ࡱ>    V q] H bjbjVV m=<<J@   ---T . . ..1 .jfq3-NpNNQRhTtT<ЄrH-fXbNxRfXfXNQ$&u&u&ufXhN-Q&ufX&u&uh'YQ = .]:0jf  Y-YUU&uV|W`UUUDqUUUjfXfXfXfXUUUUUUUUU : Chapter 5: Trigonometric Functions of Angles In the previous chapters we have explored a variety of functions which could be combined to form a variety of shapes. In this discussion, one common shape has been missing: the circle. We already know certain things about the circle like how to find area, circumference and the relationship between radius & diameter, but now, in this chapter, we explore the circle, and its unique features that lead us into the rich world of trigonometry.  TOC \o "1-2" \h \z \u   HYPERLINK \l "_Toc280623349" Section 5.1 Circles  PAGEREF _Toc280623349 \h 199  HYPERLINK \l "_Toc280623350" Section 5.2 Angles  PAGEREF _Toc280623350 \h 204  HYPERLINK \l "_Toc280623351" Section 5.3 Points on Circles using Sine and Cosine  PAGEREF _Toc280623351 \h 215  HYPERLINK \l "_Toc280623352" Section 5.4 The Other Trigonometric Functions  PAGEREF _Toc280623352 \h 225  HYPERLINK \l "_Toc280623353" Section 5.5 Right Triangle Trigonometry  PAGEREF _Toc280623353 \h 232  Section 5.1 Circles To begin, we need to remember how to find distances. Starting with the Pythagorean Theorem, which relates the sides of a right triangle, we can find the distance between two points. Definition The Pythagorean Theorem states that the sum of the squares of the legs of a right triangle will equal the square of the hypotenuse of the triangle.  In graphical form, given the triangle shown,  EMBED Equation.3  We can use the Pythagorean Theorem to find the distance between two points on a graph. Example 1 Find the distance between the points (-3, 2) and (2, 5)  By plotting these points on the plane, we can then draw a triangle between them. We can calculate horizontal width of the triangle to be 5 and the vertical height to be 3. From these we can find the distance between the points using the Pythagorean Theorem:  EMBED Equation.3  Notice that the width of the triangle was calculated using the difference between the x (input) values of the two points, and the height of the triangle was found using the difference between the y (output) values of the two points. Generalizing this process gives us the general distance formula. Definition Distance Formula The distance between two points  EMBED Equation.3  and  EMBED Equation.3  can be calculated as  EMBED Equation.3  Try it Now Find the distance between the points (1, 6) and (3, -5) Circles If we wanted to find an equation to represent a circle with a radius of r centered at a point (h, k), we notice that the distance between any point (x, y) on the circle and the center point is always the same: r. Noting this, we can use our distance formula to write an equation for the radius:  EMBED Equation.3  Squaring both sides of the equation gives us the standard equation for a circle. Definition The equation of a circle centered at the point (h, k) with radius r can be written as  EMBED Equation.3  Notice a circle does not pass the vertical line test. It is not possible to write y as a function of x or vice versa. Example 2 Write an equation for a circle centered at the point (-3, 2) with radius 4 Using the equation from above, h = -3, k = 2, and the radius r = 4. Using these in our formula,  EMBED Equation.3  simplified a bit, this gives  EMBED Equation.3  Example 3 Write an equation for the circle graphed here. This circle is centered at the origin, the point (0, 0). By measuring horizontally or vertically from the center out to the circle, we can see the radius is 3. Using this information in our formula gives:  EMBED Equation.3  simplified a bit, this gives  EMBED Equation.3  Try it Now 2. Write an equation for a circle centered at (4, -2) with radius 6 Notice that relative to a circle centered at the origin, horizontal and vertical shifts of the circle are revealed in the values of h and k, which is the location of the center of the circle. Points on a Circle As noted earlier, the equation for a circle cannot be written so that y is a function of x or vice versa. To relate x and y values on the circle we must solve algebraically for the x and y values. Example 4 Find the points on a circle of radius 5 centered at the origin with an x value of 3. We begin by writing an equation for the circle centered at the origin with a radius of 5.  