ĐĎॹá>ţ˙ %hj7ţ˙˙˙cdefg€ĎSĺfČ€KĘVöęl Ë € Á € € € zÜaÔf€ú˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙ěĽÁ#` řż„žbjbjĄĄ 8´ĂĂc*b˙˙˙˙˙˙¤TTTT, , , @ ¨~¨~¨~8ŕ~ü܆ě@ ĐLԈö4Ę˝:žžžĽżĽżĽżKMMMMMM$h„qí, jÁƒż"ĽżjÁjÁqTTžž^6ŐŐŐjÁ: T ž, žKŐjÁKŐŐb$` Ě, ?žČˆ ćŽÇ¨~¤Ęž'Vź”<Đ}¢BÓ~˘Ź?˘, ?PĽżh ŔJŐWŔ<“Ŕ׼żĽżĽżqqŔÔ^ĽżĽżĽżĐjÁjÁjÁjÁ@ @ @ ¤]ähÄ@ @ @ äh@ @ @ TTTTTT˙˙˙˙ Electromagnetic Induction 29.1. Identify: Altering the orientation of a coil relative to a magnetic field changes the magnetic flux through the coil. This change then induces an emf in the coil. Set Up: The flux through a coil of N turns is ( = NBAcos(, and by Faraday s law the magnitude of the induced emf is  EMBED Equation.DSMT4 = d(/dt. Execute: (a) (( = NBA = (50)(1.20 T)(0.250 m)(0.300 m) = 4.50 Wb (b)  EMBED Equation.DSMT4 = d(/dt = (4.50 Wb)/(0.222 s) = 20.3 V Evaluate: This induced potential is certainly large enough to be easily detectable. 29.2. Identify:  EMBED Equation.DSMT4 .  EMBED Equation.DSMT4 .  EMBED Equation.DSMT4  is the flux through each turn of the coil. Set Up:  EMBED Equation.DSMT4 .  EMBED Equation.DSMT4 . Execute: (a)  EMBED Equation.DSMT4  The total flux through the coil is  EMBED Equation.DSMT4 .  EMBED Equation.DSMT4 . (b)  EMBED Equation.DSMT4 . Evaluate: The average induced emf depends on how rapidly the flux changes. 29.3. Identify and Set Up: Use Faraday s law to calculate the average induced emf and apply Ohm s law to the coil to calculate the average induced current and charge that flows. (a) Execute: The magnitude of the average emf induced in the coil is  EMBED Equation.DSMT4  Initially,  EMBED Equation.DSMT4  The final flux is zero, so  EMBED Equation.DSMT4  The average induced current is  EMBED Equation.DSMT4  The total charge that flows through the coil is  EMBED Equation.DSMT4  Evaluate: The charge that flows is proportional to the magnetic field but does not depend on the time  EMBED Equation.DSMT4  (b) The magnetic stripe consists of a pattern of magnetic fields. The pattern of charges that flow in the reader coil tell the card reader the magnetic field pattern and hence the digital information coded onto the card. (c) According to the result in part (a) the charge that flows depends only on the change in the magnetic flux and it does not depend on the rate at which this flux changes. 29.4. Identify and Set Up: Apply the result derived in Exercise 29.3:  EMBED Equation.DSMT4  In the present exercise the flux changes from its maximum value of  EMBED Equation.DSMT4  to zero, so this equation applies. R is the total resistance so here  EMBED Equation.DSMT4  Execute:  EMBED Equation.DSMT4  Evaluate: A field of this magnitude is easily produced. 29.5. Identify: Apply Faraday s law. Set Up: Let +z be the positive direction for EMBED Equation.DSMT4 . Therefore, the initial flux is positive and the final flux is zero. Execute: (a) and (b)  EMBED Equation.DSMT4  Since  EMBED Equation.DSMT4 is positive and  EMBED Equation.DSMT4 is toward us, the induced current is counterclockwise. Evaluate: The shorter the removal time, the larger the average induced emf. 29.6. Identify: Apply Eq.(29.4).  EMBED Equation.DSMT4  Set Up:  EMBED Equation.DSMT4  Execute: (a)  EMBED Equation.DSMT4   EMBED Equation.DSMT4  (b) At  EMBED Equation.DSMT4   EMBED Equation.DSMT4   EMBED Equation.DSMT4  Evaluate: The rate of change of the flux is increasing in time, so the induced current is not constant but rather increases in time. 29.7. Identify: Calculate the flux through the loop and apply Faraday s law. Set Up: To find the total flux integrate  EMBED Equation.DSMT4  over the width of the loop. The magnetic field of a long straight wire, at distance r from the wire, is  EMBED Equation.DSMT4 . The direction of  EMBED Equation.DSMT4 is given by the right-hand rule. Execute: (a) When  EMBED Equation.DSMT4 , into the page. (b)  EMBED Equation.DSMT4  (c)  EMBED Equation.DSMT4  (d)  EMBED Equation.DSMT4  (e)  EMBED Equation.DSMT4  Evaluate: The induced emf is proportional to the rate at which the current in the long straight wire is changing 29.8. Identify: Apply Faraday s law. Set Up: Let  EMBED Equation.DSMT4 be upward in Figure 29.28 in the textbook. Execute: (a)  EMBED Equation.DSMT4   EMBED Equation.DSMT4  EMBED Equation.DSMT4  (b)  EMBED Equation.DSMT4   EMBED Equation.DSMT4   EMBED Equation.DSMT4  and  EMBED Equation.DSMT4  (c)  EMBED Equation.DSMT4  is in the direction of  EMBED Equation.DSMT4  so  EMBED Equation.DSMT4 is positive. B is getting weaker, so the magnitude of the flux is decreasing and  EMBED Equation.DSMT4  Faraday’s law therefore says  EMBED Equation.DSMT4  Since  EMBED Equation.DSMT4  the induced current must flow counterclockwise as viewed from above. Evaluate: The flux changes because the magnitude of the magnetic field is changing. 29.9. Identify and Set Up: Use Faraday s law to calculate the emf (magnitude and direction). The direction of the induced current is the same as the direction of the emf. The flux changes because the area of the loop is changing; relate dA/dt to dc/dt, where c is the circumference of the loop. (a) Execute:  EMBED Equation.DSMT4   EMBED Equation.DSMT4   EMBED Equation.DSMT4  At  EMBED Equation.DSMT4   EMBED Equation.DSMT4  (b) Set Up: The loop and magnetic field are sketched in Figure 29.9.  INCLUDEPICTURE "FIG29-009.tif" \* MERGEFORMAT Take into the page to be the positive direction for  EMBED Equation.DSMT4  Then the magnetic flux is positive.Figure 29.9Execute: The positive flux is decreasing in magnitude;  EMBED Equation.DSMT4  is negative and  EMBED Equation.DSMT4  is positive. By the right-hand rule, for  EMBED Equation.DSMT4  into the page, positive  EMBED Equation.DSMT4  is clockwise. Evaluate: Even though the circumference is changing at a constant rate,  EMBED Equation.DSMT4  is not constant and  EMBED Equation.DSMT4  is not constant. Flux  EMBED Equation.DSMT4  is decreasing so the flux of the induced current is  EMBED Equation.DSMT4  and this means that I is clockwise, which checks. 29.10. Identify: A change in magnetic flux through a coil induces an emf in the coil. Set Up: The flux through a coil is ( = NBAcos( and the induced emf is  EMBED Equation.DSMT4  Execute: (a) and (c) The magnetic flux is constant, so the induced emf is zero. (b) The area inside the field is changing. If we let x be the length (along the 30.0-cm side) in the field, then A = (0.400 m)x. (B = BA = (0.400 m)x  EMBED Equation.DSMT4 = d(/dt = B d[(0.400 m)x]/dt = B(0.400 m)dx/dt = B(0.400 m)v  EMBED Equation.DSMT4 = (1.25 T)(0.400 m)(0.0200 m/s) = 0.0100 V Evaluate: It is not a large flux that induces an emf, but rather a large rate of change of the flux. The induced emf in part (b) is small enough to be ignored in many instances. 29.11. Identify: A change in magnetic flux through a coil induces an emf in the coil. Set Up: The flux through a coil is ( = NBAcos( and the induced emf is  EMBED Equation.DSMT4 = d(/dt. Execute: (a)  EMBED Equation.DSMT4 = d(/dt = d[A(B0 + bx)]/dt = bA dx/dt = bAv (b) clockwise (c) Same answers except the current is counterclockwise. Evaluate: Even though the coil remains within the magnetic field, the flux through it increases because the strength of the field is increasing. 29.12. Identify: Use the results of Example 29.5. Set Up:  EMBED Equation.DSMT4   EMBED Equation.DSMT4   EMBED Equation.DSMT4  Execute: (a)  EMBED Equation.DSMT4  (b)  EMBED Equation.DSMT4  Evaluate: In  EMBED Equation.DSMT4   EMBED Equation.DSMT4 must be in rad/s. 29.13. Identify: Apply the results of Example 29.5. Set Up:  EMBED Equation.DSMT4  Execute:  EMBED Equation.DSMT4  Evaluate: We may also express  EMBED Equation.DSMT4  as  EMBED Equation.DSMT4 or  EMBED Equation.DSMT4 . 29.14. Identify: A change in magnetic flux through a coil induces an emf in the coil. Set Up: The flux through a coil is ( = NBAcos( and the induced emf is  EMBED Equation.DSMT4  Execute: The flux is constant in each case, so the induced emf is zero in all cases. Evaluate: Even though the coil is moving within the magnetic field and has flux through it, this flux is not changing, so no emf is induced in the coil. 29.15. Identify and Set Up: The field of the induced current is directed to oppose the change in flux. Execute: (a) The field is into the page and is increasing so the flux is increasing. The field of the induced current is out of the page. To produce field out of the page the induced current is counterclockwise. (b) The field is into the page and is decreasing so the flux is decreasing. The field of the induced current is into the page. To produce field into the page the induced current is clockwise. (c) The field is constant so the flux is constant and there is no induced emf and no induced current. Evaluate: The direction of the induced current depends on the direction of the external magnetic field and whether the flux due to this field is increasing or decreasing. 29.16. Identify: By Lenz s law, the induced current flows to oppose the flux change that caused it. Set Up and Execute: The magnetic field is outward through the round coil and is decreasing, so the magnetic field due to the induced current must also point outward to oppose this decrease. Therefore the induced current is counterclockwise. Evaluate: Careful! Lenz s law does not say that the induced current flows to oppose the magnetic flux. Instead it says that the current flows to oppose the change in flux. 29.17. Identify and Set Up: Apply Lenz's law, in the form that states that the flux of the induced current tends to oppose the change in flux. Execute: (a) With the switch closed the magnetic field of coil A is to the right at the location of coil B. When the switch is opened the magnetic field of coil A goes away. Hence by Lenz's law the field of the current induced in coil B is to the right, to oppose the decrease in the flux in this direction. To produce magnetic field that is to the right the current in the circuit with coil B must flow through the resistor in the direction a to b. (b) With the switch closed the magnetic field of coil A is to the right at the location of coil B. This field is stronger at points closer to coil A so when coil B is brought closer the flux through coil B increases. By Lenz's law the field of the induced current in coil B is to the left, to oppose the increase in flux to the right. To produce magnetic field that is to the left the current in the circuit with coil B must flow through the resistor in the direction b to a. (c) With the switch closed the magnetic field of coil A is to the right at the location of coil B. The current in the circuit that includes coil A increases when R is decreased and the magnetic field of coil A increases when the current through the coil increases. By Lenz's law the field of the induced current in coil B is to the left, to oppose the increase in flux to the right. To produce magnetic field that is to the left the current in the circuit with coil B must flow through the resistor in the direction b to a. Evaluate: In parts (b) and (c) the change in the circuit causes the flux through circuit B to increase and in part (a) it causes the flux to decrease. Therefore, the direction of the induced current is the same in parts (b) and (c) and opposite in part (a). 29.18. Identify: Apply Lenz s law. Set Up: The field of the induced current is directed to oppose the change in flux in the primary circuit. Execute: (a) The magnetic field in A is to the left and is increasing. The flux is increasing so the field due to the induced current in B is to the right. To produce magnetic field to the right, the induced current flows through R from right to left. (b) The magnetic field in A is to the right and is decreasing. The flux is decreasing so the field due to the induced current in B is to the right. To produce magnetic field to the right the induced current flows through R from right to left. (c) The magnetic field in A is to the right and is increasing. The flux is increasing so the field due to the induced current in B is to the left. To produce magnetic field to the left the induced current flows through R from left to right. Evaluate: The direction of the induced current depends on the direction of the external magnetic field and whether the flux due to this field is increasing or decreasing. 29.19. Identify and Set Up: Lenz's law requires that the flux of the induced current opposes the change in flux. Execute: (a)  EMBED Equation.DSMT4  and increasing so the flux  EMBED Equation.DSMT4  of the induced current is  EMBED Equation.DSMT4  and the induced current is clockwise. (b) The current reaches a constant value so  EMBED Equation.DSMT4  is constant.  EMBED Equation.DSMT4  and there is no induced current. (c)  EMBED Equation.DSMT4  and decreasing, so  EMBED Equation.DSMT4  and current is counterclockwise. Evaluate: Only a change in flux produces an induced current. The induced current is in one direction when the current in the outer ring is increasing and is in the opposite direction when that current is decreasing. 29.20. Identify: Use the results of Example 29.6. Use the three approaches specified in the problem for determining the direction of the induced current.  EMBED Equation.DSMT4 . Set Up: Let  EMBED Equation.DSMT4 be directed into the figure, so a clockwise emf is positive. Execute: (a)  EMBED Equation.DSMT4  (b) (i) Let q be a positive charge in the moving bar, as shown in Figure 29.20a. The magnetic force on this charge is  EMBED Equation.DSMT4 , which points upward. This force pushes the current in a counterclockwise direction through the circuit. (ii)  EMBED Equation.DSMT4  is positive and is increasing in magnitude, so  EMBED Equation.DSMT4 . Then by Faraday’s law  EMBED Equation.DSMT4 and the emf and induced current are counterclockwise. (iii) The flux through the circuit is increasing, so the induced current must cause a magnetic field out of the paper to oppose this increase. Hence this current must flow in a counterclockwise sense, as shown in Figure 29.20b. (c)  EMBED Equation.DSMT4   EMBED Equation.DSMT4  Evaluate: All three methods agree on the direction of the induced current.  INCLUDEPICTURE "FIG29-020a.tif" \* MERGEFORMAT   INCLUDEPICTURE "FIG29-020b.tif" \* MERGEFORMAT  Figure 29.20 29.21. Identify: A conductor moving in a magnetic field may have a potential difference induced across it, depending on how it is moving. Set Up: The induced emf is  EMBED Equation.DSMT4 = vBLsin(, where ( is the angle between the velocity and the magnetic field. Execute: (a)  EMBED Equation.DSMT4 = vBLsin( = (5.00 m/s)(0.450 T)(0.300 m)(sin90°) = 0.675 V (b) The positive charges are moved to end b, so b is at the higher potential. (c) E = V/L = (0.675 V)/(0.300 m) = 2.25 V/m. The direction of  EMBED Equation.DSMT4 is from, b to a. (d) The positive charge are pushed to b, so b has an excess of positive charge. (e) (i) If the rod has no appreciable thickness, L = 0, so the emf is zero. (ii) The emf is zero because no magnetic force acts on the charges in the rod since it moves parallel to the magnetic field. Evaluate: The motional emf is large enough to have noticeable effects in some cases. 