐŻ‰'ÚĆpe EFEquation.DSMT4ô9˛qsÁ€đlŸXđDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT ExtraWinAllCodePagesˇs˛ÓŠúĹé!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAôGôAHôA*_D_Eô_Eô_A  „¸q ˆ2 †==ˆ6ˆ0†°°Ole ˙˙˙˙˙˙˙˙˙˙˙˙7CompObjhj˙˙˙˙8iObjInfo˙˙˙˙k˙˙˙˙:Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙;ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qsÁű€đŸXđDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT ExtraWinAllCodePagesˇs˛ÓŠúĹé!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAôGôAHôA*_D_Eô_Eô_A  ƒF  ˆ2_1219944925q˙˙˙˙nÎŔFĐŻ‰'ÚĆĐŻ‰'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙@CompObjmo˙˙˙˙AiObjInfo˙˙˙˙p˙˙˙˙Cţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qe›čë|´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  ƒF ˆ2 †== Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙Dˇ_1219944912˙˙˙˙˙˙˙˙sÎŔFĐŻ‰'ÚĆĐŻ‰'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙KCompObjrt˙˙˙˙Li‚(†"-ˆ6‚.ˆ2ˆ6˜ďN‚) ˆ2 †++‚(†"-ˆ3‚.ˆ2ˆ3˜ďN‚) ˆ2 †==ˆ7‚.ˆ0ˆ4 N.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qeÂ~čë|´ŔëDSMT5WinAllBasicCodePagesObjInfo˙˙˙˙u˙˙˙˙NEquation Native 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–(–)€ý€6œđëtŸČëDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  ƒT˜˜†++˜˜ƒm ˆ1 ƒg˜˜‚s‚i‚n„˛b˜˜†==˜˜ƒm ˆ1 ˆ5‚.ˆ5˜˜m/s 2 –(–)ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q_1132232544~†ÎŔFĐ Œ'ÚĆĐ Œ'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙lCompObj…ˆ˙˙˙˙miObjInfo˙˙˙˙˙˙˙˙˙˙˙˙oOle10Native‡‰˙˙˙˙p¤Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙sž_1031811034˙˙˙˙˙˙˙˙Œ ŔFŔjŽ'ÚĆŔjŽ'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙z  ƒF˜˜†+˜˜ƒT˜˜†-˜˜ƒMƒg˜˜†=˜˜ƒM†-ˆ5‚.ˆ5˜˜m/s 2 –(–)ý˙ý˙ý˙6¢đëtŸČëDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  ƒF˜˜†++˜˜ƒT˜˜†"-˜˜ƒm ˆ2 ƒg˜˜†==˜˜ƒm ˆ2 †"-ˆ5‚.ˆ5˜˜m/s 2 –(–)ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€` Symbol~bSymbol}=}1}7†°˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙CompObj‹˙˙˙˙{\ObjInfo˙˙˙˙Ž˙˙˙˙}Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙~d_10364967926ë‘ÎŔFŔjŽ'ÚĆŔjŽ'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙€CompObj“˙˙˙˙iObjInfo˙˙˙˙˙˙˙˙˙˙˙˙ƒOle10Native’”˙˙˙˙„Äţ˙˙˙‚ţ˙˙˙ţ˙˙˙…†‡ţ˙˙˙‰Š‹ŒŽţ˙˙˙ţ˙˙˙’ţ˙˙˙ţ˙˙˙•ţ˙˙˙ţ˙˙˙˜ţ˙˙˙ţ˙˙˙›œţ˙˙˙Ÿ Ą˘Ł¤Ľţ˙˙˙ţ˙˙˙¨ţ˙˙˙ţ˙˙˙ŤŹ­Žţ˙˙˙ţ˙˙˙ąţ˙˙˙ţ˙˙˙´ľśˇţ˙˙˙šşťź˝žżŔţ˙˙˙ÂĂÄĹĆÇţ˙˙˙ÉĘËĚÍÎĎĐŃŇÓÔŐÖ×ŘŮÚŰÜÝŢßŕáâăäĺţ˙˙˙çţ˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙ţ˙ ˙˙˙˙ÎŔFMathType 4.0 Equation MathType EFEquation.DSMT4ô9˛qŔ ƒa˜˜†=˜˜ˆ8ˆ8‚.ˆ5˜˜km/h˜˜†-˜˜ˆ0ˆ6‚.ˆ0s˜˜†=˜˜ˆ1ˆ5˜˜km/h/s. úEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙ˆČ_1031499650˙˙˙˙˙˙˙˙— ŔFŔjŽ'ÚĆŔjŽ'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙CompObj–˜˙˙˙˙‘\ŠŮŹ@6Mů6GŔíxDSMT4WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APôG_APňAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒa˜ď˜ď†==˜ď˜ď ˆ8ˆ8‚.ˆ5˜ď˜ďkm/h˜ď˜ď†"-˜ď˜ďˆ0ˆ6‚.ˆ0˜ďs˜ď˜ď†==˜ď˜ďˆ1ˆ5˜ď˜ďkm/h/s.ţ˙ ˙˙˙˙ ŔFMathType Equation Equation Equationô9˛q€` 2ƒF ˜˜†=˜˜ƒm2ƒa ˙˙˙ .ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathTyObjInfo˙˙˙˙™˙˙˙˙“Ole10Native˙˙˙˙˙˙˙˙˙˙˙˙”d_1219945760˙˙˙˙˙˙˙˙œÎŔFŔjŽ'ÚĆŔjŽ'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙–CompObj›ž˙˙˙˙—iObjInfo˙˙˙˙˙˙˙˙˙˙˙˙™Ole10NativeŸ˙˙˙˙šäEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙žÔpe EFEquation.DSMT4ô9˛qŕ ƒa †= ƒv ˆ2 ˆ2…Dƒx †= (6.0 †´ 10 6  m/s) 2 ˆ2‚(ˆ0‚.ˆ0ˆ1ˆ5 m)űçűçűĎóĎóĎóĎó€€€€e¸čë|´ŔëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclidMath1Euclid Math OneMT Extra!/ED/APôG_APňA ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  ƒa†== ƒv ˆ2 ˆ2…”Dƒx†== (6.0†×´10 6  m/s) 2 ˆ2‚(ˆ0‚.ˆ0ˆ1ˆ5 m)ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathTy_1132233101˙˙˙˙˙˙˙˙˘ÎŔFŔې'ÚĆŔې'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ŚCompObjĄŁ˙˙˙˙§iObjInfo˙˙˙˙¤˙˙˙˙Špe EFEquation.DSMT4ô9˛q6Âđë<ŸČëDSMT5WinAllBasicCodePagesTimes New RomanSymbolEuclid Extra!/'ň_!!/G_APňA ôAôEô%ôB_AôC_AôEô*_FôAô@ôAHôA*_D_Eô_Eô_A  †==ˆ1‚.ˆ2†×´ˆ1ˆ0 ˆ1ˆ5 ˜ďm/s 2 ‚.Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙Ş;_1214338643˙˙˙˙˙˙˙˙§ÎŔFŔې'ÚĆŔې'ÚĆOle ˙˙˙˙˙˙˙˙˙˙˙˙ŻCompObjŚŠ˙˙˙˙°iţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q  ƒF †= ƒmƒa †= (9.11 †´ 10 †-ˆ3ˆ1  kg) (1.2 †´ 10 15  m/s 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