EMBED Equation.3  Substituting in the desired x value of 3 gives an equation we can solve for y  EMBED Equation.3  There are two points on the circle with an x value of 3: (3, 4) and (3, -4) Example 5 In a town, Main Street runs east to west, and Meridian Road runs north to south. A pizza store is located on Meridian 2 miles south of the intersection of Main and Meridian. If the store advertises that it delivers within a 3 mile radius, how much of Main Street do they deliver to? This type of question is one in which introducing a coordinate system and drawing a picture can help us solve the problem. We could either place the origin at the intersection of the two streets, or place the origin at the pizza store itself. It is often easier to work with circles centered at the origin, so well place the origin at the pizza store, though either approach would work fine. Placing the origin at the pizza store, the delivery area with radius 3 miles can be described as the region inside the circle described by  EMBED Equation.3 . Main Street, located 2 miles north of the pizza store and running east to west, can be described by the equation y = 2. To find the portion of Main Street the store will deliver to, we first find the boundary of their delivery region by looking for where the delivery circle intersects Main Street. To find the intersection, we look for the points on the circle where y = 2. Substituting y = 2 into the circle equation lets us solve for the corresponding x values.  EMBED Equation.3  This means the pizza store will deliver 2.236 miles down Main Street east of Meridian and 2.236 miles down Main Street west of Meridian. We can conclude that the pizza store delivers to a 4.472 mile segment of Main St. In addition to finding where a vertical or horizontal line intersects the circle, we can also find where any arbitrary line intersects a circle. Example 6 Find where the line  EMBED Equation.3  intersects the circle  EMBED Equation.3 . Normally to find an intersection of two functions f(x) and g(x) we would solve for the x value that would make the function equal by solving the equation f(x) = g(x). In the case of a circle, it isnt possible to represent the equation as a function, but we can utilize the same idea. The output value of the line determines the y value:  EMBED Equation.3 . We want the y value of the circle to equal the y value of the line which is the output value of the function. To do this, we can substitute the expression for y from the line into the circle equation.  EMBED Equation.3  we replace y with the line formula:  EMBED Equation.3   EMBED Equation.3  expand  EMBED Equation.3  and simplify  EMBED Equation.3  since this equation is quadratic, we arrange it to be = 0  EMBED Equation.3  Since this quadratic doesnt appear to be factorable, we can use the quadratic equation to solve for x:  EMBED Equation.3 , or approximately x = 0.966 or -0.731 From these x values we can use either equation to find the corresponding y values. Since the line equation is easier to evaluate, we might choose to use it:  EMBED Equation.3  The line intersects the circle at the points (0.966, 3.864) and (-0.731, -2.923) Try it Now 3. A small radio transmitter broadcasts in a 50 mile radius. If you drive along a straight line from a city 60 miles north of the transmitter to a second city 70 miles east of the transmitter, during how much of the drive will you pick up a signal from the transmitter? Important Topics of This Section Distance formula Equation of a Circle Finding the x coordinate of a point on the circle given the y coordinate or vice versa Finding the intersection of a circle and a line Try it Now Answers 1.  EMBED Equation.3   EMBED Equation.3   EMBED Equation.3  gives x = 14 or x = 45.29 corresponding to points (14,48) and (45.29,21.18), with a distance between of 41.21 miles. Section 5.2 Angles Since so many applications of circles involve rotation within a circle, it is natural to introduce a measure for the rotation, or angle, between two lines emanating from the center of the circle. The angle measurement you are most likely familiar with is degrees, so well begin there. Definition An angle is the measure between two lines, line segments or rays that share a starting point but have different end points. It is a rotational measure not a linear measure. Measuring Angles Definition A degree is a measurement of angle. One full rotation around the circle is equal to 360 degrees, so one degree is 1/360 of a circle. An angle measured in degrees should always include the unit degrees after the number, or include the degree symbol . For example, 90 degrees =  EMBED Equation.3  Definition When measuring angles on a circle, unless otherwise directed we measure angles in standard position: measured starting at the positive horizontal axis and with counter-clockwise rotation. Example 1 Give the degree measure of the angle shown on the circle. The vertical and horizontal lines divide the circle into quarters. Since one full rotation is 360 degrees= EMBED Equation.3 , each quarter rotation is 360/4 =  EMBED Equation.3  or 90 degrees. Example 2 Show an angle of  EMBED Equation.3 on the circle. An angle of  EMBED Equation.3 is 1/3 of  EMBED Equation.3 , so by dividing a quarter rotation into thirds, we can sketch a line at  EMBED Equation.3 . Going Greek When representing angles using variables, it is traditional to use Greek letters. Here is a list of commonly encountered Greek letters.  