29.22. Identify: The moving bar has a motional emf induced across its ends, so it causes a current to flow. Set Up: The induced potential is  EMBED Equation.DSMT4 = vBL and Ohm s law is  EMBED Equation.DSMT4 = IR. Execute: (a)  EMBED Equation.DSMT4 = vBL = (5.0 m/s)(0.750 T)(1.50 m) = 5.6 V (b) I =  EMBED Equation.DSMT4 /R = (5.6 V)/(25 Š) = 0.23 A Evaluate: Both the induced potential and the current are large enough to have noticeable effects. 29.23. Identify:  EMBED Equation.DSMT4  Set Up:  EMBED Equation.DSMT4   EMBED Equation.DSMT4  Execute:  EMBED Equation.DSMT4  Evaluate: This is a large speed and not practical. It is also difficult to produce a 5.00 cm wide region of 0.650 T magnetic field. 29.24. Identify:  EMBED Equation.DSMT4  Set Up:  EMBED Equation.DSMT4 .  EMBED Equation.DSMT4 . Execute: (a)  EMBED Equation.DSMT4  This is much too small to be noticeable. (b)  EMBED Equation.DSMT4  This is too small to be noticeable. Evaluate: Even though the speeds and values of L are large, the earth s field is small and motional emfs due to the earth s field are not important in these situations. 29.25. Identify and Set Up:  EMBED Equation.DSMT4  Use Lenz's law to determine the direction of the induced current. The force  EMBED Equation.DSMT4  required to maintain constant speed is equal and opposite to the force  EMBED Equation.DSMT4  that the magnetic field exerts on the rod because of the current in the rod. Execute: (a)  EMBED Equation.DSMT4  (b)  EMBED Equation.DSMT4 is into the page. The flux increases as the bar moves to the right, so the magnetic field of the induced current is out of the page inside the circuit. To produce magnetic field in this direction the induced current must be counterclockwise, so from b to a in the rod. (c)  EMBED Equation.DSMT4   EMBED Equation.DSMT4 .  EMBED Equation.DSMT4  is to the left. To keep the bar moving to the right at constant speed an external force with magnitude EMBED Equation.DSMT4  and directed to the right must be applied to the bar. (d) The rate at which work is done by the force  EMBED Equation.DSMT4 is  EMBED Equation.DSMT4  The rate at which thermal energy is developed in the circuit is  EMBED Equation.DSMT4  These two rates are equal, as is required by conservation of energy. Evaluate: The force on the rod due to the induced current is directed to oppose the motion of the rod. This agrees with Lenz s law. 29.26. Identify: Use Faraday s law to calculate the induced emf. Ohm s law applied to the loop gives I. Use Eq.(27.19) to calculate the force exerted on each side of the loop. Set Up: The loop before it starts to enter the magnetic field region is sketched in Figure 29.26a.  INCLUDEPICTURE "FIG29-026a.tif" \* MERGEFORMAT Execute: For  EMBED Equation.DSMT4  the loop is completely outside the field region.  EMBED Equation.DSMT4 Figure 29.26aThus  EMBED Equation.DSMT4  and I = 0, so there is no force from the magnetic field and the external force F necessary to maintain constant velocity is zero. Set Up: The loop when it is completely inside the field region is sketched in Figure 29.26b.  INCLUDEPICTURE "FIG29-026b.tif" \* MERGEFORMAT Execute: For  EMBED Equation.DSMT4  the loop is completely inside the field region and  EMBED Equation.DSMT4 Figure 29.26bBut  EMBED Equation.DSMT4  There is no force  EMBED Equation.DSMT4  from the magnetic field and the external force F necessary to maintain constant velocity is zero. Set Up: The loop as it enters the magnetic field region is sketched in Figure 29.26c.  INCLUDEPICTURE "FIG29-026c.tif" \* MERGEFORMAT Execute: For  EMBED Equation.DSMT4  the loop is entering the field region. Let  EMBED Equation.DSMT4  be the length of the loop that is within the field.Figure 29.26cThen  EMBED Equation.DSMT4  The magnitude of the induced emf is  EMBED Equation.DSMT4  and the induced current is  EMBED Equation.DSMT4  Direction of I: Let  EMBED Equation.DSMT4  be directed into the plane of the figure. Then  EMBED Equation.DSMT4  is positive. The flux is positive and increasing in magnitude, so  EMBED Equation.DSMT4  is positive. Then by Faraday’s law  EMBED Equation.DSMT4  is negative, and with our choice for direction of  EMBED Equation.DSMT4  a negative  EMBED Equation.DSMT4  is counterclockwise. The current induced in the loop is counterclockwise. Set Up: The induced current and magnetic force on the loop are shown in Figure 29.26d, for the situation where the loop is entering the field.  INCLUDEPICTURE "FIG29-026d.tif" \* MERGEFORMAT Execute:  EMBED Equation.DSMT4  gives that the force  EMBED Equation.DSMT4  exerted on the loop by the magnetic field is to the left and has magnitude  EMBED Equation.DSMT4 Figure 29.26dThe external force  EMBED Equation.DSMT4  needed to move the loop at constant speed is equal in magnitude and opposite in direction to  EMBED Equation.DSMT4  so is to the right and has this same magnitude. Set Up: The loop as it leaves the magnetic field region is sketched in Figure 29.26e.  INCLUDEPICTURE "FIG29-026e.tif" \* MERGEFORMAT Execute: For  EMBED Equation.DSMT4  the loop is leaving the field region. Let  EMBED Equation.DSMT4  be the length of the loop that is outside the field. Figure 29.26eThen  EMBED Equation.DSMT4  The magnitude of the induced emf is  EMBED Equation.DSMT4  and the induced current is  EMBED Equation.DSMT4  Direction of I: Again let  EMBED Equation.DSMT4 be directed into the plane of the figure. Then  EMBED Equation.DSMT4  is positive and decreasing in magnitude, so  EMBED Equation.DSMT4  is negative. Then by Faraday’s law  EMBED Equation.DSMT4  is positive, and with our choice for direction of  EMBED Equation.DSMT4  a positive  EMBED Equation.DSMT4 is clockwise. The current induced in the loop is clockwise. Set Up: The induced current and magnetic force on the loop are shown in Figure 29.26f, for the situation where the loop is leaving the field.  INCLUDEPICTURE "FIG29-026f.tif" \* MERGEFORMAT Execute:  EMBED Equation.DSMT4  gives that the force  EMBED Equation.DSMT4  exerted on the loop by the magnetic field is to the left and has magnitude  EMBED Equation.DSMT4 Figure 29.26fThe external force  EMBED Equation.DSMT4  needed to move the loop at constant speed is equal in magnitude and opposite in direction to  EMBED Equation.DSMT4  so is to the right and has this same magnitude. (a) The graph of F versus x is given in Figure 29.26g.  INCLUDEPICTURE "FIG29-026g.tif" \* MERGEFORMAT  Figure 29.26g (b) The graph of the induced current I versus x is given in Figure 29.26h.  INCLUDEPICTURE "FIG29-026h.tif" \* MERGEFORMAT  Figure 29.26h Evaluate: When the loop is either totally outside or totally inside the magnetic field region the flux isn t changing, there is no induced current, and no external force is needed for the loop to maintain constant speed. When the loop is entering the field the external force required is directed so as to pull the loop in and when the loop is leaving the field the external force required is directed so as to pull the loop out of the field. These directions agree with Lenz’s law: the force on the induced current (opposite in direction to the required external force) is directed so as to oppose the loop entering or leaving the field. 29.27. Identify: A bar moving in a magnetic field has an emf induced across its ends. Set Up: The induced potential is  EMBED Equation.DSMT4 = vBLsin(. Execute: Note that ( = 90° in all these cases because the bar moved perpendicular to the magnetic field. But the effective length of the bar, Lsin(, is different in each case. (a)  EMBED Equation.DSMT4 = vBLsin( = (2.50 m/s)(1.20 T)(1.41 m)sin(37.0°) = 2.55 V, with a at the higher potential because positive charges are pushed toward that end. (b) Same as (a) except ( = 53.0°, giving 3.38 V, with a at the higher potential. (c) Zero, since the velocity is parallel to the magnetic field. (d) The bar must move perpendicular to its length, for which the emf is 4.23 V. For Vb > Va, it must move upward and to the left (toward the second quadrant) perpendicular to its length. Evaluate: The orientation of the bar affects the potential induced across its ends. 29.28. Identify: Use Eq.(29.10) to calculate the induced electric field E at a distance r from the center of the solenoid. Away from the ends of the solenoid,  EMBED Equation.DSMT4  inside and B = 0 outside. (a) Set Up: The end view of the solenoid is sketched in Figure 29.28.  INCLUDEPICTURE "FIG29-028.tif" \* MERGEFORMAT Let R be the radius of the solenoid.Figure 29.28Apply  EMBED Equation.DSMT4  to an integration path that is a circle of radius r, where r < R. We need to calculate just the magnitude of E so we can take absolute values. Execute:  EMBED Equation.DSMT4   EMBED Equation.DSMT4   EMBED Equation.DSMT4   EMBED Equation.DSMT4   EMBED Equation.DSMT4  Thus  EMBED Equation.DSMT4  (b) r = 0.0100 cm is still inside the solenoid so the expression in part (a) applies.  EMBED Equation.DSMT4  Evaluate: Inside the solenoid E is proportional to r, so E doubles when r doubles. 29.29. Identify: Apply Eqs.(29.9) and (29.10). Set Up: Evaluate the integral if Eq.(29.10) for a path which is a circle of radius r and concentric with the solenoid. The magnetic field of the solenoid is confined to the region inside the solenoid, so  EMBED Equation.DSMT4 for  EMBED Equation.DSMT4  Execute: (a)  EMBED Equation.DSMT4  (b)  EMBED Equation.DSMT4  The direction of  EMBED Equation.DSMT4  is shown in Figure 29.29a. (c) All the flux is within r < R, so outside the solenoid  EMBED Equation.DSMT4  (d) The graph is sketched in Figure 29.29b. (e) At  EMBED Equation.DSMT4  EMBED Equation.DSMT4  (f) At  EMBED Equation.DSMT4 ,  EMBED Equation.DSMT4  (g) At  EMBED Equation.DSMT4 ,  EMBED Equation.DSMT4  Evaluate: The emf is independent of the distance from the center of the cylinder at all points outside it. Even though the magnetic field is zero for  EMBED Equation.DSMT4  the induced electric field is nonzero outside the solenoid and a nonzero emf is induced in a circular turn that has  EMBED Equation.DSMT4   INCLUDEPICTURE "FIG29-029a.tif" \* MERGEFORMAT   INCLUDEPICTURE "FIG29-029b.tif" \* MERGEFORMAT  Figure 29.29 29.30. Identify: Use Eq.(29.10) to calculate the induced electric field E and use this E in Eq.(29.9) to calculate  EMBED Equation.DSMT4  between two points. (a) Set Up: Because of the axial symmetry and the absence of any electric charge, the field lines are concentric circles. (b) See Figure 29.30.  INCLUDEPICTURE "FIG29-030.tif" \* MERGEFORMAT  EMBED Equation.DSMT4  is tangent to the ring. The direction of  EMBED Equation.DSMT4  (clockwise or counterclockwise) is the direction in which current will be induced in the ring.Figure 29.30Execute: Use the sign convention for Faraday’s law to deduce this direction. Let  EMBED Equation.DSMT4  be into the paper. Then  EMBED Equation.DSMT4  is positive. B decreasing then means  EMBED Equation.DSMT4  is negative, so by  EMBED Equation.DSMT4  is positive and therefore clockwise. Thus  EMBED Equation.DSMT4  is clockwise around the ring. To calculate E apply  EMBED Equation.DSMT4  to a circular path that coincides with the ring.  EMBED Equation.DSMT4   EMBED Equation.DSMT4   EMBED Equation.DSMT4  (c) The induced emf has magnitude  EMBED Equation.DSMT4  Then  EMBED Equation.DSMT4  (d) Points a and b are separated by a distance around the ring of  EMBED Equation.DSMT4  so  EMBED Equation.DSMT4  (e) The ends are separated by a distance around the ring of  EMBED Equation.DSMT4  so  EMBED Equation.DSMT4  as calculated in part (c). Evaluate: The induced emf, calculated from Faraday s law and used to calculate the induced current, is associated with the induced electric field integrated around the total circumference of the ring. 29.31. Identify: Apply Eq.(29.1) with  EMBED Equation.DSMT4 . Set Up:  EMBED Equation.DSMT4 , where  EMBED Equation.DSMT4 . In Eq.(29.11),  EMBED Equation.DSMT4 . Execute:  EMBED Equation.DSMT4  and  EMBED Equation.DSMT4  Therefore,  EMBED Equation.DSMT4  EMBED Equation.DSMT4   EMBED Equation.DSMT4  Evaluate: Outside the solenoid the induced electric field decreases with increasing distance from the axis of the solenoid. 29.32. Identify: A changing magnetic flux through a coil induces an emf in that coil, which means that an electric field is induced in the material of the coil. Set Up: According to Faraday s law, the induced electric field obeys the equation  EMBED Equation.DSMT4  Execute: (a) For the magnitude of the induced electric field, Faraday s law gives E2Ŕr = d(BŔr2)/dt = Ŕr2 dB/dt  EMBED Equation.DSMT4  (b) The field points toward the south pole of the magnet and is decreasing, so the induced current is counterclockwise. Evaluate: This is a very small electric field compared to most others found in laboratory equipment. 29.33. Identify: Apply Faraday s law in the form  EMBED Equation.DSMT4 . Set Up: The magnetic field of a large straight solenoid is  EMBED Equation.DSMT4 inside the solenoid and zero outside.  EMBED Equation.DSMT4 , where A is  EMBED Equation.DSMT4 , the cross-sectional area of the long straight solenoid. Execute:  EMBED Equation.DSMT4   EMBED Equation.DSMT4  Evaluate: An emf is induced in the second winding even though the magnetic field of the solenoid is zero at the location of the second winding. The changing magnetic field induces an electric field outside the solenoid and that induced electric field produces the emf. 29.34. Identify: Apply Eq.(29.14). Set Up:  EMBED Equation.DSMT4  Execute:  EMBED Equation.DSMT4   EMBED Equation.DSMT4  gives  EMBED Equation.DSMT4  Evaluate:  EMBED Equation.DSMT4 depends on the rate at which  EMBED Equation.DSMT4 is changing. 29.35. Identify: Apply Eq.(29.14), where  EMBED Equation.DSMT4  Set Up:  EMBED Equation.DSMT4 .  EMBED Equation.DSMT4  Execute:  EMBED Equation.DSMT4  The dielectric constant is  EMBED Equation.DSMT4  Evaluate: The larger the dielectric constant, the larger is the displacement current for a given  EMBED Equation.DSMT4  29.36. Identify and Set Up: Eqs.(29.13) and (29.14) show that  EMBED Equation.DSMT4  and also relate  EMBED Equation.DSMT4  to the rate of change of the electric field flux between the plates. Use this to calculate  EMBED Equation.DSMT4  and apply the generalized form of Ampere s law (Eq.29.15) to calculate B. (a) Execute:  EMBED Equation.DSMT4  (b)  EMBED Equation.DSMT4  (c) Set Up: Apply Ampere s law  EMBED Equation.DSMT4  (Eq.(28.20)) to a circular path with radius r = 0.0200 m. An end view of the solenoid is given in Figure 29.36.  INCLUDEPICTURE "FIG29-036.tif" \* MERGEFORMAT By symmetry the magnetic field is tangent to the path and constant around it.Figure 29.36Execute: Thus  EMBED Equation.DSMT4   EMBED Equation.DSMT4  (no conduction current flows through the air space between the plates) The displacement current enclosed by the path is  EMBED Equation.DSMT4  Thus  EMBED Equation.DSMT4  and  EMBED Equation.DSMT4  (d)  EMBED Equation.DSMT4  the value in (c), so B is  EMBED Equation.DSMT4  also:  EMBED Equation.DSMT4  Evaluate: The definition of displacement current allows the current to be continuous at the capacitor. The magnetic field between the plates is zero on the axis (r = 0) and increases as r increases. 29.37. Identify:  EMBED Equation.DSMT4 . For a parallel-plate capacitor,  EMBED Equation.DSMT4  where  EMBED Equation.DSMT4   EMBED Equation.DSMT4   EMBED Equation.DSMT4  Set Up:  EMBED Equation.DSMT4  so  EMBED Equation.DSMT4  Execute: (a)  EMBED Equation.DSMT4  (b)  EMBED Equation.DSMT4  (c)  EMBED Equation.DSMT4  so  EMBED Equation.DSMT4  Evaluate:  EMBED Equation.DSMT4  so Kirchhoff s junction rule is satisfied where the wire connects to each capacitor plate. 29.38. Identify and Set Up: Use  EMBED Equation.DSMT4  to calculate the charge q that the current has carried to the plates in time t. The two equations preceeding Eq.(24.2) relate q to the electric field E and the potential difference between the plates. The displacement current density is defined by Eq.(29.16). Execute: (a)  EMBED Equation.DSMT4   EMBED Equation.DSMT4  The amount of charge brought to the plates by the charging current in time t is  EMBED Equation.DSMT4   EMBED Equation.DSMT4   EMBED Equation.DSMT4  (b)  EMBED Equation.DSMT4   EMBED Equation.DSMT4  Since  EMBED Equation.DSMT4  is constant dE/dt does not vary in time. (c)  EMBED Equation.DSMT4  (Eq.(29.16)), with  EMBED Equation.DSMT4  replaced by  EMBED Equation.DSMT4  since there is vacuum between the plates.)  EMBED Equation.DSMT4   EMBED Equation.DSMT4  Evaluate:  EMBED Equation.DSMT4  The constant conduction current means the charge q on the plates and the electric field between them both increase linearly with time and  EMBED Equation.DSMT4  is constant. 29.39. Identify: Ohm s law relates the current in the wire to the electric field in the wire.  EMBED Equation.DSMT4  Use Eq.(29.15) to calculate the magnetic fields. Set Up: Ohm s law says  EMBED Equation.DSMT4 . Apply Ohm s law to a circular path of radius r. Execute: (a)  EMBED Equation.DSMT4  (b)  EMBED Equation.DSMT4  (c)  EMBED Equation.DSMT4  (d)  EMBED Equation.DSMT4  Eq.(29.15) applied to a circular path of radius r gives  EMBED Equation.DSMT4  and this is a negligible contribution.  EMBED Equation.DSMT4  Evaluate: In this situation the displacement current is much less than the conduction current. 29.40. Identify: Apply Ampere's law to a circular path of radius  EMBED Equation.DSMT4  where R is the radius of the wire. Set Up: The path is shown in Figure 29.40.  INCLUDEPICTURE "FIG29-040.tif" \* MERGEFORMAT  EMBED Equation.DSMT4 Figure 29.40Execute: There is no displacement current, so  EMBED Equation.DSMT4  The magnetic field inside the superconducting material is zero, so  EMBED Equation.DSMT4  But then Ampere s law says that  EMBED Equation.DSMT4  there can be no conduction current through the path. This same argument applies to any circular path with r < R, so all the current must be at the surface of the wire. Evaluate: If the current were uniformly spread over the wire s cross section, the magnetic field would be like that calculated in Example 28.9. 29.41. Identify: A superconducting region has zero resistance. Set Up: If the superconducting and normal regions each lie along the length of the cylinder, they provide parallel conducting paths. Execute: Unless some of the regions with resistance completely fill a cross-sectional area of a long type-II superconducting wire, there will still be no total resistance. The regions of no resistance provide the path for the current. Evaluate: The situation here is like two resistors in parallel, where one has zero resistance and the other is non-zero. The equivalent resistance is zero. 29.42. Identify: Apply Eq.(28.29):  EMBED Equation.DSMT4  Set Up: For magnetic fields less than the critical field, there is no internal magnetic field. For fields greater than the critical field,  EMBED Equation.DSMT4 is very nearly equal to  EMBED Equation.DSMT4  Execute: (a) The external field is less than the critical field, so inside the superconductor  EMBED Equation.DSMT4  and  EMBED Equation.DSMT4  Outside the superconductor,  EMBED Equation.DSMT4 and  EMBED Equation.DSMT4  (b) The field is greater than the critical field and  EMBED Equation.DSMT4  both inside and outside the superconductor. Evaluate: Below the critical field the external field is expelled from the superconducting material. 29.43. Identify: Apply  EMBED Equation.DSMT4  Set Up: When the magnetic flux is expelled from the material the magnetic field  EMBED Equation.DSMT4  in the material is zero. When the material is completely normal, the magnetization is close to zero. Execute: (a) When  EMBED Equation.DSMT4 is just under  EMBED Equation.DSMT4  (threshold of superconducting phase), the magnetic field in the material must be zero, and  EMBED Equation.DSMT4  (b) When  EMBED Equation.DSMT4 is just over  EMBED Equation.DSMT4  (threshold of normal phase), there is zero magnetization, and  EMBED Equation.DSMT4  Evaluate: Between  EMBED Equation.DSMT4 and  EMBED Equation.DSMT4 there are filaments of normal phase material and there is magnetic field along these filaments. 29.44. Identify and Set Up: Use Faraday s law to calculate the magnitude of the induced emf and Lenz s law to determine its direction. Apply Ohm s law to calculate I. Use Eq.(25.10) to calculate the resistance of the coil. (a) Execute: The angle  EMBED Equation.DSMT4  between the normal to the coil and the direction of  EMBED Equation.DSMT4  is  EMBED Equation.DSMT4   EMBED Equation.DSMT4  For t < 0 and t > 1.00 s, dB/dt = 0 EMBED Equation.DSMT4  and  EMBED Equation.DSMT4  For  EMBED Equation.DSMT4 (0.120 T) EMBED Equation.DSMT4   EMBED Equation.DSMT4  R for wire:  EMBED Equation.DSMT4   EMBED Equation.DSMT4   EMBED Equation.DSMT4  and the total resistance of the circuit is  EMBED Equation.DSMT4   EMBED Equation.DSMT4  The graph of I versus t is sketched in Figure 29.44a.  INCLUDEPICTURE "FIG29-044a.tif" \* MERGEFORMAT  Figure 29.44a (b) The coil and the magnetic field are shown in Figure 29.44b.  INCLUDEPICTURE "FIG29-044b.tif" \* MERGEFORMAT B increasing so  EMBED Equation.DSMT4  and increasing.  EMBED Equation.DSMT4  so I is clockwiseFigure 29.44bEvaluate: The long length of small diameter wire used to make the coil has a rather large resistance, larger than the resistance of the  EMBED Equation.DSMT4  resistor connected to it in the circuit. The flux has a cosine time dependence so the rate of change of flux and the current have a sine time dependence. There is no induced current for t < 0 or t > 1.00 s. 29.45. Identify: Apply Faraday s law and Lenz s law. Set Up: For a discharging RC circuit,  EMBED Equation.DSMT4 , where  EMBED Equation.DSMT4  is the initial voltage across the capacitor. The resistance of the small loop is  EMBED Equation.DSMT4 . Execute: (a) The large circuit is an RC circuit with a time constant of  EMBED Equation.DSMT4  Thus, the current as a function of time is  EMBED Equation.DSMT4 . At  EMBED Equation.DSMT4  we obtain  EMBED Equation.DSMT4  (b) Assuming that only the long wire nearest the small loop produces an appreciable magnetic flux through the small loop and referring to the solution of Exercise 29.7 we obtain  EMBED Equation.DSMT4  Therefore, the emf induced in the small loop at  EMBED Equation.DSMT4   EMBED Equation.DSMT4   EMBED Equation.DSMT4  Thus, the induced current in the small loop is  EMBED Equation.DSMT4  (c) The magnetic field from the large loop is directed out of the page within the small loop.The induced current will act to oppose the decrease in flux from the large loop. Thus, the induced current flows counterclockwise. Evaluate: (d) Three of the wires in the large loop are too far away to make a significant contribution to the flux in the small loop as can be seen by comparing the distance  EMBED Equation.DSMT4  to the dimensions of the large loop. 29.46. Identify: A changing magnetic field causes a changing flux through a coil and therefore induces an emf in the coil. Set Up: Faraday s law says that the induced emf is  EMBED Equation.DSMT4  and the magnetic flux through a coil is defined as  EMBED Equation.DSMT4 . Execute: In this case,  EMBED Equation.DSMT4  where A is constant. So the emf is proportional to the negative slope of the magnetic field. The result is shown in Figure 29.46. Evaluate: It is the rate at which the magnetic field is changing, not the field s magnitude, that determines the induced emf. When the field is constant, even though it may have a large value, the induced emf is zero.  INCLUDEPICTURE "FIG29-046.tif" \* MERGEFORMAT  Figure 29.46 29.47. Identify: Follow the steps specified in the problem. Set Up: Let the flux through the loop due to the current be positive. Execute: (a)  EMBED Equation.DSMT4  (b)  EMBED Equation.DSMT4  (c) Solving  EMBED Equation.DSMT4  for  EMBED Equation.DSMT4 yields EMBED Equation.DSMT4  (d) We want  EMBED Equation.DSMT4  so  EMBED Equation.DSMT4  and  EMBED Equation.DSMT4  Evaluate: (e) We can ignore the self-induced currents because it takes only a very short time for them to die out. 29.48. Identify: A changing magnetic field causes a changing flux through a coil and therefore induces an emf in the coil. Set Up: Faraday s law says that the induced emf is  EMBED Equation.DSMT4  and the magnetic flux through a coil is defined as  EMBED Equation.DSMT4  Execute: In this case,  EMBED Equation.DSMT4  where A is constant. So the emf is proportional to the negative slope of the magnetic field. The result is shown in Figure 29.48. Evaluate: It is the rate at which the magnetic field is changing, not the field s magnitude, that determines the induced emf. When the field is constant, even though it may have a large value, the induced emf is zero.  INCLUDEPICTURE "FIG29-048.tif" \* MERGEFORMAT  Figure 29.48 29.49. (a) Identify: (i)  EMBED Equation.DSMT4  The flux is changing because the magnitude of the magnetic field of the wire decreases with distance from the wire. Find the flux through a narrow strip of area and integrate over the loop to find the total flux. Set Up:  INCLUDEPICTURE "FIG29-049a.tif" \* MERGEFORMAT Consider a narrow strip of width dx and a distance x from the long wire, as shown in Figure 29.49a. The magnetic field of the wire at the strip is  EMBED Equation.DSMT4  The flux through the strip is  EMBED Equation.DSMT4 Figure 29.49aExecute: The total flux through the loop is  EMBED Equation.DSMT4   EMBED Equation.DSMT4   EMBED Equation.DSMT4   EMBED Equation.DSMT4  (ii) Identify:  EMBED Equation.DSMT4  for a bar of length l moving at speed v perpendicular to a magnetic field B. Calculate the induced emf in each side of the loop, and combine the emfs according to their polarity. Set Up: The four segments of the loop are shown in Figure 29.49b.  INCLUDEPICTURE "FIG29-049b.tif" \* MERGEFORMAT Execute: The emf in each side of the loop is  EMBED Equation.DSMT4   EMBED Equation.DSMT4   EMBED Equation.DSMT4 Figure 29.49bBoth emfs  EMBED Equation.DSMT4  are directed toward the top of the loop so oppose each other. The net emf is  EMBED Equation.DSMT4  This expression agrees with what was obtained in (i) using Faraday’s law. 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Execute:  EMBED Equation.DSMT4  and decreasing, so the flux  EMBED Equation.DSMT4  of the induced current is  EMBED Equation.DSMT4  and the current is clockwise. (ii) Identify and Set Up: Use the right-hand rule to find the force on the positive charges in each side of the loop. The forces on positive charges in segments 1 and 2 of the loop are shown in Figure 29.49c.  INCLUDEPICTURE "FIG29-049c.tif" \* MERGEFORMAT  Figure 29.49c Execute: B is larger at segment 1 since it is closer to the long wire, so  EMBED Equation.DSMT4  is larger in segment 1 and the induced current in the loop is clockwise. This agrees with the direction deduced in (i) using Lenz s law. (c) Evaluate: When v = 0 the induced emf should be zero; the expression in part (a) gives this. When  EMBED Equation.DSMT4  the flux goes to zero and the emf should approach zero; the expression in part (a) gives this. When  EMBED Equation.DSMT4  the magnetic field through the loop goes to zero and the emf should go to zero; the expression in part (a) gives this. 29.50. Identify: Apply Faraday s law. Set Up: For rotation about the y-axis the situation is the same as in Examples 29.4 and 29.5 and we can apply the results from those examples. Execute: (a) Rotating about the y-axis: the flux is given by  EMBED Equation.DSMT4  and  EMBED Equation.DSMT4  (b) Rotating about the x-axis:  EMBED Equation.DSMT4 and  EMBED Equation.DSMT4  (c) Rotating about the z-axis: the flux is given by  EMBED Equation.DSMT4  and  EMBED Equation.DSMT4  Evaluate: The maximum emf is the same if the loop is rotated about an edge parallel to the z-axis as it is when it is rotated about the z-axis. 29.51. Identify: Apply the results of Example 29.4, so  EMBED Equation.DSMT4 for N loops. Set Up: For the minimum  EMBED Equation.DSMT4 , let the rotating loop have an area equal to the area of the uniform magnetic field, so  EMBED Equation.DSMT4 . Execute:  EMBED Equation.DSMT4 ,  EMBED Equation.DSMT4 ,  EMBED Equation.DSMT4 and  EMBED Equation.DSMT4  gives  EMBED Equation.DSMT4  Evaluate: In  EMBED Equation.DSMT4   EMBED Equation.DSMT4  is in rad/s. 29.52. Identify: Apply the results of Example 29.4, generalized to N loops:  EMBED Equation.DSMT4   EMBED Equation.DSMT4 . Set Up: In the expression for  EMBED Equation.DSMT4   EMBED Equation.DSMT4  must be in rad/s.  EMBED Equation.DSMT4  Execute: (a) Solving for EMBED Equation.DSMT4  we obtain  EMBED Equation.DSMT4  (b) Assuming a point on the coil at maximum distance from the axis of rotation we have  EMBED Equation.DSMT4  Evaluate: The device is not very feasible. The coil would need a rigid frame and the effects of air resistance would be appreciable. 