EMBED Equation.3  EMBED Equation.3  or  EMBED Equation.3  EMBED Equation.3  EMBED Equation.3  EMBED Equation.3 thetaphialphabetagamma  Working with Angles in Degrees Notice that since there are 360 degrees in one rotation, an angle greater than 360 degrees would indicate more than 1 full rotation. Shown on a circle, the resulting direction in which this angle points would be the same as another angle between 0 and 360 degrees. These angles would be called coterminal. Definition After completing their full rotation based on the given angle, two angles are coterminal if they terminate in the same position, so they point in the same direction. Example 3 Find an angle  that is coterminal with  EMBED Equation.3 , where  EMBED Equation.3  Since adding or subtracting a full rotation, 360 degrees, would result in an angle pointing in the same direction, we can find coterminal angles by adding or subtracting 360 degrees. An angle of 800 degrees is coterminal with an angle of 800-360 = 440 degrees. It would also be coterminal with an angle of 440-360 = 80 degrees. The angle  EMBED Equation.3 is coterminal with  EMBED Equation.3 . By finding the coterminal angle between 0 and 360 degrees, it can be easier to see which direction an angle points in. Try it Now 1. Find an angle  EMBED Equation.3  that is coterminal with  EMBED Equation.3 , where  EMBED Equation.3  On a number line a positive number is measured to the right and a negative number is measured in the opposite direction to the left. Similarly a positive angle is measured counterclockwise and a negative angle is measured in the opposite direction, clockwise. Example 4 Show the angle  EMBED Equation.3 on the circle and find a positive angle EMBED Equation.3  that is coterminal and  EMBED Equation.3  Since 45 degrees is half of 90 degrees, we can start at the positive horizontal axis and measure clockwise half of a 90 degree angle. Since we can find coterminal angles by adding or subtracting a full rotation of 360 degrees, we can find a positive coterminal angle here by adding 360 degrees:  EMBED Equation.3  Try it Now 2. Find an angle EMBED Equation.3  is coterminal with  EMBED Equation.3  where  EMBED Equation.3  It can be helpful to have a familiarity with the commonly encountered angles in one rotation of the circle. It is common to encounter multiples of 30, 45, 60, and 90 degrees. The common values are shown here. Memorizing these angles and understanding their properties will be very useful as we study the properties associated with angles Angles in Radians While measuring angles in degrees may be familiar, doing so often complicates matters since the units of measure can get in the way of calculations. For this reason, another measure of angles is commonly used. This measure is based on the distance around a circle.  Definition Arclength is the length of an arc, s, along a circle of radius r subtended (drawn out) by an angle EMBED Equation.3 . The length of the arc around an entire circle is called the circumference of a circle. The circumference of a circle is  EMBED Equation.3 . The ratio of the circumference to the radius, produces the constant EMBED Equation.3 . Regardless of the radius, this constant ratio is always the same, just as how the degree measure of an angle is independent of the radius. To expand this idea, consider two circles, one with radius 2 and one with radius 3. Recall the circumference (perimeter) of a circle is  EMBED Equation.3 , where r is the radius of the circle. The smaller circle then has circumference  EMBED Equation.3  and the larger has circumference EMBED Equation.3 . Drawing a 45 degree angle on the two circles, we might be interested in the length of the arc of the circle that the angle indicates. In both cases, the 45 degree angle draws out an arc that is 1/8th of the full circumference, so for the smaller circle, the arclength =  EMBED Equation.3 , and for the larger circle, the length of the arc or arclength =  EMBED Equation.3 . Notice what happens if we find the ratio of the arclength divided by the radius of the circle: Smaller circle:  EMBED Equation.3  Larger circle:  EMBED Equation.3  The ratio is the same regardless of the radius of the circle it only depends on the angle. This property allows us to define a measure of the angle based on arclength. Definition A radian is a measurement of angle. It describes the ratio of a circular arc to the radius of the circle. In other words, if s is the length of an arc of a circle, and r is the radius of the circle, then  