29.53. Identify: Apply Faraday s law in the form  EMBED Equation.DSMT4  to calculate the average emf. Apply Lenz s law to calculate the direction of the induced current. Set Up:  EMBED Equation.DSMT4 . The flux changes because the area of the loop changes. Execute: (a)  EMBED Equation.DSMT4  (b) Since the magnetic field is directed into the page and the magnitude of the flux through the loop is decreasing, the induced current must produce a field that goes into the page. Therefore the current flows from point  EMBED Equation.DSMT4 through the resistor to point  EMBED Equation.DSMT4 . Evaluate: Faraday s law can be used to find the direction of the induced current. Let  EMBED Equation.DSMT4  be into the page. Then  EMBED Equation.DSMT4 is positive and decreasing in magnitude, so  EMBED Equation.DSMT4  Therefore  EMBED Equation.DSMT4  and the induced current is clockwise around the loop. 29.54. Identify: By Lenz s law, the induced current flows to oppose the flux change that caused it. Set Up: When the switch is suddenly closed with an uncharged capacitor, the current in the outer circuit immediately increases from zero to its maximum value. As the capacitor gets charged, the current in the outer circuit gradually decreases to zero. Execute: (a) (i) The current in the outer circuit is suddenly increasing and is in a counterclockwise direction. The magnetic field through the inner circuit is out of the paper and increasing. The magnetic flux through the inner circuit is increasing, so the induced current in the inner circuit is clockwise (a to b) to oppose the flux increase. (ii) The current in the outer circuit is still counterclockwise but is now decreasing, so the magnetic field through the inner circuit is out of the page but decreasing. The flux through the inner circuit is now decreasing, so the induced current is counterclockwise (b to a) to oppose the flux decrease. (b) The graph is sketched in Figure 29.54. Evaluate: Even though the current in the outer circuit does not change direction, the current in the inner circuit does as the flux through it changes from increasing to decreasing.  INCLUDEPICTURE "FIG29-054.tif" \* MERGEFORMAT  Figure 29.54 29.55. Identify: Use Faraday s law to calculate the induced emf and Ohm s law to find the induced current. Use Eq.(27.19) to calculate the magnetic force  EMBED Equation.DSMT4  on the induced current. Use the net force  EMBED Equation.DSMT4  in Newton s 2nd law to calculate the acceleration of the rod and use that to describe its motion. (a) Set Up: The forces in the rod are shown in Figure 29.55a.  INCLUDEPICTURE "FIG29-055a.tif" \* MERGEFORMAT Execute:  EMBED Equation.DSMT4   EMBED Equation.DSMT4 Figure 29.55aUse  EMBED Equation.DSMT4  to find the direction of I: Let  EMBED Equation.DSMT4  be into the page. Then  EMBED Equation.DSMT4  The area of the circuit is increasing, so  EMBED Equation.DSMT4  Then  EMBED Equation.DSMT4  and with our direction for  EMBED Equation.DSMT4  this means that  EMBED Equation.DSMT4  and I are counterclockwise, as shown in the sketch. The force  EMBED Equation.DSMT4  on the rod due to the induced current is given by  EMBED Equation.DSMT4  This gives  EMBED Equation.DSMT4  to the left with magnitude  EMBED Equation.DSMT4  Note that  EMBED Equation.DSMT4  is directed to oppose the motion of the rod, as required by Lenz s law. Evaluate: The net force on the rod is  EMBED Equation.DSMT4  so its acceleration is  EMBED Equation.DSMT4  The rod starts with v = 0 and a = F/m. As the speed v increases the acceleration a decreases. When a = 0 the rod has reached its terminal speed  EMBED Equation.DSMT4  The graph of v versus t is sketched in Figure 29.55b.  INCLUDEPICTURE "FIG29-055b.tif" \* MERGEFORMAT (Recall that a is the slope of the tangent to the v versus t curve.)Figure 29.55b(b) Execute:  EMBED Equation.DSMT4  Evaluate: A large F produces a large  EMBED Equation.DSMT4  If B is larger, or R is smaller, the induced current is larger at a given v so  EMBED Equation.DSMT4  is larger and the terminal speed is less. 29.56. Identify: Apply Newton s 2nd law to the bar. The bar will experience a magnetic force due to the induced current in the loop. Use  EMBED Equation.DSMT4 to solve for v. At the terminal speed,  EMBED Equation.DSMT4 . Set Up: The induced emf in the loop has a magnitude EMBED Equation.DSMT4 . The induced emf is counterclockwise, so it opposes the voltage of the battery,  EMBED Equation.DSMT4  Execute: (a) The net current in the loop is  EMBED Equation.DSMT4  The acceleration of the bar is  EMBED Equation.DSMT4  To find  EMBED Equation.DSMT4 , set  EMBED Equation.DSMT4  and solve for  EMBED Equation.DSMT4  using the method of separation of variables:  EMBED Equation.DSMT4  The graph of v versus t is sketched in Figure 29.56. Note that the graph of this function is similar in appearance to that of a charging capacitor. (b) Just after the switch is closed,  EMBED Equation.DSMT4 and  EMBED Equation.DSMT4   EMBED Equation.DSMT4  and  EMBED Equation.DSMT4  (c) When  EMBED Equation.DSMT4  (d) Note that as the speed increases, the acceleration decreases. The speed will asymptotically approach the terminal speed  EMBED Equation.DSMT4  which makes the acceleration zero. Evaluate: The current in the circuit is counterclockwise and the magnetic force on the bar is to the right. The energy that appears as kinetic energy of the moving bar is supplied by the battery.  INCLUDEPICTURE "FIG29-056.tif" \* MERGEFORMAT  Figure 29.56 29.57. Identify: Apply  EMBED Equation.DSMT4  Use  EMBED Equation.DSMT4  applied to the satellite motion to find the speed  EMBED Equation.DSMT4  of the satellite. Set Up: The gravitational force on the satellite is  EMBED Equation.DSMT4 , where m is the mass of the satellite and r is the radius of its orbit. Execute:  EMBED Equation.DSMT4   EMBED Equation.DSMT4  and  EMBED Equation.DSMT4  gives  EMBED Equation.DSMT4  Using this v in  EMBED Equation.DSMT4  gives  EMBED Equation.DSMT4  Evaluate: The induced emf is large enough to be measured easily. 29.58. Identify: The induced emf is  EMBED Equation.DSMT4  where L is measured in a direction that is perpendicular to both the magnetic field and the velocity of the bar. Set Up: The magnetic force pushed positive charge toward the high potential end of the bullet. Execute: (a)  EMBED Equation.DSMT4  Since a positive charge moving to the east would be deflected upward, the top of the bullet will be at a higher potential. (b) For a bullet that travels south,  EMBED Equation.DSMT4  and  EMBED Equation.DSMT4  are along the same line, there is no magnetic force and the induced emf is zero. (c) If  EMBED Equation.DSMT4  is horizontal, the magnetic force on positive charges in the bullet is either upward or downward, perpendicular to the line between the front and back of the bullet. There is no emf induced between the front and back of the bullet. Evaluate: Since the velocity of a bullet is always in the direction from the back to the front of the bullet, and since the magnetic force is perpendicular to the velocity, there is never an induced emf between the front and back of the bullet, no matter what the direction of the magnetic field is. 29.59. Identify: Find the magnetic field at a distance r from the center of the wire. Divide the rectangle into narrow strips of width dr, find the flux through each strip and integrate to find the total flux. Set Up: Example 28.8 uses Ampere s law to show that the magnetic field inside the wire, a distance  EMBED Equation.DSMT4 from the axis, is  EMBED Equation.DSMT4  Execute: Consider a small strip of length W and width dr that is a distance r from the axis of the wire, as shown in Figure 29.59. The flux through the strip is  EMBED Equation.DSMT4 . The total flux through the rectangle is  EMBED Equation.DSMT4  Evaluate: Note that the result is independent of the radius R of the wire.  INCLUDEPICTURE "FIG29-059.tif" \* MERGEFORMAT  Figure 29.59 29.60. Identify: Apply Faraday s law to calculate the magnitude and direction of the induced emf. Set Up: Let  EMBED Equation.DSMT4  be directed out of the page in Figure 29.50 in the textbook. This means that counterclockwise emf is positive. Execute: (a)  EMBED Equation.DSMT4  (b)  EMBED Equation.DSMT4   EMBED Equation.DSMT4  At  EMBED Equation.DSMT4   EMBED Equation.DSMT4   EMBED Equation.DSMT4 is positive so it is counterclockwise. (c)  EMBED Equation.DSMT4  (d) Evaluating the emf at  EMBED Equation.DSMT4  and using the equations of part (b),  EMBED Equation.DSMT4  and the current flows clockwise, from b to a through the resistor. (e)  EMBED Equation.DSMT4  when  EMBED Equation.DSMT4   EMBED Equation.DSMT4  and  EMBED Equation.DSMT4  Evaluate: At  EMBED Equation.DSMT4   EMBED Equation.DSMT4 . At  EMBED Equation.DSMT4 ,  EMBED Equation.DSMT4  is in the  EMBED Equation.DSMT4  direction and is decreasing in magnitude. Lenz s law therefore says  EMBED Equation.DSMT4  is counterclockwise. At  EMBED Equation.DSMT4 ,  EMBED Equation.DSMT4  is in the  EMBED Equation.DSMT4  direction and is increasing in magnitude. Lenz s law therefore says  EMBED Equation.DSMT4  is clockwise. These results for the direction of  EMBED Equation.DSMT4  agree with the results we obtained from Faraday s law. 29.61. (a) and (b) Identify and Set Up:  INCLUDEPICTURE "FIG29-061a.tif" \* MERGEFORMAT The magnetic field of the wire is given by  EMBED Equation.DSMT4  and varies along the length of the bar. At every point along the bar  EMBED Equation.DSMT4  has direction into the page. Divide the bar up into thin slices, as shown in Figure 29.61a.Figure 29.61aExecute: The emf  EMBED Equation.DSMT4  induced in each slice is given by  EMBED Equation.DSMT4  is directed toward the wire, so  EMBED Equation.DSMT4  The total emf induced in the bar is  EMBED Equation.DSMT4   EMBED Equation.DSMT4  Evaluate: The minus sign means that  EMBED Equation.DSMT4  is negative, point a is at higher potential than point b. (The force  EMBED Equation.DSMT4  on positive charge carriers in the bar is towards a, so a is at higher potential.) The potential difference increases when I or v increase, or d decreases. (c) Identify: Use Faraday s law to calculate the induced emf. Set Up: The wire and loop are sketched in Figure 29.61b.  INCLUDEPICTURE "FIG29-061b.tif" \* MERGEFORMAT Execute: As the loop moves to the right the magnetic flux through it doesn t change. Thus  EMBED Equation.DSMT4  and I = 0.Figure 29.61bEvaluate: This result can also be understood as follows. The induced emf in section ab puts point a at higher potential; the induced emf in section dc puts point d at higher potential. If you travel around the loop then these two induced emf s sum to zero. There is no emf in the loop and hence no current. 29.62. Identify:  EMBED Equation.DSMT4  where v is the component of velocity perpendicular to the field direction and perpendicular to the bar. Set Up: Wires A and C have a length of 0.500 m and wire D has a length of  EMBED Equation.DSMT4  Execute: Wire A:  EMBED Equation.DSMT4  is parallel to  EMBED Equation.DSMT4  so the induced emf is zero. Wire C:  EMBED Equation.DSMT4  is perpendicular to  EMBED Equation.DSMT4  The component of  EMBED Equation.DSMT4 perpendicular to the bar is  EMBED Equation.DSMT4 .  EMBED Equation.DSMT4  Wire D:  EMBED Equation.DSMT4  is perpendicular to  EMBED Equation.DSMT4  The component of  EMBED Equation.DSMT4 perpendicular to the bar is  EMBED Equation.DSMT4 .  EMBED Equation.DSMT4  Evaluate: The induced emf depends on the angle between  EMBED Equation.DSMT4  and  EMBED Equation.DSMT4  and also on the angle between  EMBED Equation.DSMT4  and the bar. 29.63. (a) Identify: Use the expression for motional emf to calculate the emf induced in the rod. Set Up: The rotating rod is shown in Figure 29.63a.  INCLUDEPICTURE "FIG29-063a.tif" \* MERGEFORMAT The emf induced in a thin slice is  EMBED Equation.DSMT4 Figure 29.63aExecute: Assume that  EMBED Equation.DSMT4  is directed out of the page. Then  EMBED Equation.DSMT4  is directed radially outward and  EMBED Equation.DSMT4   EMBED Equation.DSMT4  The  EMBED Equation.DSMT4  for all the thin slices that make up the rod are in series so they add:  EMBED Equation.DSMT4  Evaluate:  EMBED Equation.DSMT4  increases with  EMBED Equation.DSMT4  (b) No current flows so there is no IR drop in potential. Thus the potential difference between the ends equals the emf of 0.165 V calculated in part (a). (c) Set Up: The rotating rod is shown in Figure 29.63b.  INCLUDEPICTURE "FIG29-063b.tif" \* MERGEFORMAT  Figure 29.63b Execute: The emf between the center of the rod and each end is  EMBED Equation.DSMT4  with the direction of the emf from the center of the rod toward each end. The emfs in each half of the rod thus oppose each other and there is no net emf between the ends of the rod. Evaluate:  EMBED Equation.DSMT4  and B are the same as in part (a) but L of each half is  EMBED Equation.DSMT4  for the whole rod.  EMBED Equation.DSMT4  is proportional to  EMBED Equation.DSMT4  so is smaller by a factor of  EMBED Equation.DSMT4  29.64. Identify: The power applied by the person in moving the bar equals the rate at which the electrical energy is dissipated in the resistance. Set Up: From Example 29.7, the power required to keep the bar moving at a constant velocity is  EMBED Equation.DSMT4 . Execute: (a)  EMBED Equation.DSMT4  (b) For a 50 W power dissipation we would require that the resistance be decreased to half the previous value. (c) Using the resistance from part (a) and a bar length of 0.20 m,  EMBED Equation.DSMT4 . Evaluate: When the bar is moving to the right the magnetic force on the bar is to the left and an applied force directed to the right is required to maintain constant speed. When the bar is moving to the left the magnetic force on the bar is to the right and an applied force directed to the left is required to maintain constant speed. 29.65. (a) Identify: Use Faraday s law to calculate the induced emf, Ohm s law to calculate I, and Eq.(27.19) to calculate the force on the rod due to the induced current. Set Up: The force on the wire is shown in Figure 29.65.  INCLUDEPICTURE "FIG29-065.tif" \* MERGEFORMAT Execute: When the wire has speed v the induced emf is  EMBED Equation.DSMT4  and the induced current is  EMBED Equation.DSMT4 Figure 29.65The induced current flows upward in the wire as shown, so the force  EMBED Equation.DSMT4  exerted by the magnetic field on the induced current is to the left.  EMBED Equation.DSMT4  opposes the motion of the wire, as it must by Lenz s law. The magnitude of the force is  EMBED Equation.DSMT4  (b) Apply  EMBED Equation.DSMT4  to the wire. Take +x to be toward the right and let the origin be at the location of the wire at t = 0, so  EMBED Equation.DSMT4   EMBED Equation.DSMT4   EMBED Equation.DSMT4  Use this expression to solve for v(t):  EMBED Equation.DSMT4   EMBED Equation.DSMT4   EMBED Equation.DSMT4   EMBED Equation.DSMT4  Note: At  EMBED Equation.DSMT4  Now solve for x(t):  EMBED Equation.DSMT4   EMBED Equation.DSMT4   EMBED Equation.DSMT4  Comes to rest implies v = 0. This happens when  EMBED Equation.DSMT4   EMBED Equation.DSMT4  Thus this is the distance the wire travels before coming to rest. Evaluate: The motion of the slide wire causes an induced emf and current. The magnetic force on the induced current opposes the motion of the wire and eventually brings it to rest. The force and acceleration depend on v and are constant. If the acceleration were constant, not changing from its initial value of  EMBED Equation.DSMT4  then the stopping distance would be  EMBED Equation.DSMT4  The actual stopping distance is twice this. 29.66. Identify: Since the bar is straight and the magnetic field is uniform, integrating  EMBED Equation.DSMT4 along the length of the bar gives  EMBED Equation.DSMT4  Set Up:  EMBED Equation.DSMT4 .  