EMBED Equation.3  Radians also can be described as the length of an arc along a circle of radius 1, called a unit circle. Since radians are the ratio of two lengths, they are a unitless measure. It is not necessary to write the label radians after a radian measure, and if you see an angle that is not labeled with degrees or the degree symbol, you should assume that it is a radian measure. Considering the most basic case, the unit circle, or a circle with radius 1, we know that 1 rotation equals 360 degrees,  EMBED Equation.3 . We can also track one rotation around a circle by finding the circumference,  EMBED Equation.3 , and for the unit circle  EMBED Equation.3 . These two different ways to rotate around a circle give us a way to convert from degrees to the length of the arc around a circle, or the circumference. 1 rotation =  EMBED Equation.3 = EMBED Equation.3 radians rotation =  EMBED Equation.3  =  EMBED Equation.3 radians rotation =  EMBED Equation.3 =  EMBED Equation.3 radians Example 5 Find the radian measure of a 3rd of a full rotation. For any circle, the arclength along a third rotation would be a third of the circumference,  EMBED Equation.3 . The radian measure would be the arclength divided by the radius:  EMBED Equation.3  Definition Converting between radians and degrees. 1 degree =  EMBED Equation.3  radians or: to convert from degrees to radians, multiply by  EMBED Equation.3  1 radian =  EMBED Equation.3  degrees or: to convert from radians to degrees, multiply by  EMBED Equation.3  Example 6 Convert  EMBED Equation.3  radians to degrees Since we are given a problem in radians and we want degrees, we multiply by  EMBED Equation.3  When we do this the radians cancel and our units become degrees. To convert to radians, we can use the conversion from above  EMBED Equation.3  radians =  EMBED Equation.3  degrees Example 7 Convert 15 degrees to radians In this example we start with degrees and want radians so we use the other conversion EMBED Equation.3 so that the degree units cancel and we are left with the unitless measure of radians. 15 degrees =  EMBED Equation.3  Try it Now 3. Convert  EMBED Equation.3  radians to degrees  Just as we listed all the common angles in degrees on a circle, we should also list the corresponding radian values for the common measures of a circle corresponding to degree multiples of 30, 45, 60, and 90 degrees. As with the degree measurements, it would be advisable to commit these to memory. We can work with the radian measures of an angle the same way we work with degrees. Example 8 Find an angle  EMBED Equation.3  that is coterminal with  EMBED Equation.3 , where  EMBED Equation.3  When working in degrees, we found coterminal angles by adding or subtracting 360 degrees a full rotation. Likewise in radians, we can find coterminal angles by adding or subtracting full rotations of  EMBED Equation.3  radians.  EMBED Equation.3  The angle EMBED Equation.3  is coterminal, but not less than  EMBED Equation.3 , so we subtract another rotation.  EMBED Equation.3  The angle  EMBED Equation.3  is coterminal with  EMBED Equation.3  Try it Now 4. Find an angle  EMBED Equation.3 that is coterminal with  EMBED Equation.3  where  EMBED Equation.3  Arclength and Area of a Sector Recall that the radian measure of an angle was defined as the ratio of the arclength of a circular arc to the radius of the circle,  EMBED Equation.3 . From this relationship, we can find arclength along a circle from the angle. Definition Arclength on a circle The length of an arc, s, along a circle of radius r subtended by angle EMBED Equation.3  in radians is  EMBED Equation.3  Example 9 Mercury orbits the sun at a distance of approximately 36 million miles. In one Earth day, it completes 0.0114 rotation around the sun. If the orbit was perfectly circular, what distance through space would Mercury travel in one Earth day? To begin, we will need to convert the decimal rotation value to a radian measure. Since one rotation =  EMBED Equation.3  radians, 0.0114 rotation =  EMBED Equation.3  radians. Combining this with the given radius of 36 million miles, we can find the arclength:  EMBED Equation.3  million miles travelled through space. Try it Now 5. Find the arclength along a circle of radius 10 subtended by an angle of 215 degrees. In addition to arclength, we can also use angles to find the area of a sector of a circle. A sector is a portion of a circle between two lines from the center, like a slice of pizza or pie. Recall that the area of a circle with radius r can be found using the formula  EMBED Equation.3 . If a sector is drawn out by an angle of  EMBED Equation.3 , measured in radians, then the fraction of full circle that angle has drawn out is  EMBED Equation.3 , since  EMBED Equation.3  is one full rotation. Thus, the area of the sector would be this fraction of the whole area: Area of sector  EMBED Equation.DSMT4  Definition The area of a sector of a circle with radius r subtended by an angle  EMBED Equation.3 , measured in radians, is Area of sector EMBED Equation.3  Example 10 An automatic lawn sprinkler sprays a distance of 20 feet while rotating 30 degrees. What is the area of the sector the sprinkler covers? First we need to convert the angle measure into radians. Since 30 degrees is one of our common angles, you ideally should already know the equivalent radian measure, but if not we can convert: 30 degrees =  EMBED Equation.3  radians. The area of the sector is then Area  EMBED Equation.3  ft2 Try it Now 6. In central pivot irrigation, a large irrigation pipe on wheels rotates around a center point, as pictured here. A farmer has a central pivot system with a radius of 400 meters. If water restrictions only allow her to water 150 thousand square meters a day, what angle should she set the system to cover? Linear and Angular Velocity When your car drives down a road, it makes sense to describe its speed in terms of miles per hour or meters per second, these are measures of speed along a line, also called linear velocity. When a circle rotates, we would describe its angular velocity, or rotational speed, in radians per second, rotations per minute, or degrees per hour. Definition As a point moves along a circle of radius r, its angular velocity,  EMBED Equation.3 , can be found as the angular rotation  EMBED Equation.3  per unit time, t.  EMBED Equation.3  The linear velocity, v, of the point can be found as the distance travelled, arclength s, per unit time, t.  EMBED Equation.3  Example 11 A water wheel completes 1 rotation every 5 seconds. Find the angular velocity in radians per second. The wheel completes 1 rotation =  EMBED Equation.3  radians in 5 seconds, so the angular velocity would be  EMBED Equation.3 radians per second Combining the definitions above with the arclength equation,  EMBED Equation.3 , we can find a relationship between angular and linear velocities. The angular velocity equation can be solved for  EMBED Equation.3 , giving  EMBED Equation.3 . Substituting this into the arclength equation gives  EMBED Equation.3 . Substituting this into the linear velocity equation gives  EMBED Equation.3  Definition Relationship between linear and angular velocity When the angular velocity is measured in radians per unit time, linear velocity and angular velocity are related by the equation  EMBED Equation.3  Example 12 A bicycle has wheels 28 inches in diameter. The tachometer determines the wheels are rotating at 180 RPM (revolutions per minute). Find the speed the bicycle is travelling down the road. Here we have an angular velocity and need to find the corresponding linear velocity, since the linear speed of the outside of the tires is the speed at which the bicycle travels down the road. We begin by converting from rotations per minute to radians per minute. It can be helpful to utilize the units to make this conversion  EMBED Equation.3  Using the formula from above along with the radius of the wheels, we can find the linear velocity  EMBED Equation.3  You may be wondering where the radians went in this last equation. Remember that radians are a unitless measure, so it is not necessary to include them. Finally, we may wish to convert this linear velocity into a more familiar measurement, like miles per hour.  EMBED Equation.3  miles per hour (mph) Try it Now 7. A satellite is rotating around the earth at 27,359 kilometers per hour at an altitude of 242 km above the earth. If the radius of the earth is 6378 kilometers, find the angular velocity of the satellite. Important Topics of This Section Degree measure of angle Radian measure of angle Conversion between degrees and radians Common angles in degrees and radians Coterminal angles Arclength Area of a sector Linear and angular velocity Try it Now Answers 1.  EMBED Equation.3  2.  EMBED Equation.3  3.  EMBED Equation.3  4.  EMBED Equation.3  5.  EMBED Equation.3  6.  EMBED Equation.3  7. 