EMBED Equation.DSMT4  Execute: (a)  EMBED Equation.DSMT4   EMBED Equation.DSMT4   EMBED Equation.DSMT4  (b) The higher potential end is the end to which positive charges in the rod are pushed by the magnetic force.  EMBED Equation.DSMT4 has a positive y-component, so the end of the rod marked + in Figure 29.66 is at higher potential. Evaluate: Since  EMBED Equation.DSMT4 has nonzero  EMBED Equation.DSMT4 and  EMBED Equation.DSMT4 components, and  EMBED Equation.DSMT4  has nonzero  EMBED Equation.DSMT4 and  EMBED Equation.DSMT4  components, only the  EMBED Equation.DSMT4 component of  EMBED Equation.DSMT4 contributes to  EMBED Equation.DSMT4  In fact,  EMBED Equation.DSMT4   INCLUDEPICTURE "FIG29-066.tif" \* MERGEFORMAT  Figure 29.66 29.67. Identify: Use Eq.(29.10) to calculate the induced electric field at each point and then use  EMBED Equation.DSMT4  Set up:  INCLUDEPICTURE "FIG29-067a.tif" \* MERGEFORMAT Apply  EMBED Equation.DSMT4  to a concentric circle of radius r, as shown in Figure 29.67a. Take  EMBED Equation.DSMT4  to be into the page, in the direction of  EMBED Equation.DSMT4 Figure 29.67aExecute: B increasing then gives  EMBED Equation.DSMT4  is negative. This means that E is tangent to the circle in the counterclockwise direction, as shown in Figure 29.67b.  INCLUDEPICTURE "FIG29-067b.tif" \* MERGEFORMAT  EMBED Equation.DSMT4   EMBED Equation.DSMT4 Figure 29.67b EMBED Equation.DSMT4  point a The induced electric field and the force on q are shown in Figure 29.67c.  INCLUDEPICTURE "FIG29-067c.tif" \* MERGEFORMAT  EMBED Equation.DSMT4   EMBED Equation.DSMT4  is to the left  EMBED Equation.DSMT4  is in the same direction as  EMBED Equation.DSMT4  since q is positive.)Figure 29.67cpoint b The induced electric field and the force on q are shown in Figure 29.67d.  INCLUDEPICTURE "FIG29-067d.tif" \* MERGEFORMAT  EMBED Equation.DSMT4   EMBED Equation.DSMT4  is toward the top of the page.Figure 29.67dpoint c r = 0 here, so E = 0 and F = 0. Evaluate: If there were a concentric conducting ring of radius r in the magnetic field region, Lenz s law tells us that the increasing magnetic field would induce a counterclockwise current in the ring. This agrees with the direction of the force we calculated for the individual positive point charges. 29.68. Identify: A bar moving in a magnetic field has an emf induced across its ends. The propeller acts as such a bar. Set Up: Different parts of the propeller are moving at different speeds, so we must integrate to get the total induced emf. The potential induced across an element of length dx is  EMBED Equation.DSMT4  where B is uniform. Execute: (a) Call x the distance from the center to an element of length dx, and L the length of the propeller. The speed of dx is x(, giving  EMBED Equation.DSMT4   EMBED Equation.DSMT4  (b) The potential difference is zero since the potential is the same at both ends of the propeller. (c)  EMBED Equation.DSMT4  Evaluate: A potential difference of about  EMBED Equation.DSMT4  is not large enough to be concerned about in a propeller. 29.69. Identify: Follow the steps specified in the problem. Set Up: The electric field region is sketched in Figure 29.69. Execute:  EMBED Equation.DSMT4  If  EMBED Equation.DSMT4 is constant then  EMBED Equation.DSMT4  so  EMBED Equation.DSMT4   EMBED Equation.DSMT4  But  EMBED Equation.DSMT4 , so  EMBED Equation.DSMT4 But since we assumed  EMBED Equation.DSMT4  this contradicts Faraday s law. Thus, we can t have a uniform electric field abruptly drop to zero in a region in which the magnetic field is constant. Evaluate: If the magnetic field in the region is constant, then the integral  EMBED Equation.DSMT4  must be zero.  INCLUDEPICTURE "FIG29-069.tif" \* MERGEFORMAT  Figure 26.69 29.70. Identify and Set Up: At the terminal speed  EMBED Equation.DSMT4  the upward force  EMBED Equation.DSMT4  exerted on the loop due to the induced current equals the downward force of gravity:  EMBED Equation.DSMT4  Use Eq.(29.6) to find the induced emf in the side of the loop that is totally within the magnetic field. There is no induced emf in the other sides of the loop. Execute:  EMBED Equation.DSMT4   EMBED Equation.DSMT4   EMBED Equation.DSMT4   EMBED Equation.DSMT4  Using these expressions for m and R gives  EMBED Equation.DSMT4  Evaluate: We know  EMBED Equation.DSMT4  (Table 14.1) and  EMBED Equation.DSMT4  (Table 25.1). Taking B = 0.5 T gives  EMBED Equation.DSMT4  29.71. Identify: Follow the steps specified in the problem. Set Up: (a) The magnetic field region is sketched in Figure 29.71. Execute: (b)  EMBED Equation.DSMT4  (no currents in the region). Using the figure, let  EMBED Equation.DSMT4  for  EMBED Equation.DSMT4  and  EMBED Equation.DSMT4  for  EMBED Equation.DSMT4   EMBED Equation.DSMT4  but  EMBED Equation.DSMT4  This is a contradiction and violates Ampere s Law. Evaluate: We often describe a magnetic field as being confined to a region, but this result shows that the edges of such a region can't be sharp.  INCLUDEPICTURE "FIG29-071.tif" \* MERGEFORMAT  Figure 29.71 29.72. Identify and Set Up: Apply Ohm s law to the dielectric to relate the current in the dielectric to the charge on the plates. Use Eq.(25.1) for the current and obtain a differential equation for q(t). Integrate this equation to obtain q(t) and i(t). Use  EMBED Equation.DSMT4  and Eq.(29.16) to calculate  EMBED Equation.DSMT4  Execute: (a) Apply Ohm s law to the dielectric: The capacitor is sketched in Figure 29.72.  INCLUDEPICTURE "FIG29-072.tif" \* MERGEFORMAT  EMBED Equation.DSMT4   EMBED Equation.DSMT4 Figure 29.72 EMBED Equation.DSMT4  The resistance R of the dielectric slab is  EMBED Equation.DSMT4  Thus  EMBED Equation.DSMT4  But the current i(t) in the dielectric is related to the rate of change dq/dt of the charge q(t) on the plates by i(t) =  dq/dt (a positive i in the direction from the + to the  plate of the capacitor corresponds to a decrease in the charge). Using this in the above gives  EMBED Equation.DSMT4   EMBED Equation.DSMT4 . Integrate both sides of this equation from t = 0, where q =  EMBED Equation.DSMT4  to a later time t when the charge is q(t).  EMBED Equation.DSMT4   EMBED Equation.DSMT4  Then  EMBED Equation.DSMT4  and  EMBED Equation.DSMT4  The conduction current flows from the positive to the negative plate of the capacitor. (b)  EMBED Equation.DSMT4   EMBED Equation.DSMT4  The minus sign means that  EMBED Equation.DSMT4  is directed from the negative to the positive plate.  EMBED Equation.DSMT4  is from + to  but dE/dt is negative (E decreases) so  EMBED Equation.DSMT4  is from  to +. Evaluate: There is no conduction current to and from the plates so the concept of displacement current, with  EMBED Equation.DSMT4  in the dielectric, allows the current to be continuous at the capacitor. 29.73. Identify: The conduction current density is related to the electric field by Ohm's law. The displacement current density is related to the rate of change of the electric field by Eq.(29.16). Set Up:  EMBED Equation.DSMT4  Execute: (a)  EMBED Equation.DSMT4  (b)  EMBED Equation.DSMT4  (c) If  EMBED Equation.DSMT4 then  EMBED Equation.DSMT4 and  EMBED Equation.DSMT4   EMBED Equation.DSMT4  Evaluate: (d) The two current densities are out of phase by  EMBED Equation.DSMT4  because one has a sine function and the other has a cosine, so the displacement current leads the conduction current by  EMBED Equation.DSMT4  29.74. Identify: A current is induced in the loop because of its motion and because of this current the magnetic field exerts a torque on the loop. Set Up: Each side of the loop has mass  EMBED Equation.DSMT4  and the center of mass of each side is at the center of each side. The flux through the loop is  EMBED Equation.DSMT4 . Execute: (a)  EMBED Equation.DSMT4  summed over each leg.  EMBED Equation.DSMT4   EMBED Equation.DSMT4   EMBED Equation.DSMT4  (counterclockwise).  EMBED Equation.DSMT4  The current is going counterclockwise looking to the  EMBED Equation.DSMT4  direction. Therefore,  EMBED Equation.DSMT4  The net torque is  EMBED Equation.DSMT4  opposite to the direction of the rotation. (b)  EMBED Equation.DSMT4 (I being the moment of inertia). About this axis  EMBED Equation.DSMT4  Therefore,  EMBED Equation.DSMT4  Evaluate: (c) The magnetic torque slows down the fall (since it opposes the gravitational torque). (d) Some energy is lost through heat from the resistance of the loop. 29.75. Identify: Apply Eq.(29.10). Set Up: Use an integration path that is a circle of radius r. By symmetry the induced electric field is tangent to this path and constant in magnitude at all points on the path. Execute: (a) The induced electric field at these points is shown in Figure 29.75a. (b) To work out the amount of the electric field that is in the direction of the loop at a general position, we will use the geometry shown in Figure 29.75b.  EMBED Equation.DSMT4  but  EMBED Equation.DSMT4  Therefore,  EMBED Equation.DSMT4  But  EMBED Equation.DSMT4  so  EMBED Equation.DSMT4  This is exactly the value for a ring, obtained in Exercise 29.30, and has no dependence on the part of the loop we pick. (c)  EMBED Equation.DSMT4  (d)  EMBED Equation.DSMT4  But there is potential drop  EMBED Equation.DSMT4  so the potential difference is zero. Evaluate: The magnitude of the induced emf between any two points equals the magnitudes of the potential drop due to the current through the resistance of that portion of the loop.  INCLUDEPICTURE "FIG29-075a.tif" \* MERGEFORMAT   INCLUDEPICTURE "FIG29-075b.tif" \* MERGEFORMAT  Figure 29.75 29.76. Identify: Apply Eq.(29.10). Set Up: Use an integration path that is a circle of radius r. By symmetry the induced electric field is tangent to this path and constant in magnitude at all points on the path. Execute: (a) The induced emf at these points is shown in Figure 29.76. (b) The induced emf on the side ac is zero, because the electric field is always perpendicular to the line ac. (c) To calculate the total emf in the loop,  EMBED Equation.DSMT4   EMBED Equation.DSMT4  (d)  EMBED Equation.DSMT4  (e) Since the loop is uniform, the resistance in length ac is one quarter of the total resistance. Therefore the potential difference between a and c is  EMBED Equation.DSMT4 and the point a is at a higher potential since the current is flowing from a to c. Evaluate: This loop has the same resistance as the loop in Challenge Problem 29.75 and the induced current is the same.  INCLUDEPICTURE "FIG29-076.tif" \* MERGEFORMAT  Figure 29.76 29.77. Identify: The motion of the bar produces an induced current and that results in a magnetic force on the bar. Set Up:  EMBED Equation.DSMT4 is perpendicular to  EMBED Equation.DSMT4 , so is horizontal. The vertical component of the normal force equals  EMBED Equation.DSMT4 , so the horizontal component of the normal force equals  EMBED Equation.DSMT4 . Execute: (a) As the bar starts to slide, the flux is decreasing, so the current flows to increase the flux, which means it flows from a to b.  EMBED Equation.DSMT4  At the terminal speed the horizontal forces balance, so  EMBED Equation.DSMT4  and  EMBED Equation.DSMT4  (c)  EMBED Equation.DSMT4  (d)  EMBED Equation.DSMT4  (e)  EMBED Equation.DSMT4  and  EMBED Equation.DSMT4 . Evaluate: The power in part (e) equals that in part (d), as is required by conservation of energy. 29.78. Identify: Follow the steps indicated in the problem. Set Up: The primary assumption throughout the problem is that the square patch is small enough so that the velocity is constant over its whole area, that is,  EMBED Equation.DSMT4  Execute: (a)  EMBED Equation.DSMT4  EMBED Equation.DSMT4 .  EMBED Equation.DSMT4  Since  EMBED Equation.DSMT4 points outward,  EMBED Equation.DSMT4  is just the cross-sectional area  EMBED Equation.DSMT4  Therefore,  EMBED Equation.DSMT4  flowing radially outward since  EMBED Equation.DSMT4  points outward. (b)  EMBED Equation.DSMT4  and  EMBED Equation.DSMT4  pointing counterclockwise. So  EMBED Equation.DSMT4  pointing out of the page (a counterclockwise torque opposing the clockwise rotation). (c) If  EMBED Equation.DSMT4 then  EMBED Equation.DSMT4  inward radially since  EMBED Equation.DSMT4  points inward.  EMBED Equation.DSMT4 clockwise (again opposing the motion). If  EMBED Equation.DSMT4 counterclockwise and  EMBED Equation.DSMT4 out of the page, then  EMBED Equation.DSMT4 radially outward.  EMBED Equation.DSMT4 clockwise (opposing the motion) The magnitudes of  EMBED Equation.DSMT4  are the same as in part (a). 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Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  …ŚF ƒB,f †==ƒBƒA‚c‚o‚sˆ9ˆ0Euclid SymbolObjInfo˙˙˙˙5˙˙˙˙ZEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙[P_1239795291˙˙˙˙˙˙˙˙8ÎŔF`IŽ ŽÇ`IŽ ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙a°°†==ˆ0ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂG¨č ̀čDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_ECompObj79˙˙˙˙biObjInfo˙˙˙˙:˙˙˙˙dEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙ec_1241347944GŰ=ÎŔF`IŽ ŽÇP“Ž ŽÇô_A  WinANSIWWdoc13EE d †==  ƒN…ŚF i †"-ƒN…ŚF f …”Dƒt–ě–ě†== ˆ1‚.ˆ4ˆ4†×´ˆ1ˆ0 †"-ˆ5  Wbˆ0‚.ˆ0ˆ4ˆ0 s†==ˆ3‚.ˆ6†×´ˆ1ˆ0 †"-ˆ4  V†==ˆ0‚.ˆ3ˆ6 mVOle ˙˙˙˙˙˙˙˙˙˙˙˙oCompObj<>˙˙˙˙piObjInfo˙˙˙˙?˙˙˙˙rEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙s„ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qDÂhĚčdͤčDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  WinANSIWWdoc13EE av –ě–ě†==ƒN …”D…ŚFƒI ƒB …”Dƒt–ě–ě‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 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†"-…ŚF ƒBi –ě–ě…”Dƒt†== ƒNƒBƒA…”Dƒt‚.CompObjKM˙˙˙˙iObjInfo˙˙˙˙N˙˙˙˙’Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙“y_1239789416JTQÎŔFP“Ž ŽÇP“Ž ŽÇţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂ]Ěć$ͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒI†== WinANSIWWdoc13EE av –ě–ěƒR†== ƒNƒBƒAƒR…”Dƒt‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂZĚćLͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_EOle ˙˙˙˙˙˙˙˙˙˙˙˙™CompObjPR˙˙˙˙šiObjInfo˙˙˙˙S˙˙˙˙œEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙vô_A  ƒQ†==ƒI…”Dƒt†== ƒNƒBƒAƒR…”Dƒt–(–)…”Dƒt†== ƒNƒBƒAƒR‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂŐĚć<ͤćDSMT5WinAllBasicCodePages_1239789418˙˙˙˙˙˙˙˙VÎŔFP“Ž ŽÇP“Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙ŁCompObjUW˙˙˙˙¤iObjInfo˙˙˙˙X˙˙˙˙ŚEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙§ń_1239789420Oc[ÎŔFP“Ž ŽÇP“Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙ŤCompObjZ\˙˙˙˙ŹiTimes New RomanSymbolCourier 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˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂu ę ÍxęDSMT5WinAllBasicCodePagesOle ˙˙˙˙˙˙˙˙˙˙˙˙“CompObjXZ˙˙˙˙”iObjInfo˙˙˙˙[˙˙˙˙–Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙—‘Times New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒI†== WinANSIWWdoc13EEƒR†== ˆ3‚.ˆ0ˆ0 Vˆ1‚.