4.1328 radians per hour Section 5.3 Points on Circles using Sine and Cosine While it is convenient to describe the location of a point on a circle using the angle or distance along the circle, relating this information to the x and y coordinates and the circle equation we explored in section 5.1 is an important application of trigonometry. A distress signal is sent from a sailboat during a storm, but the transmission is unclear and the rescue boat sitting at the marina cannot determine the sailboats location. Using high powered radar, they determine the distress signal is coming from a distance of 20 miles at an angle of 225 degrees from the marina. How many miles east/west and north/south of the rescue boat is the stranded sailboat? In a general sense, to investigate this, we begin by drawing a circle centered at the origin with radius r, and marking the point on the circle indicated by some angle . This point has coordinates (x, y). If we drop a line vertically down from this point to the x axis, we would form a right triangle inside of the circle. No matter which quadrant our radius and angle  put us in we can draw a triangle by dropping a perpendicular line to the axis, keeping in mind that the value of x & y change sign as the quadrant changes. Additionally, if the radius and angle  put us on the axis, we simply measure the radius as the x or y with the corresponding value being 0, again ensuring we have appropriate signs on the coordinates based on the quadrant. Triangles obtained with different radii will all be similar triangles, meaning all the sides scale proportionally. While the lengths of the sides may change, the ratios of the side lengths will always remain constant for any given angle. To be able to refer to these ratios more easily, we will give them names. Since the ratios depend on the angle, we will write them as functions of the angle  EMBED Equation.3 . Definition For the point (x, y) on a circle of radius r at an angle of  EMBED Equation.3 , we can define two important functions as the ratios of the sides of the corresponding triangle: The sine function:  EMBED Equation.3  The cosine function:  EMBED Equation.3  In this chapter, we will explore these functions on the circle and on right triangles. In the next chapter we will take a closer look at the behavior and characteristics of the sine and cosine functions. Example 1 The point (3, 4) is on the circle of radius 5 at some angle . Find  EMBED Equation.3 and  EMBED Equation.3 . Knowing the radius of the circle and coordinates of the point, we can evaluate the cosine and sine functions as the ratio of the sides.  EMBED Equation.3   EMBED Equation.3  There are a few cosine and sine values which we can determine fairly easily because they fall on the x or y axis. Example 2 Find  EMBED Equation.3  and  EMBED Equation.3  On any circle, a 90 degree angle points straight up, so the coordinates of the point on the circle would be (0, r). Using our definitions of cosine and sine,  EMBED Equation.3   EMBED Equation.3  Try it Now Find cosine and sine of the angle  EMBED Equation.3  Notice that the definitions above can also be stated as: Definition On a circle of radius r at an angle of  EMBED Equation.3 , we can find the coordinates of the point (x, y) at that angle using  EMBED Equation.3   EMBED Equation.3  On a unit circle, a circle with radius 1,  EMBED Equation.3  and  EMBED Equation.3  Utilizing the basic equation for a circle centered at the origin,  EMBED Equation.3 , combined with the relationships above, we can establish a new identity.  EMBED Equation.3  substituting the relations above,  EMBED Equation.3  simplifying,  EMBED Equation.3  dividing by  EMBED Equation.3   EMBED Equation.3  or using shorthand notation  EMBED Equation.3  Here  EMBED Equation.3  is a commonly used shorthand notation for  EMBED Equation.3 . Be aware that many calculators and computers do not understand the shorthand notation. In 5.1 we related the Pythagorean Theorem  EMBED Equation.3  to the basic equation of a circle  EMBED Equation.3 and now we have used that equation to identify the Pythagorean Identity. Definition The Pythagorean Identity. For any angle,  EMBED Equation.3  One use of this identity is that it allows us to find a cosine value if we know the sine value or vice versa. However, since the equation will give two possible solutions, we will need to utilize additional knowledge of the angle to help us find the desired solution. Example 3 If  EMBED Equation.3  and  EMBED Equation.3  is in the second quadrant, find  EMBED Equation.3 . Substituting the known value for sine into the Pythagorean identity,  EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3  Since the angle is in the second quadrant, we know the x value of the point would be negative, so the cosine value should also be negative. Using this additional information, we can conclude that  EMBED Equation.3  Values for Sine and Cosine At this point, you may have noticed that we havent found any cosine or sine values using angles not on an axis. To do this, we will need to utilize our knowledge of triangles. First, consider a point on a circle at an angle of 45 degrees, or  EMBED Equation.3 . At this angle, the x and y coordinates of the corresponding point on the circle will be equal because 45 degrees divides the first quadrant in half and the x and y values will be the same, so the sine and cosine values will also be equal. Utilizing the Pythagorean Identity,  EMBED Equation.3  since the sine and cosine are equal, we can substitute sine with cosine  EMBED Equation.3  add like terms  EMBED Equation.3  divide  EMBED Equation.3  since the x value is positive, well keep the positive root  EMBED Equation.3  often this value is written with a rationalized denominator Remember, to rationalize the denominator we multiply by a term equivalent to 1 to get rid of the radical in the denominator.  