ˆ5ˆ0 …ŠW†==ˆ2‚.ˆ0ˆ0 A.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathTy_1239789648Ra^ÎŔFPu Ž ŽÇPu Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙žCompObj]_˙˙˙˙ŸiObjInfo˙˙˙˙`˙˙˙˙Ąpe EFEquation.DSMT4ô9˛qGÂéĚć<ͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒF ƒI †==ƒIƒLƒB‚s‚i‚n„Ćf†==‚(ˆ2‚.ˆ0ˆ0 A‚)‚(ˆ0‚.ˆ5ˆ0ˆ0 m‚)‚(Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙˘_1239789650˙˙˙˙˙˙˙˙cÎŔFPu Ž ŽÇPu Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙ŤCompObjbd˙˙˙˙Źiˆ0‚.ˆ8ˆ0ˆ0 T‚)‚s‚i‚nˆ9ˆ0Euclid Symbol°°†==ˆ0‚.ˆ8ˆ0ˆ0 Nţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂßĚćDͤćDSMT5WinAllBasicCodePagesObjInfo˙˙˙˙e˙˙˙˙ŽEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙Żű_1239789652\hÎŔFPu Ž ŽÇPu Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙łTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ŠF  ƒIţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂĚćͤćDSMT5WinAllBasicCodePagesCompObjgi˙˙˙˙´iObjInfo˙˙˙˙j˙˙˙˙śEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙ˇ+_1239789654˙˙˙˙˙˙˙˙mÎŔFPu Ž ŽÇPu Ž ŽÇTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒF ext †==ˆ0‚.ˆ8ˆ0ˆ0 Nţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qOle ˙˙˙˙˙˙˙˙˙˙˙˙źCompObjln˙˙˙˙˝iObjInfo˙˙˙˙o˙˙˙˙żEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙ŔGÂĺĚć4ͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒF extţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q_1239795724u„rÎŔFPu Ž ŽÇPu Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙ĹCompObjqs˙˙˙˙ĆiObjInfo˙˙˙˙t˙˙˙˙ČGÂy ę ÍxęDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT 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ƒB†==„źm ˆ0 ƒnƒIObjInfo˙˙˙˙A˙˙˙˙9Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙:_1239795798˙˙˙˙˙˙˙˙DÎŔF@0Ž ŽÇ@0Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙?CompObjCE˙˙˙˙@iObjInfo˙˙˙˙F˙˙˙˙BEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙Cc_1240136754.šIÎŔF@0Ž ŽÇ@0Ž ŽÇţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂG ę ÍxęDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  WinANSIWWdoc07 d  €ŕúú ~E †Ĺ"׃d~l ~=†"- ƒd…ŚF ƒB ƒdƒtţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q(ÁFLđ Ř$đDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_EOle ˙˙˙˙˙˙˙˙˙˙˙˙ICompObjHJ˙˙˙˙JiObjInfo˙˙˙˙K˙˙˙˙LEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙Mbô_A  WinANSIWWdoc07 d  €ŕúú ~E †Ĺ"׃d~l –ě–ě†== ƒE‚(ˆ2„Ŕpƒr‚)ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂąĚćDͤćDSMT5WinAllBasicCodePages_1239789753eNÎŔF@0Ž ŽÇ@0Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙SCompObjMO˙˙˙˙TiObjInfo˙˙˙˙P˙˙˙˙VEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙WÍ_1239795809BSÎŔF@0Ž ŽÇ@0Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙_CompObjRT˙˙˙˙`iTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  …ŚF ƒB †==ƒB„Ŕpƒr ˆ2 ‚, †"- ƒd…ŚF ƒB ƒdƒt–ě–ě†==„Ŕpƒr ˆ2  ƒdƒBƒdƒt–ě–ěţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qG ę ÍxęDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  WinANSIWWdoc07 d  €ŕúú ~E †Ĺ"׃d~l –ě–ě†==ObjInfo˙˙˙˙U˙˙˙˙bEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙c,_1239789757˙˙˙˙˙˙˙˙XÎŔF@0Ž ŽÇ@ĄŽ ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙l†"- ƒd…ŚF ƒB ƒdƒt–ě–ě implies ƒE‚(ˆ2„Ŕpƒr‚)†==„Ŕpƒr ˆ2  ƒdƒBƒdƒt–ě–ěţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qCompObjWY˙˙˙˙miObjInfo˙˙˙˙Z˙˙˙˙oEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙p<_1239789759V`]ÎŔF@ĄŽ ŽÇ@ĄŽ ŽÇG Ěć4ͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒE†==  ˆ1ˆ2 ƒr ƒdƒBƒdƒt–ě–ěţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qOle ˙˙˙˙˙˙˙˙˙˙˙˙uCompObj\^˙˙˙˙viObjInfo˙˙˙˙_˙˙˙˙xEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙yŠGÂnĚć$ͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒB†==„źm ˆ0 ƒnƒI‚, so  ƒdƒBƒdƒt†==„źm ˆ0 ƒn ƒdƒIƒdƒt_1239789761˙˙˙˙˙˙˙˙bÎŔF@ĄŽ ŽÇ@ĄŽ ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙€CompObjac˙˙˙˙iObjInfo˙˙˙˙d˙˙˙˙ƒţ˙˙˙‚ţ˙˙˙ţ˙˙˙…†‡ˆ‰Š‹ŒŽţ˙˙˙ţ˙˙˙‘ţ˙˙˙ţ˙˙˙”•–—˜™š›œţ˙˙˙ţ˙˙˙ ţ˙˙˙ţ˙˙˙Ł¤Ľţ˙˙˙ţ˙˙˙¨ţ˙˙˙ţ˙˙˙ŤŹ­ţ˙˙˙ţ˙˙˙°ţ˙˙˙ţ˙˙˙ł´ľśˇ¸ţ˙˙˙ţ˙˙˙ťţ˙˙˙ţ˙˙˙žżŔÁÂĂÄĹţ˙˙˙ţ˙˙˙Čţ˙˙˙ţ˙˙˙ËĚÍţ˙˙˙ţ˙˙˙Đţ˙˙˙ţ˙˙˙ÓÔŐÖ×ŘŮÚţ˙˙˙ţ˙˙˙Ýţ˙˙˙ţ˙˙˙ŕáâăţ˙˙˙ţ˙˙˙ćţ˙˙˙ţ˙˙˙éęëěíîďţ˙˙˙ţ˙˙˙ňţ˙˙˙ţ˙˙˙őö÷ţ˙˙˙ţ˙˙˙úţ˙˙˙ţ˙˙˙ýţ˙ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGžĚćLͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒE†==  ˆ1ˆ2Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙„ş_1239789763[ogÎŔF@ĄŽ ŽÇ@ĄŽ ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙CompObjfh˙˙˙˙i ƒr„źm ˆ0 ƒn ƒdƒIƒdƒt†==  ˆ1ˆ2 ‚(ˆ0‚.ˆ0ˆ0ˆ5ˆ0ˆ0 m)(4„Ŕp†×´10 †"-ˆ7  T†Ĺ"ׁm/A‚)‚(ˆ9ˆ0ˆ0 m †"-ˆ1 ‚)‚(ˆ6ˆ0‚.ˆ0 A/s)†==ˆ1‚.ˆ7ˆ0†×´ˆ1ˆ0 †"-ˆ4  V/mţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qG™Ěć<ͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒE†==  ˆ1ˆ2 ƒr„źm ˆ0 ƒn ƒdƒIƒdƒObjInfo˙˙˙˙i˙˙˙˙’Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙“ľ_1239789765˙˙˙˙˙˙˙˙lÎŔF@ĄŽ ŽÇ@ĄŽ ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙žt†==  ˆ1ˆ2 ‚(ˆ0‚.ˆ0ˆ1ˆ0ˆ0 m)(4„Ŕp†×´10 †"-ˆ7  T†Ĺ"ׁm/A‚)‚(ˆ9ˆ0ˆ0 m †"-ˆ1 ‚)‚(ˆ6ˆ0‚.ˆ0 A/s‚)†==ˆ3‚.ˆ3ˆ9†×´ˆ1ˆ0 †"-ˆ4  V/mţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathTyCompObjkm˙˙˙˙ŸiObjInfo˙˙˙˙n˙˙˙˙ĄEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙˘_1239789768jtqÎŔF@ĄŽ ŽÇ@ĄŽ ŽÇpe EFEquation.DSMT4ô9˛qGÂäĚćDͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒB‚(ƒr‚)†==ˆ0ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathTyOle ˙˙˙˙˙˙˙˙˙˙˙˙ŚCompObjpr˙˙˙˙§iObjInfo˙˙˙˙s˙˙˙˙ŠEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙Şńpe EFEquation.DSMT4ô9˛qGÂŐĚćͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒr†>>ƒRţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathTy_1239789770˙˙˙˙˙˙˙˙vÎŔF@ĄŽ ŽÇ@ĄŽ ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙ŽCompObjuw˙˙˙˙ŻiObjInfo˙˙˙˙x˙˙˙˙ąpe EFEquation.DSMT4ô9˛qGÂ}Ěć4ͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A   ƒd…ŚF ƒB ƒdƒt†==ƒA ƒdƒBƒdƒt†==„Ŕpƒr ˆ1  ˆ2  ƒdEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙˛™_1239789772ű{ÎŔF@ĄŽ ŽÇ@ĄŽ ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙šCompObjz|˙˙˙˙şiƒBƒdƒt‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qG Ěć$ͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_EObjInfo˙˙˙˙}˙˙˙˙źEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙˝(_1239789774˙˙˙˙˙˙˙˙€ÎŔF@ĄŽ ŽÇ@ĄŽ ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙Ćô_A  ƒE†== ˆ1ˆ2„Ŕpƒr ˆ1  ƒd…ŚF ƒB ƒdƒt†== „Ŕpƒr ˆ1  ˆ2 ˆ2„Ŕpƒr ˆ1  ƒdƒBƒdƒt†== ƒr ˆ1 ˆ2 ƒdƒBƒdƒt‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathTyCompObj˙˙˙˙ÇiObjInfo˙˙˙˙‚˙˙˙˙ÉEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙Ęę_1239789776~ˆ…ÎŔF@ĄŽ ŽÇ@ĄŽ ŽÇpe EFEquation.DSMT4ô9˛qGÂÎĚćLͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ŠE ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathTyOle ˙˙˙˙˙˙˙˙˙˙˙˙ÎCompObj„†˙˙˙˙ĎiObjInfo˙˙˙˙‡˙˙˙˙ŃEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙Ň-pe EFEquation.DSMT4ô9˛qGÂĚć<ͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒE†== ˆ1ˆ2„Ŕpƒr ˆ2  ƒd…ŚF ƒB ƒdƒt†== „ŔpƒR ˆ2 ˆ2„Ŕpƒr ˆ2  ƒdƒBƒdƒt†== ƒR ˆ2 ˆ2ƒr ˆ2  ƒdƒBƒdƒt‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂëĚćDͤćDSMT5WinAllBasicCodePages_1239789778˙˙˙˙˙˙˙˙ŠÎŔF@ĄŽ ŽÇ@ĄŽ ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙ŰCompObj‰‹˙˙˙˙ÜiObjInfo˙˙˙˙Œ˙˙˙˙ŢEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙ß_1239795831˙˙˙˙˙˙˙˙ÎŔF@ĄŽ ŽÇ@ĄŽ ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙äCompObjŽ˙˙˙˙ĺiTimes New RomanSymbolCourier NewMT 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Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  …ŚF ƒB †==ƒBƒAţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q_1239789863˙˙˙˙˙˙˙˙RÎŔF0\Ž ŽÇ0\Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙eCompObjQS˙˙˙˙fiObjInfo˙˙˙˙T˙˙˙˙hGÂůĚćLͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ˆ8‚.ˆ0ˆ0 cm 2ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathTyEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙i_1239794208˙˙˙˙˙˙˙˙WÎŔF0\Ž ŽÇ0\Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙nCompObjVX˙˙˙˙oipe EFEquation.DSMT4ô9˛qGÂ$ ę ÍxęDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  WinANSIWWdoc13EE av –ě–ě†==ƒN …”D…ŚF ƒB …”Dƒt–ě–ě†==ObjInfo˙˙˙˙Y˙˙˙˙qEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙r@_1239794213ďš\ÎŔF0\Ž ŽÇ0\Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙{ ƒNƒA‚(ƒB f †"-ƒB i ‚)…”Dƒt–ě–ě†== ƒNƒA„źm ƒo ƒnƒI…”Dƒt‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂy ę ÍxęDSMT5WinAllBasicCodePagesCompObj[]˙˙˙˙|iObjInfo˙˙˙˙^˙˙˙˙~Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙•_1239794411ndaÎŔF0\Ž ŽÇ0\Ž ŽÇ‚ƒ„…†‡ˆ‰ţ˙˙˙ţ˙˙˙Œţ˙˙˙ţ˙˙˙‘’“ţ˙˙˙ţ˙˙˙–ţ˙˙˙ţ˙˙˙™š›œžŸ ţ˙˙˙ţ˙˙˙Łţ˙˙˙ţ˙˙˙Ś§¨ŠŞţ˙˙˙ţ˙˙˙­ţ˙˙˙ţ˙˙˙°ą˛łţ˙˙˙ţ˙˙˙śţ˙˙˙ţ˙˙˙šşťţ˙˙˙ţ˙˙˙žţ˙˙˙ţ˙˙˙ÁÂĂţ˙˙˙ţ˙˙˙Ćţ˙˙˙ţ˙˙˙ÉĘËĚţ˙˙˙ţ˙˙˙Ďţ˙˙˙ţ˙˙˙ŇÓÔŐÖ×ţ˙˙˙ţ˙˙˙Úţ˙˙˙ţ˙˙˙ÝŢßŕáţ˙˙˙ţ˙˙˙äţ˙˙˙ţ˙˙˙çčéęëěíîďđńţ˙˙˙ţ˙˙˙ôţ˙˙˙ţ˙˙˙÷řůúűţ˙˙˙ţ˙˙˙ţţ˙˙˙ţ˙˙˙Times New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  WinANSIWWdoc13EE av †== „źm ˆ0 ‚(ˆ1ˆ2‚)‚(ˆ8‚.ˆ0ˆ0†×´ˆ1ˆ0 †"-ˆ4 m ˆ2 ‚)‚(ˆ9ˆ0ˆ0ˆ0 m †"-ˆ1 ‚)‚(ˆ0‚.ˆ3ˆ5ˆ0 A‚)ˆ0‚.ˆ0ˆ4ˆ0ˆ0 s†==ˆ9‚.ˆ5ˆ0†×´ˆ1ˆ0 †"-ˆ4  V‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂ7¨č ̀čDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAOle ˙˙˙˙˙˙˙˙˙˙˙˙ŠCompObj`b˙˙˙˙‹iObjInfo˙˙˙˙c˙˙˙˙Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙ŽSôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  WinANSIWWdoc08PP†==ˆ3‚.ˆ5†×´ˆ1ˆ0 †"-ˆ1ˆ1  F/mţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q_1239794417˙˙˙˙˙˙˙˙fÎŔF0\Ž ŽÇ0\Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙”CompObjeg˙˙˙˙•iObjInfo˙˙˙˙h˙˙˙˙—Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙˜:_1239789874KxkÎŔF0\Ž ŽÇ0\Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙ĄCompObjjl˙˙˙˙˘iG ę ÍxęDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒi D †==WinANSIWWdoc08PP ƒd…ŚF ƒE ƒdƒt†==‚(ˆ3‚.ˆ5†×´ˆ1ˆ0 †"-ˆ1ˆ1  F/m‚)‚(ˆ2ˆ4‚.ˆ0†×´ˆ1ˆ0 ˆ3  V†Ĺ"ׁm/s ˆ3 ‚)ƒt ˆ2 ‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂ(Ěć$ͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_EObjInfo˙˙˙˙m˙˙˙˙¤Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙ĽD_1239794306˙˙˙˙˙˙˙˙pÎŔF0\Ž ŽÇ ŚŽ ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙Ťô_A  ƒi D †==ˆ2ˆ1˜ď†×´˜ďˆ1ˆ0 †"-ˆ6 ˜ďAţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂî ę ÍxęDSMT5WinAllBasicCodePagesCompObjoq˙˙˙˙ŹiObjInfo˙˙˙˙r˙˙˙˙ŽEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙Ż _1239789878˙˙˙˙˙˙˙˙uÎŔF ŚŽ ŽÇ ŚŽ ŽÇTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒt†==ˆ5‚.ˆ0 s.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qOle ˙˙˙˙˙˙˙˙˙˙˙˙´CompObjtv˙˙˙˙ľiObjInfo˙˙˙˙w˙˙˙˙ˇEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙¸÷GÂŰĚć<ͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒi Dţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q_1239789880s‚zÎŔF ŚŽ ŽÇ ŚŽ ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙źCompObjy{˙˙˙˙˝iObjInfo˙˙˙˙|˙˙˙˙żEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙Ŕř_1239794441_ŒÎŔF ŚŽ ŽÇ ŚŽ ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙ÄCompObj~€˙˙˙˙ĹiGÂÜĚćDͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  …ŚF ƒEţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qObjInfo˙˙˙˙˙˙˙˙ÇEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙Č%_1239789885˙˙˙˙˙˙˙˙„ÎŔF ŚŽ ŽÇ ŚŽ ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙ÍG  ę ÍxęDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  WinANSIWWdoc08PP†==ƒKPP ˆ0 ‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qCompObjƒ…˙˙˙˙ÎiObjInfo˙˙˙˙†˙˙˙˙ĐEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙ŃŸ_1239794448˙˙˙˙˙˙˙˙‰ÎŔF ŚŽ ŽÇ ŚŽ ŽÇGƒĚć4ͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒd…ŚF ƒE ‚/ƒdƒt†==ˆ4‚(ˆ8‚.ˆ7ˆ6†×´ˆ1ˆ0 ˆ3  V†Ĺ"ׁm/s 4 ‚)ƒt ˆ3Ole ˙˙˙˙˙˙˙˙˙˙˙˙ŘCompObjˆŠ˙˙˙˙ŮiObjInfo˙˙˙˙‹˙˙˙˙ŰEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙Ütţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂX ę ÍxęDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  WinANSIWWdoc08PP ˆ0 †==ˆ8‚.ˆ8ˆ5ˆ4†×´ˆ1ˆ0 †"-ˆ1ˆ2  F/m.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂŢ ę ÍxęDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôA_1239794664‡‘ŽÎŔF ŚŽ ŽÇ ŚŽ ŽÇOle 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˙˙˙˙˙˙˙˙˙˙˙˙a GÂţĚć$ͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒj D „Ŕpƒr ˆ2 ‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathTy_1239789914˙˙˙˙˙˙˙˙ĘÎŔF Ž ŽÇ Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙f CompObjÉË˙˙˙˙g iObjInfo˙˙˙˙Ě˙˙˙˙i pe EFEquation.DSMT4ô9˛qGÂ@ĚćLͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒB‚(ˆ2„Ŕpƒr‚)†==„źm ˆ0 ‚(ƒj D „Ŕpƒr ˆ2 ‚)Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙j \_1239789916ŻáĎÎŔF Ž ŽÇ Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙p CompObjÎĐ˙˙˙˙q iţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂXĚć<ͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒB†==  ˆ1ˆ2ObjInfo˙˙˙˙Ń˙˙˙˙s Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙t t_1239789919˙˙˙˙˙˙˙˙ÔÎŔF Ž ŽÇ Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙~  „źm ˆ0 ƒj D ƒr†==  ˆ1ˆ2 ‚(ˆ4„Ŕp†×´ˆ1ˆ0 †"-ˆ7  T†Ĺ"ׁm/A‚)‚(ˆ5ˆ5‚.ˆ7 A/m 2 ‚)‚(ˆ0‚.ˆ0ˆ2ˆ0ˆ0 m)†==ˆ7‚.ˆ0ˆ0†×´ˆ1ˆ0 †"-ˆ7  Tţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathTyCompObjÓŐ˙˙˙˙ iObjInfo˙˙˙˙Ö˙˙˙˙ Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙‚ †_1239789921ŇÜŮÎŔF Ž ŽÇ Ž ŽÇţ˙˙˙ţ˙˙˙ƒ „ … † ‡ ˆ ţ˙˙˙ţ˙˙˙‹ ţ˙˙˙ţ˙˙˙Ž   ţ˙˙˙ţ˙˙˙“ ţ˙˙˙ţ˙˙˙– — ˜ ™ š › ţ˙˙˙ţ˙˙˙ž ţ˙˙˙ţ˙˙˙Ą ˘ Ł ţ˙˙˙ţ˙˙˙Ś ţ˙˙˙ţ˙˙˙Š Ş Ť Ź ţ˙˙˙ţ˙˙˙Ż ţ˙˙˙ţ˙˙˙˛ ł ´ ľ ţ˙˙˙ţ˙˙˙¸ ţ˙˙˙ţ˙˙˙ť ź ˝ ž ţ˙˙˙ţ˙˙˙Á ţ˙˙˙ţ˙˙˙Ä Ĺ Ć Ç ţ˙˙˙ţ˙˙˙Ę ţ˙˙˙ţ˙˙˙Í Î Ď Đ ţ˙˙˙ţ˙˙˙Ó ţ˙˙˙ţ˙˙˙Ö × Ř Ů Ú ţ˙˙˙ţ˙˙˙Ý ţ˙˙˙ţ˙˙˙ŕ á â ă ä ĺ ć ç č é ţ˙˙˙ţ˙˙˙ě ţ˙˙˙ţ˙˙˙ď đ ń ň ó ţ˙˙˙ţ˙˙˙ö ţ˙˙˙ţ˙˙˙ů ú ű ü ý ţ ˙ ţ˙˙˙pe EFEquation.DSMT4ô9˛qGÂjĚćDͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒB†==  ˆ1ˆ2 „źm ˆ0 ƒj D ƒr‚. Now ƒr is   ˆ1ˆ2ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂÜĚćͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_EOle ˙˙˙˙˙˙˙˙˙˙˙˙‰ CompObjŘÚ˙˙˙˙Š iObjInfo˙˙˙˙Ű˙˙˙˙Œ Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙ řô_A    ˆ1ˆ2ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qG„Ěć4ͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_E_1239789923˙˙˙˙˙˙˙˙ŢÎŔF Ž ŽÇ Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙‘ CompObjÝß˙˙˙˙’ iObjInfo˙˙˙˙ŕ˙˙˙˙” Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙•  _1239789925×ăÎŔF Ž ŽÇ Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙œ CompObjâä˙˙˙˙ iô_A  ƒB†==  ˆ1ˆ2 ‚(ˆ7‚.ˆ0ˆ0†×´ˆ1ˆ0 †"-ˆ7  T)†==ˆ3‚.ˆ5ˆ0†×´ˆ1ˆ0 †"-ˆ7  Tţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qObjInfo˙˙˙˙ĺ˙˙˙˙Ÿ Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙  ö_1239794758˙˙˙˙˙˙˙˙čÎŔF Ž ŽÇ Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙¤ GÂÚĚć$ͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒq†==ƒCƒVţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qCompObjçé˙˙˙˙Ľ iObjInfo˙˙˙˙ę˙˙˙˙§ Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙¨ #_1239794775ćđíÎŔF Ž ŽÇ Ž ŽÇG ę ÍxęDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒC†== WinANSIWWdoc08PPƒAƒd‚,ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qOle ˙˙˙˙˙˙˙˙˙˙˙˙­ CompObjěî˙˙˙˙Ž iObjInfo˙˙˙˙ď˙˙˙˙° Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙ą %G  ę ÍxęDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  WinANSIWWdoc08PP†==ƒKPP ˆ0 ‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathTy_1239794782˙˙˙˙˙˙˙˙ňÎŔF Ž ŽÇ Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙ś CompObjńó˙˙˙˙ˇ iObjInfo˙˙˙˙ô˙˙˙˙š pe EFEquation.DSMT4ô9˛qG ę ÍxęDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒi C †==ƒdƒq/ƒdƒt‚.Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙ş _1239794789ë˙÷ÎŔF Ž ŽÇ Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙ż CompObjöř˙˙˙˙Ŕ iţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qG ę ÍxęDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒj D †==WinANSIWWdoc08PP ƒEƒdƒt‚.ObjInfo˙˙˙˙ů˙˙˙˙ Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙Ă :_1239794802˙˙˙˙˙˙˙˙üÎŔF ˆŽ ŽÇ ˆŽ ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙Č ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂű ę ÍxęDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒE†==ƒq/WinANSIWCompObjűý˙˙˙˙É iObjInfo˙˙˙˙ţ˙˙˙˙Ë Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙Ě _1239794811úÎŔF ˆŽ ŽÇ ˆŽ ŽÇWdoc08PPƒAţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂ& ę ÍxęDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_EOle ˙˙˙˙˙˙˙˙˙˙˙˙Ń CompObj˙˙˙˙Ň iObjInfo˙˙˙˙˙˙˙˙Ô Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙Ő Bô_A  ƒdƒE/ƒdƒt†==ƒi C /WinANSIWWdoc08PPƒA‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qG“ ę ÍxęDSMT5WinAllBasicCodePages_1239794826˙˙˙˙˙˙˙˙ÎŔF ˆŽ ŽÇ ˆŽ ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙Ű CompObj˙˙˙˙Ü iObjInfo˙˙˙˙˙˙˙˙Ţ Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙ß Ż_1239789942˙˙˙˙˙˙˙˙ ÎŔF ˆŽ ŽÇ ˆŽ ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙ę CompObj  ˙˙˙˙ë iTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒq†==ƒCƒV†== WinANSIWWdoc08PPƒAƒd–(–)ƒV†== ‚(ˆ4‚.ˆ7ˆ0‚)PP ˆ0 ‚(ˆ3‚.ˆ0ˆ0†×´ˆ1ˆ0 †"-ˆ4  m ˆ2 ‚)‚(ˆ1ˆ2ˆ0 V‚)ˆ2‚.ˆ5ˆ0†×´ˆ1ˆ0 †"-ˆ3  m†==ˆ5‚.ˆ9ˆ9†×´ˆ1ˆ0 †"-ˆ1ˆ0  C‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂ]Ěć<ͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAObjInfo˙˙˙˙ ˙˙˙˙í Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙î y_1239794860ÎŔF ˆŽ ŽÇ ˆŽ ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙ô ôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A   ƒdƒqƒdƒt†==ƒi C †==ˆ6‚.ˆ0ˆ0˜ď†×´˜ďˆ1ˆ0 †"-ˆ3 ˜ďA‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qCompObj˙˙˙˙ő iObjInfo˙˙˙˙˙˙˙˙÷ Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙ř ň_1239794879˙˙˙˙ÎŔF ˆŽ ŽÇ ˆŽ ŽÇGÂÖ ę ÍxęDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒj D †==WinANSIWWdoc08PP ƒdƒEƒdƒt†==ƒKPP ˆ0  ƒi C ƒKPP ˆ0 ƒA†== ƒi C ƒA†==ƒj C ‚,Ole ˙˙˙˙˙˙˙˙˙˙˙˙ CompObj˙˙˙˙ iObjInfo˙˙˙˙˙˙˙˙ Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙ fţ˙˙˙ ţ˙˙˙ţ˙˙˙    ţ˙˙˙ţ˙˙˙ ţ˙˙˙ţ˙˙˙    ţ˙˙˙ţ˙˙˙ ţ˙˙˙ţ˙˙˙    ţ˙˙˙ţ˙˙˙ ţ˙˙˙ţ˙˙˙! " # $ % ţ˙˙˙ţ˙˙˙( ţ˙˙˙ţ˙˙˙+ , - . ţ˙˙˙ţ˙˙˙1 ţ˙˙˙ţ˙˙˙4 5 6 7 8 9 : ; ţ˙˙˙ţ˙˙˙> ţ˙˙˙ţ˙˙˙A B C D E F G H I J K L ţ˙˙˙ţ˙˙˙O ţ˙˙˙ţ˙˙˙R S T U V W ţ˙˙˙ţ˙˙˙Z 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 ţ˙˙˙ţ˙˙˙} ţ˙˙˙ţ˙˙˙€ ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂJ ę ÍxęDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒi D †==ƒi C †==ˆ6‚.ˆ0ˆ0†×´ˆ1ˆ0 †"-ˆ3  A.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂţ ę ÍxęDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôA_1239794889˙˙˙˙˙˙˙˙ÎŔF ˆŽ ŽÇ ˆŽ ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙ CompObj˙˙˙˙ iObjInfo˙˙˙˙˙˙˙˙ Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙ _1239789950 "ÎŔF ˆŽ ŽÇ ˆŽ ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙ CompObj ˙˙˙˙ iôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒi D †==ƒi C ‚,ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂńĚć$ͤćDSMT5WinAllBasicCodePagesObjInfo˙˙˙˙!˙˙˙˙ Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙ _1239789953˙˙˙˙˙˙˙˙$ÎŔF ˆŽ ŽÇ ˆŽ ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙ Times New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒi C †==ƒq‚/ƒtţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qCompObj#%˙˙˙˙ iObjInfo˙˙˙˙&˙˙˙˙ Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙ D_1239789955ÍO)ÎŔF ˆŽ ŽÇ ˆŽ ŽÇGÂ(ĚćLͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒi C †==ˆ1‚.ˆ8ˆ0†×´ˆ1ˆ0 †"-ˆ3  Aţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathTyOle ˙˙˙˙˙˙˙˙˙˙˙˙& CompObj(*˙˙˙˙' iObjInfo˙˙˙˙+˙˙˙˙) Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙* pe EFEquation.DSMT4ô9˛qGÂůĚć<ͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒq†==ˆ0 at ƒt†==ˆ0_1239789957˙˙˙˙˙˙˙˙.ÎŔF ˆŽ ŽÇ ˆŽ ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙/ CompObj-/˙˙˙˙0 iObjInfo˙˙˙˙0˙˙˙˙2 ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂčĚćDͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒq†==ƒi C ƒt†==‚(ˆ1‚.ˆ8ˆ0†×´ˆ1ˆ0 Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙3 _1239789959,63ÎŔF ˆŽ ŽÇ ˆŽ ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙< CompObj24˙˙˙˙= i†"-ˆ3  A)(0.500†×´10 †"-ˆ6  s)†==ˆ9‚.ˆ0ˆ0†×´ˆ1ˆ0 †"-ˆ1ˆ0  Cţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qObjInfo˙˙˙˙5˙˙˙˙? Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙@ _1239789961˙˙˙˙˙˙˙˙8ÎŔF ˆŽ ŽÇ ˆŽ ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙M GÂćĚćͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒE†== „ĂsWinANSIWWdoc08PP ˆ0 †== ƒqPP ˆ0 ƒA†== ˆ9‚.ˆ0ˆ0†×´ˆ1ˆ0 †"-ˆ1ˆ0  C‚(ˆ8‚.ˆ8ˆ5ˆ4†×´ˆ1ˆ0 †"-ˆ1ˆ2  C 2 ‚/N†Ĺ"ׁm 2 ‚)‚(ˆ5‚.ˆ0ˆ0†×´ˆ1ˆ0 †"-ˆ4  m 2 ‚)†==ˆ2‚.ˆ0ˆ3†×´ˆ1ˆ0 ˆ5  V/mţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qCompObj79˙˙˙˙N iObjInfo˙˙˙˙:˙˙˙˙P Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙Q ż_12397899631E=ÎŔF ˆŽ ŽÇ ˆŽ ŽÇGÂŁĚć4ͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒV†==ƒEƒd†==‚(ˆ2‚.ˆ0ˆ3†×´ˆ1ˆ0 ˆ5  V/m)(2.00†×´10 †"-ˆ3  m)†==ˆ4ˆ0ˆ6 VOle ˙˙˙˙˙˙˙˙˙˙˙˙X CompObj<>˙˙˙˙Y iObjInfo˙˙˙˙?˙˙˙˙[ Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙\ )ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qG Ěć$ͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒE†==ƒq‚/WinANSIWWdoc08PP ˆ0 ƒAţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂ6ĚćLͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_E_1239789965˙˙˙˙˙˙˙˙BÎŔF ˆŽ ŽÇŇ!Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙a CompObjAC˙˙˙˙b iObjInfo˙˙˙˙D˙˙˙˙d Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙e R_1239789967@JGÎŔFŇ!Ž ŽÇŇ!Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙s CompObjFH˙˙˙˙t iô_A   ƒdƒEƒdƒt†== ƒdƒq‚/ƒdƒtWinANSIWWdoc08PP ˆ0 ƒA†== ƒi C PP ˆ0 ƒA†== ˆ1‚.ˆ8ˆ0†×´ˆ1ˆ0 †"-ˆ3  A‚(ˆ8‚.ˆ8ˆ5ˆ4†×´ˆ1ˆ0 †"-ˆ1ˆ2  C 2 ‚/N†Ĺ"ׁm 2 ‚)‚(ˆ5‚.ˆ0ˆ0†×´ˆ1ˆ0 †"-ˆ4  m 2 ‚)†==ˆ4‚.ˆ0ˆ7†×´ˆ1ˆ0 ˆ1ˆ1  V/m†Ĺ"ׁsţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂŰĚć<ͤćDSMT5WinAllBasicCodePagesObjInfo˙˙˙˙I˙˙˙˙v Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙w ÷_1239789969˙˙˙˙˙˙˙˙LÎŔFŇ!Ž ŽÇŇ!Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙{ Times New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒi Cţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂ0ĚćDͤćDSMT5WinAllBasicCodePagesCompObjKM˙˙˙˙| iObjInfo˙˙˙˙N˙˙˙˙~ Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙ L_1239789972;cQÎŔFŇ!Ž ŽÇŇ!Ž ŽÇ ‚ ƒ „ ţ˙˙˙ţ˙˙˙‡ ţ˙˙˙ţ˙˙˙Š ‹ Œ ţ˙˙˙ţ˙˙˙ ţ˙˙˙ţ˙˙˙’ “ ” • ţ˙˙˙ţ˙˙˙˜ ţ˙˙˙ţ˙˙˙› œ  ž Ÿ   Ą ˘ ţ˙˙˙ţ˙˙˙Ľ ţ˙˙˙ţ˙˙˙¨ Š Ş Ť Ź ­ Ž Ż ° ţ˙˙˙ţ˙˙˙ł ţ˙˙˙ţ˙˙˙ś ˇ ¸ š ţ˙˙˙ţ˙˙˙ź ţ˙˙˙ţ˙˙˙ż Ŕ Á ţ˙˙˙ţ˙˙˙Ä ţ˙˙˙ţ˙˙˙Ç Č É Ę ţ˙˙˙ţ˙˙˙Í ţ˙˙˙ţ˙˙˙Đ Ń Ň ţ˙˙˙ţ˙˙˙Ő ţ˙˙˙ţ˙˙˙Ř Ů Ú Ű Ü Ý Ţ ß ţ˙˙˙ţ˙˙˙â ţ˙˙˙ţ˙˙˙ĺ ć ç č é ę ë ě í î ţ˙˙˙ţ˙˙˙ń ţ˙˙˙ţ˙˙˙ô ő ö ÷ ř ů ú ű ţ˙˙˙ţ˙˙˙ţ ţ˙˙˙ţ˙˙˙Times New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒj D †==WinANSIWWdoc08PP ˆ0  ƒdƒEƒdƒtţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qOle ˙˙˙˙˙˙˙˙˙˙˙˙… CompObjPR˙˙˙˙† iObjInfo˙˙˙˙S˙˙˙˙ˆ Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙‰ ýGÂáĚćͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  WinANSIWWdoc08PPţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q_1239789974˙˙˙˙˙˙˙˙VÎŔFŇ!Ž ŽÇŇ!Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙ CompObjUW˙˙˙˙Ž iObjInfo˙˙˙˙X˙˙˙˙ GÂňĚć4ͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  WinANSIWWdoc08PP ˆ0ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathTyEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙‘ _1239789976T^[ÎŔFŇ!Ž ŽÇŇ!Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙– CompObjZ\˙˙˙˙— ipe EFEquation.DSMT4ô9˛qGÂĚć$ͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒj D †==‚(ˆ8‚.ˆ8ˆ5ˆ4†×´ˆ1ˆ0 †"-ˆ1ˆ2  C 2 ‚/N†Ĺ"ׁm ObjInfo˙˙˙˙]˙˙˙˙™ Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙š 4_1239789978˙˙˙˙˙˙˙˙`ÎŔFŇ!Ž ŽÇŇ!Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙Ł 2 ‚)‚(ˆ4‚.ˆ0ˆ7†×´ˆ1ˆ0 ˆ1ˆ1  V/m†Ĺ"ׁs)†==ˆ3‚.ˆ6ˆ0 A/m 2ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂ3ĚćLͤćDSMT5WinAllBasicCodePagesCompObj_a˙˙˙˙¤ iObjInfo˙˙˙˙b˙˙˙˙Ś Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙§ O_1239789980YreÎŔFŇ!Ž ŽÇŇ!Ž ŽÇTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒi D †==ƒj D ƒA†==‚(ˆ3‚.ˆ6ˆ0 A/m 2 ‚)‚(ˆ5‚.ˆ0ˆ0†×´ˆ1ˆ0 †"-ˆ4  m 2 ‚)†==ˆ1‚.ˆ8ˆ0†×´ˆ1ˆ0 †"-ˆ3  A; ƒi D †==ƒi Cţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂţĚć<ͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_EOle ˙˙˙˙˙˙˙˙˙˙˙˙ą CompObjdf˙˙˙˙˛ iObjInfo˙˙˙˙g˙˙˙˙´ Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙ľ ô_A  ƒi C †==ƒi D ‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂŰĚćDͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôA_1239789982˙˙˙˙˙˙˙˙jÎŔFŇ!Ž ŽÇŇ!Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙ş CompObjik˙˙˙˙ť iObjInfo˙˙˙˙l˙˙˙˙˝ Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙ž ÷_1239796167˙˙˙˙˙˙˙˙oÎŔFŇ!Ž ŽÇŇ!Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙ CompObjnp˙˙˙˙Ă iôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒi Dţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂ# ę ÍxęDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT 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iObjInfo˙˙˙˙”˙˙˙˙ ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qG  ę ÍxęDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒB C †== „źm ˆ0 ƒI C ˆ2„ŔpEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙ &_1240137157˙˙˙˙˙˙˙˙—ÎŔFC$Ž ŽÇC$Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙$ CompObj–˜˙˙˙˙% iƒr†== „źm ˆ0 ˆ2„Ŕp ‚(ˆ1ˆ6 A‚)‚(ˆ0‚.ˆ0ˆ6ˆ0 m‚)†==ˆ5‚.ˆ3ˆ3†×´ˆ1ˆ0 †"-ˆ5  T‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qObjInfo˙˙˙˙™˙˙˙˙' Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙( ö_1240137225•œÎŔFC$Ž ŽÇC$Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙, (ÁÚLđ,Ř$đDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒr†<<ƒR‚,ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qCompObj›˙˙˙˙- iObjInfo˙˙˙˙ž˙˙˙˙/ Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙0 Ę_1239796458¤ĄÎŔFC$Ž ŽÇC$Ž ŽÇ(ÁŽLđ,Ř$đDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  WinANSIWWdoc07 d  €ŕúú ~B †Ĺ"׃d~l ~=„źm ˆ0 ƒI C †++WWdoc08}PP ˆ0  ƒd…ŚF ƒE ƒdƒt–(–)Ole ˙˙˙˙˙˙˙˙˙˙˙˙8 CompObj ˘˙˙˙˙9 iObjInfo˙˙˙˙Ł˙˙˙˙; Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙< Xţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂ< ę ÍxęDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  WinANSIWWdoc07 d  €ŕúú ~B †Ĺ"׃d~l ~=„źm ˆ0 ƒI Cţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qG ę ÍxęDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôA_1239796474˙˙˙˙˙˙˙˙ŚÎŔFC$Ž ŽÇC$Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙B CompObjĽ§˙˙˙˙C iObjInfo˙˙˙˙¨˙˙˙˙E Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙F 4_1239790005˙˙˙˙˙˙˙˙ŤÎŔFC$Ž ŽÇC$Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙K CompObjŞŹ˙˙˙˙L iôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  WinANSIWWdoc07 d  €ŕúú ~B †Ĺ"׃d~l ~=ˆ0‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂěĚć<ͤćDSMT5WinAllBasicCodePagesObjInfo˙˙˙˙­˙˙˙˙N Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙O _1239796603¸Ç°ÎŔF´&Ž ŽÇ´&Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙T Times New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒI C †==ˆ0‚;ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qCompObjŻą˙˙˙˙U iObjInfo˙˙˙˙˛˙˙˙˙W Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙X 7_1239790010'NľÎŔF´&Ž ŽÇ´&Ž ŽÇG ę ÍxęDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ŠB †==ŠB  ˆ0 †++„źm ˆ0 ŠM .ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qOle ˙˙˙˙˙˙˙˙˙˙˙˙] CompObj´ś˙˙˙˙^ iObjInfo˙˙˙˙ˇ˙˙˙˙` Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙a ęGÂÎĚćͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ŠB ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q_1239796592Â˙˙˙˙şÎŔF´&Ž ŽÇ´&Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙e CompObjšť˙˙˙˙f 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EFEquation.DSMT4ô9˛qGÂ9Ěć$ͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒi†==‚(ˆ1ˆ0˜ďA)(ƒe †"-1 ‚)†==ˆ3‚.ˆ7˜ďA._1239796806˙˙˙˙˙˙˙˙‚ÎŔFđ)0Ž ŽÇđ)0Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙ŕ CompObjƒ˙˙˙˙á iObjInfo˙˙˙˙„˙˙˙˙ă ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂä ę ÍxęDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  …ŚF ƒB †==Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙ä _1239790094˙˙˙˙˙˙˙˙‡ÎŔFđ)0Ž ŽÇđ)0Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙ě CompObj†ˆ˙˙˙˙í i1 „źm ˆ0 ƒiƒbˆ2„Ŕpƒrƒdƒr†== „źm ˆ0 ƒiƒbˆ2„Ŕpln1†++ ƒaƒc–(–) ˜ďƒc˜ďƒc†++ƒa †+"ň ‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qObjInfo˙˙˙˙‰˙˙˙˙ď Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙đ _1239796824ĚËŒÎŔFđ)0Ž ŽÇđ)0Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙ő GÂůĚć<ͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒt†==ˆ2ˆ0ˆ0„źms˜ďisţ˙ 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˙˙˙˙˙˙˙˙˙˙˙˙;6_1239798155u p 9 ÎŔFp6bŽ ŽÇp6bŽ ŽÇţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qG ę ÍxęDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  WinANSIWWdoc13EE†==†"-ˆ0‚.ˆ0ˆ6ˆ76 V‚,Ole ˙˙˙˙˙˙˙˙˙˙˙˙@CompObj8 : ˙˙˙˙AiObjInfo˙˙˙˙; ˙˙˙˙CEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙Dţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂě ę ÍxęDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  WinANSIWWdoc13EE†==ˆ0ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qDÂvĚčdͤčDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_E_1241348888˙˙˙˙˙˙˙˙> ÎŔFp6bŽ ŽÇp6bŽ ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙ICompObj= ? ˙˙˙˙JiObjInfo˙˙˙˙@ ˙˙˙˙LEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙M’_1239790398 U C ÎŔFp6bŽ ŽÇp6bŽ ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙TCompObjB D ˙˙˙˙Uiô_A  ˆ0†== ƒtƒt ˆ0 –(–) ˆ2 †"- ƒtƒt ˆ0 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RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  F =ƒIl ~×´B ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qCompObjs u ˙˙˙˙ŽiObjInfo˙˙˙˙v ˙˙˙˙Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙‘í_1239790529˙˙˙˙˙˙˙˙y ÎŔF 0Ž ŽÇ 0Ž ŽÇGÂŃĚć<ͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  F ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qOle ˙˙˙˙˙˙˙˙˙˙˙˙•CompObjx z ˙˙˙˙–iObjInfo˙˙˙˙{ ˙˙˙˙˜Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙™CGÂ'ĚćDͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒF†==ƒIƒaƒB†==ƒB ˆ2 ƒa ˆ2 ƒv‚/ƒR‚._1239790532r † ~ ÎŔF 0Ž ŽÇ 0Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙ŸCompObj}  ˙˙˙˙ iObjInfo˙˙˙˙€ ˙˙˙˙˘ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂţĚćͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  @F  †"ĺ ~==ƒma Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙Ł_1239790534˙˙˙˙˙˙˙˙ƒ ÎŔF 0Ž ŽÇ 0Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙¨CompObj‚ „ ˙˙˙˙Šiţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂěĚć4ͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒx ˆ0 †==ˆ0ObjInfo˙˙˙˙… ˙˙˙˙ŤEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙Ź_1239790536 ‹ ˆ ÎŔF 0Ž ŽÇ 0Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙ą‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂ\Ěć$ͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_ECompObj‡ ‰ ˙˙˙˙˛iObjInfo˙˙˙˙Š ˙˙˙˙´Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙ľx_1239790538˙˙˙˙˙˙˙˙ ÎŔF 0Ž ŽÇ ĄƒŽ ŽÇô_A  @ƒF ƒx †"ĺ †==ƒmƒa ƒx  says †"-ƒF†==ƒmƒa ƒxţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂSĚćLͤćDSMT5WinAllBasicCodePagesOle ˙˙˙˙˙˙˙˙˙˙˙˙ťCompObjŒ Ž ˙˙˙˙źiObjInfo˙˙˙˙ ˙˙˙˙žEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙żoTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒa ƒx †==†"- ƒFƒm†==†"- ƒB ˆ2 ƒa ˆ2 ƒvƒmƒRţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q_1239790540| ˝ ’ ÎŔF ĄƒŽ ŽÇ ĄƒŽ ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙ĹCompObj‘ “ ˙˙˙˙ĆiObjInfo˙˙˙˙” ˙˙˙˙ČGÂĺĚć<ͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒa ƒx †== ƒdƒvƒdƒt†==†"- ƒB ˆ2 ƒa ˆ2 ƒvƒmƒR and  ƒdƒvƒv†==†"- ƒBEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙É_1241348994˙˙˙˙˙˙˙˙— ÎŔF ĄƒŽ ŽÇ ĄƒŽ ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙ŇCompObj– ˜ ˙˙˙˙Ói ˆ2 ƒa ˆ2 ƒmƒRƒdƒtţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qDÂŻĚčdͤčDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAObjInfo˙˙˙˙™ ˙˙˙˙ŐEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙ÖË_1239790544˙˙˙˙˙˙˙˙œ ÎŔF ĄƒŽ ŽÇ ĄƒŽ ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙Ţôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  1 ƒdƒvƒv ˜ďƒv ˆ0 ˜ďƒv †+"ň †==†"- ƒB ˆ2 ƒa ˆ2 ƒmƒR1ƒdƒt ˜ďˆ0˜ďƒt †+"ňţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathTyCompObj›  ˙˙˙˙ßiObjInfo˙˙˙˙ž ˙˙˙˙áEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙â…_1239798550ć ł Ą ÎŔF ĄƒŽ ŽÇ †Ž ŽÇpe EFEquation.DSMT4ô9˛qGÂiĚćͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ln‚(ƒv‚)†"- ln‚(ƒv ˆ0 ‚)†==†"- ƒB ˆ2 ƒa ˆ2 ƒtƒmƒRţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂů¨č ̀čDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_EOle ˙˙˙˙˙˙˙˙˙˙˙˙éCompObj  ˘ ˙˙˙˙ęiObjInfo˙˙˙˙Ł ˙˙˙˙ěEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙íô_A  ln ƒvƒv ˆ0 –(–)†==†"- ƒB ˆ2 ƒa ˆ2 ƒtƒmƒR and ƒv†==ƒv ˆ0 ƒe †"-ƒB   ˆ2 ƒa   ˆ2 ƒt‚/ƒmƒRţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathTy_1239790548š ¸ Ś ÎŔF †Ž ŽÇ †Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙öCompObjĽ § ˙˙˙˙÷iObjInfo˙˙˙˙¨ ˙˙˙˙ůpe EFEquation.DSMT4ô9˛qGÂYĚć$ͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒt†==ˆ0‚, ƒv†==ƒv ˆ0  and ƒv†’!Žˆ0 when 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Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  1ƒdƒx ˜ďˆ0˜ďƒx †+"ň †==1ƒv ˆ0 ƒe †"-ƒB   ˆ2 ƒa   ˆ2 ƒtŒ€/Œ€ƒmŒ€ƒR ƒdƒt ˜ďˆ0˜ďƒt †+"ňţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂM ę ÍxęDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_EOle ˙˙˙˙˙˙˙˙˙˙˙˙CompObj´ ś ˙˙˙˙iObjInfo˙˙˙˙ˇ ˙˙˙˙Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙iô_A  ƒi†== WinANSIWWdoc13EEƒR†== ˆ1ƒR ƒd…ŚF ƒB ƒdƒt†== ˆ1ƒRƒB ƒdƒAƒdƒt†== ƒBƒR‚(ƒvƒL‚c‚o‚s„Ćf‚)†== ƒvƒLƒB‚c‚o‚s„ĆfƒR†== ƒmƒg‚t‚a‚n„ĆfƒLƒB‚._1239790557˙˙˙˙˙˙˙˙ş ÎŔF †Ž ŽÇ\ˆŽ ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙'CompObjš ť ˙˙˙˙(iObjInfo˙˙˙˙ź ˙˙˙˙*ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂŰĚćͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒt†’!Ž†"Ľ‚.Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙+÷_1239790559¤ Ç ż ÎŔF\ˆŽ ŽÇ\ˆŽ ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙/CompObjž Ŕ ˙˙˙˙0iţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂdĚć4ͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒt†’!Ž†"Ľ gives ƒx†== ƒmƒRƒv ˆ0ObjInfo˙˙˙˙Á ˙˙˙˙2Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙3€_1239790561˙˙˙˙˙˙˙˙Ä ÎŔF\ˆŽ ŽÇ\ˆŽ ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙9 ƒB ˆ2 ƒa ˆ2 ‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂAĚć$ͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_ECompObjĂ Ĺ ˙˙˙˙:iObjInfo˙˙˙˙Ć ˙˙˙˙<Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙=]_1239790563Â Ě É ÎŔF\ˆŽ ŽÇ\ˆŽ ŽÇô_A  ƒa ƒx †==†"-ƒB ˆ2 ƒa ˆ2 ƒv ˆ0 ‚/ƒmƒR‚,ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂxĚćLͤćDSMT5WinAllBasicCodePagesOle ˙˙˙˙˙˙˙˙˙˙˙˙CCompObjČ Ę ˙˙˙˙DiObjInfo˙˙˙˙Ë ˙˙˙˙FEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙G”Times New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒx†==†"-ƒv ˆ0ˆ2 ‚/ˆ2ƒa ƒx †==ƒmƒRƒv ˆ0 ‚/ˆ2ƒB ˆ2 ƒa ˆ2 ‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathTy_1239790565˙˙˙˙˙˙˙˙Î ÎŔF\ˆŽ ŽÇ͊Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙NCompObjÍ Ď ˙˙˙˙OiObjInfo˙˙˙˙Đ ˙˙˙˙Qý˙˙˙    o! "#$%fg'()*+,-./0123456789:;<=>?@ABCDEFGHIJKLMNOPQRSTUVWXYZ[\]^_`abcde{hjiklnmpqÓrstuvwyxťźý˙˙˙|}~€pe EFEquation.DSMT4ô9˛qGÂĚć<ͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒd d€„ľe †==Šv †×´ŠB †Ĺ"׃dŠl Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙R$_1239798604˙˙˙˙L Ó ÎŔF͊Ž ŽÇ͊Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙WCompObjŇ Ô ˙˙˙˙Xiţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qG¨č ̀čDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  WinANSIWWdoc13EE†==‚(Šv †×´ŠB )†Ĺ"׊L ObjInfo˙˙˙˙Ő ˙˙˙˙ZEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙[4_1239790570 Ř ÎŔF͊Ž ŽÇ͊Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙`ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂĚćͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  Šv Š=‚(ˆ4‚.ˆ2CompObj× Ů ˙˙˙˙aiObjInfo˙˙˙˙Ú ˙˙˙˙cEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙d*_1239798637Ń j Ý ÎŔF͊Ž ŽÇ͊Ž ŽÇˆ0 m/s‚)Ši ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGŒ ę ÍxęDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_EOle ˙˙˙˙˙˙˙˙˙˙˙˙iCompObjÜ Ţ ˙˙˙˙jiObjInfo˙˙˙˙ß ˙˙˙˙lEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙m¨ô_A  ŠL Š=‚(ˆ0‚.ˆ2ˆ5ˆ0 m‚)‚(‚c‚o‚sˆ3ˆ6‚.ˆ9Euclid Symbol°°Ši †++‚s‚i‚nˆ3ˆ6‚.ˆ9°°Šj ‚)‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛q_1241349024• ˛ â ÎŔF͊Ž ŽÇ͊Ž ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙tCompObjá ă ˙˙˙˙uiObjInfo˙˙˙˙ä ˙˙˙˙wEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙xU_1239799348˙˙˙˙˙˙˙˙ç ÎŔFŽ ŽÇŽ ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙‚CompObjć č ˙˙˙˙ƒiţ˙˙˙ţ˙˙˙„ţ˙˙˙ţ˙˙˙‡ˆ‰Š‹ŒŽţ˙˙˙ţ˙˙˙’ţ˙˙˙ţ˙˙˙•–—˜™š›ţ˙˙˙ţ˙˙˙žţ˙˙˙ţ˙˙˙Ą˘Łţ˙˙˙ţ˙˙˙Śţ˙˙˙ţ˙˙˙ŠŞŤţ˙˙˙ţ˙˙˙Žţ˙˙˙ţ˙˙˙ą˛łţ˙˙˙ţ˙˙˙śţ˙˙˙ţ˙˙˙šşťţ˙˙˙ţ˙˙˙žţ˙˙˙ţ˙˙˙ÁÂĂţ˙˙˙ţ˙˙˙Ćţ˙˙˙ţ˙˙˙ÉĘËţ˙˙˙ţ˙˙˙Îţ˙˙˙ţ˙˙˙ŃŇÓţ˙˙˙ţ˙˙˙Öţ˙˙˙ţ˙˙˙ŮÚŰţ˙˙˙ţ˙˙˙Ţţ˙˙˙ţ˙˙˙áâăţ˙˙˙ţ˙˙˙ćţ˙˙˙ţ˙˙˙éęëěţ˙˙˙ţ˙˙˙ďţ˙˙˙ţ˙˙˙ňóôőö÷řůúţ˙˙˙ţ˙˙˙ýţ˙˙˙ţ˙˙˙DÂ9ĚčdͤčDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  WinANSIWWdoc13EE†==‚(Šv †×´ŠB ‚)†Ĺ"׊L †==‚(ˆ4‚.ˆ2ˆ0 m/s)Ši †×´((0.120 T)Ši †"-0.220 T–(–)Šj †"-(0.0900 T)Šk )†Ĺ"׊L .ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂY ę ÍxęDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAObjInfo˙˙˙˙é ˙˙˙˙…Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙†u_1239799366{: ě ÎŔFŽ ŽÇŽ ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙ôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  WinANSIWWdoc13EE†==ˆ0‚.ˆ3ˆ7ˆ8 V/m–(–)Šj ~ 0.924 V/m–(–)Šk –(–)†Ĺ"ׂ(ˆ0‚.ˆ2ˆ5ˆ0 m)( h€‚ch€‚oh€‚s36.9†°°Ši †++‚s‚i‚nˆ3ˆ6‚.ˆ9†°°Šj ‚)–(–)‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qG§ ę ÍxęDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  WinANSIWWdoc13EE†=CompObjë í ˙˙˙˙‘iObjInfo˙˙˙˙î ˙˙˙˙“Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙”Ă_1239790580˙˙˙˙˙˙˙˙ń ÎŔFŽ ŽÇŽ ŽÇ=‚(ˆ0‚.ˆ3ˆ7ˆ8 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Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_EOle ˙˙˙˙˙˙˙˙˙˙˙˙CompObjô ö ˙˙˙˙‚iObjInfo˙˙˙˙÷ ˙˙˙˙„Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙…őô_A  ƒy t€†<<h€ˆ0ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qEÂŮ ę ÍxęDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_E_1239979449˙˙˙˙˙˙˙˙ú ÎŔFŔ7ŹŽ ŽÇŔ7ŹŽ ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙‰CompObjů ű ˙˙˙˙ŠiObjInfo˙˙˙˙ü ˙˙˙˙ŒEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙ő_1239979448 ř ˙ ÎŔF°ŽŽ ŽÇ°ŽŽ ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙‘CompObjţ ˙˙˙˙’iô_A  ƒB t€†==h€ˆ0ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qEÂŕ ę ÍxęDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_EObjInfo˙˙˙˙ ˙˙˙˙”Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙•ü_1239979283˙˙˙˙˙˙˙˙ ÎŔF°ŽŽ ŽÇ°ŽŽ ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙™ô_A  ƒy t€†>>h€ˆ0h€‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qEÂo ę ÍxęDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT 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Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒdƒE/ƒdƒt†==„ÉwƒE ˆ0 ‚c‚o‚s„ÉwƒtEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙‚7_1239798148˙˙˙˙˙˙˙˙w ÎŔFŮźŽ ŽÇŮźŽ ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙‡CompObjv x ˙˙˙˙ˆiţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂô ę ÍxęDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒj C ‚(‚m‚a‚x‚)†== ƒE ˆ0 „ÁrObjInfo˙˙˙˙y ˙˙˙˙ŠEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙‹_1239798115˙˙˙˙˙˙˙˙| ÎŔFŮźŽ ŽÇŮźŽ ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙”†== ˆ0‚.ˆ4ˆ5ˆ0 V/mˆ2ˆ3ˆ0ˆ0 …ŠW†Ĺ"ׁm†==ˆ1‚.ˆ9ˆ6†×´ˆ1ˆ0 †"-ˆ4  A/m 2ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qCompObj{ } ˙˙˙˙•iObjInfo˙˙˙˙~ ˙˙˙˙—Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙˜_12397907464   ÎŔFŮźŽ ŽÇJżŽ ŽÇGÂç¨č ̀čDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒj D ‚(‚m‚a‚x‚)†==WinANSIWWdoc08PP ˆ0  ƒdƒEƒdƒt–(–) max †==PP ˆ0 „ÉwƒE ˆ0 †==ˆ2„ŔpPP ˆ0 ƒfƒE ˆ0 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EFEquation.DSMT4ô9˛qGÂÚĚć<ͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ˆ9ˆ0†°°‚.Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙Űö_1239790759“ § Ÿ ÎŔF€”ÁŽ ŽÇ€”ÁŽ ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙ßCompObjž   ˙˙˙˙ŕiţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂÔĚćDͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒm‚/ˆ4ObjInfo˙˙˙˙Ą ˙˙˙˙âEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙ăđ_1239790761˙˙˙˙˙˙˙˙¤ ÎŔF€Ď ŽÇ€Ď ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙çCompObjŁ Ľ ˙˙˙˙čiObjInfo˙˙˙˙Ś ˙˙˙˙ęEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙ë_1239790765˘ Ź Š ÎŔF€Ď ŽÇ€Ď ŽÇţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂĚćͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  …ŚF ƒB †==ƒBƒA‚c‚o‚s„ĆfOle ˙˙˙˙˙˙˙˙˙˙˙˙đCompObj¨ Ş ˙˙˙˙ńiObjInfo˙˙˙˙Ť ˙˙˙˙óEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙ô­ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qG‘Ěć$ͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  „Ät g †== ƒLˆ2–(–) ƒmˆ4–(–)˜ďƒg‚s‚i‚n‚(ˆ9ˆ0Euclid Symbol°°†"-„Ćf‚)†++ ƒLˆ2–(–) ƒmˆ4–(–)ƒg‚s‚i‚n‚(ˆ9ˆ0°°†"-„Ćf‚)†++‚(ƒL‚) ƒmˆ4–(–)ƒg‚s‚i‚n‚(ˆ9ˆ0°°†"-„Ćf‚)_1239790767˙˙˙˙˙˙˙˙Ž ÎŔF€Ď ŽÇ€Ď ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙˙CompObj­ Ż ˙˙˙˙iObjInfo˙˙˙˙° ˙˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ţ˙˙˙ ţ˙˙˙ţ˙˙˙#ţ˙˙˙ţ˙˙˙&'(ţ˙˙˙ţ˙˙˙+ţ˙˙˙ţ˙˙˙./01234ţ˙˙˙ţ˙˙˙7ţ˙˙˙ţ˙˙˙:;<=>?ţ˙˙˙ţ˙˙˙Bţ˙˙˙ţ˙˙˙EFGţ˙˙˙ţ˙˙˙Jţ˙˙˙ţ˙˙˙MNOPţ˙˙˙ţ˙˙˙Sţ˙˙˙ţ˙˙˙VWXYZ[\]^_ţ˙˙˙ţ˙˙˙bţ˙˙˙ţ˙˙˙efghţ˙˙˙ţ˙˙˙kţ˙˙˙ţ˙˙˙nopqrsţ˙˙˙ţ˙˙˙vţ˙˙˙ţ˙˙˙yz{|}ţ˙˙˙ţ˙˙˙€ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂYĚćLͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  „Ät g †== ƒmƒgƒLˆ2‚c‚o‚s„Ćf (cEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙u_1241349523ä  ł ÎŔF€Ď ŽÇpOƎ ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙ CompObj˛ ´ ˙˙˙˙ ilockwise).ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qDÂ<ĚčdͤčDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_EObjInfo˙˙˙˙ľ ˙˙˙˙ Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙ X_1239979896˙˙˙˙˙˙˙˙¸ ÎŔFpOƎ ŽÇpOƎ ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙ô_A  „Ät ƒB †==Ät †×´ŠB –ě–ě†==ƒIƒAƒB‚s‚i‚n„Ćfţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qEÂZ ę ÍxęDSMT5WinAllBasicCodePagesCompObjˇ š ˙˙˙˙iObjInfo˙˙˙˙ş ˙˙˙˙Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙v_1239790774 Ů ˝ ÎŔFpOƎ ŽÇpOƎ ŽÇTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒI t€†==h€ h€WinANSIWWdoc13 h€EEh€h€ƒR \€†==P€ P€P€ƒBP€ƒAP€P€ƒRP€ P€P€ƒdP€P€ƒdP€ƒt P€‚cP€‚oP€‚s P€„Ćf D€†== 8€†"-8€ 8€8€ƒB8€ƒA8€8€ƒR8€ 8€8€ƒd 8€„Ćf8€8€ƒd8€ƒt 8€‚s8€‚i8€‚n 8€„Ćf ,€†== €  € €ƒB €ƒA €„Éw € €ƒR €‚s €‚i €‚n €„Ćf €‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂÔĚćͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT 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MathType EFEquation.DSMT4ô9˛qGÂŰĚćLͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒÄ†==ƒI„ąaCompObjË Í ˙˙˙˙AiObjInfo˙˙˙˙Î ˙˙˙˙CEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙D÷_1239790784˙˙˙˙˙˙˙˙Ń ÎŔFpŔȎ ŽÇpŔȎ ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙HCompObjĐ Ň ˙˙˙˙IiObjInfo˙˙˙˙Ó ˙˙˙˙KEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙L(ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qG ĚćDͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒI†== ˆ5ˆ1ˆ2ƒmƒL ˆ2 ‚.ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qG™ ę ÍxęDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_E_1239798238˙˙˙˙˙˙˙˙Ö ÎŔFpŔȎ ŽÇp1ˎ ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙QCompObjŐ × ˙˙˙˙RiObjInfo˙˙˙˙Ř ˙˙˙˙TEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙Uľ_1239790788Ę  Ű ÎŔFp1ˎ ŽÇp1ˎ ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙`CompObjÚ Ü ˙˙˙˙aiô_A  „ąa†== 125 ˆ1ƒmƒL ˆ2  ƒmƒgƒLˆ2‚c‚o‚s„Ćf†"- ƒB 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˙˙˙˙˙˙˙˙˙˙˙˙sů_1239790848˙˙˙˙˙˙˙˙] ÎŔF@Dގ ŽÇ@Dގ ŽÇţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂÝĚć<ͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  Šv †×´ŠB Ole ˙˙˙˙˙˙˙˙˙˙˙˙wCompObj\ ^ ˙˙˙˙xiObjInfo˙˙˙˙_ ˙˙˙˙zEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙{ćţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType EFEquation.DSMT4ô9˛qGÂĘĚćDͤćDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra)ĽôXôBôAôuô!đAPôAôEô%ôB_AôC_AôEô*_HôAô@ôAHôA*_D_Eô_Eô_A  ƒA_1239790850[ e b ÎŔF@Dގ ŽÇ0ŽŕŽ ŽÇOle ˙˙˙˙˙˙˙˙˙˙˙˙CompObja c ˙˙˙˙€iObjInfo˙˙˙˙d ˙˙˙˙‚ţ˙˙˙ţ˙˙˙„…†ţ˙˙˙ţ˙˙˙‰ţ˙˙˙ţ˙˙˙ŒŽţ˙˙˙ţ˙˙˙’ţ˙˙˙ţ˙˙˙•–—ţ˙˙˙ţ˙˙˙šţ˙˙˙ţ˙˙˙žŸ ţ˙˙˙ţ˙˙˙Łţ˙˙˙ţ˙˙˙Ś§¨Šţ˙˙˙ţ˙˙˙Źţ˙˙˙ţ˙˙˙Ż°ą˛łţ˙˙˙ţ˙˙˙śţ˙˙˙ţ˙˙˙šşťź˝žţ˙˙˙ţ˙˙˙Áţ˙˙˙ţ˙˙˙ÄĹĆţ˙˙˙ţ˙˙˙Éţ˙˙˙ţ˙˙˙ĚÍÎĎţ˙˙˙ţ˙˙˙Ňţ˙˙˙ţ˙˙˙ŐÖ×ţ˙˙˙ţ˙˙˙Úţ˙˙˙ţ˙˙˙ÝŢßţ˙˙˙ţ˙˙˙âţ˙˙˙ţ˙˙˙ĺćçţ˙˙˙ţ˙˙˙ęţ˙˙˙ţ˙˙˙íîďţ˙˙˙ţ˙˙˙ňţ˙˙˙ţ˙˙˙őö÷ţ˙˙˙ţ˙˙˙úţ˙˙˙ţ˙˙˙ýţ˙ţ˙ ˙˙˙˙ÎŔFMathType 5.0 Equation MathType 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