EMBED Equation.3  Since the sine and cosine are equal,  EMBED Equation.3  as well. The (x, y) coordinates for a circle of radius 1 and angle of 45 degrees = EMBED Equation.3  Example 4 Find the coordinates of the point on a circle of radius 6 at an angle of  EMBED Equation.3 . Using our new knowledge that  EMBED Equation.3  and  EMBED Equation.3 , along with our relationships that stated  EMBED Equation.3  and  EMBED Equation.3 , we can find the coordinates of the point desired:  EMBED Equation.3   EMBED Equation.3  Try it Now Find the coordinates of the point on a circle of radius 3 at an angle of  EMBED Equation.3   Next, we will find the cosine and sine at an angle of 30 degrees, or  EMBED Equation.3 . To find this, we will first draw the triangle on a circle at an angle of 30 degrees, and another at an angle of -30 degrees. If these two right triangles are combined into one large triangle, notice that all three angles of this larger triangle are 60 degrees.  SHAPE \* MERGEFORMAT  Since all the angles are equal, the sides will all be equal as well. The vertical line has length 2y, and since the sides are all equal we can conclude that 2y = r, or  EMBED Equation.3 . Using this, we can find the sine value:  EMBED Equation.3  Using the Pythagorean Identity, we can find the cosine value:  EMBED Equation.3   EMBED Equation.3   EMBED Equation.3  since the y value is positive, well keep the positive root  EMBED Equation.3  The (x, y) coordinates for a circle of radius 1 and angle of 30 degrees = EMBED Equation.3  By taking the triangle on the unit circle at 30 degrees and reflecting it over the line y = x, we can find the cosine and sine for 60 degrees, or  EMBED Equation.3 , without any additional work.   By this symmetry, we can see the coordinates of the point on the unit circle at 60 degrees will be  EMBED Equation.3 , giving  EMBED Equation.3  and  EMBED Equation.3  We have now found the cosine and sine values for all of the commonly encountered angles in the first quadrant of the unit circle. Angle EMBED Equation.3  EMBED Equation.3 , or 30 EMBED Equation.3 , or 45 EMBED Equation.3 , or 60 EMBED Equation.3 , or 90Cosine1 EMBED Equation.3  EMBED Equation.3  EMBED Equation.3 0Sine0 EMBED Equation.3  EMBED Equation.3  EMBED Equation.3 1For any given angle in the first quadrant, there will be another angle with the same sine value, and another angle with the same cosine value. Since the sine value is the y coordinate on the unit circle, the other angle with the same sine will share the same y value, but have the opposite x value. Likewise, the angle with the same cosine will share the same x value, but have the opposite y value. As shown here, angle  has the same sine value as angle ; the cosine values would be opposites. The angle  has the same cosine value as the angle; the sine values would be opposites.  EMBED Equation.3  and  EMBED Equation.3   EMBED Equation.3  and  EMBED Equation.3   It is important to notice the relationship between the angles. If, from the angle, you measured the shortest angle to the horizontal axis, all would have the same measure in absolute value. We say that all these angles have a reference angle of . Definition An angle s reference angle is the size of the smallest angle to the horizontal axis. A reference angle is always an angle between 0 and 90 degrees, or 0 and  EMBED Equation.3  radians. Angles share the same cosine and sine values as their reference angles, except for signs (positive/negatives) which can be determined by the quadrant of the angle. Example 5 Find the reference angle of 150 degrees. Use it to find  EMBED Equation.3 and  EMBED Equation.3  150 degrees is located in the second quadrant. It is 30 degrees short of the horizontal axis at 180 degrees, so the reference angle is 30 degrees. This tells us that 150 degrees has the same sine and cosine values as 30 degrees, except for sign. We know that  EMBED Equation.3  and  EMBED Equation.3 . Since 150 degrees is in the second quadrant, the x coordinate of the point on the circle would be negative, so the cosine value will be negative. The y coordinate is positive, so the sine value will be positive.  EMBED Equation.3  and  EMBED Equation.3  The (x, y) coordinates for a circle of radius 1 and angle  EMBED Equation.3  are  EMBED Equation.3  Using symmetry and reference angles, we can fill cosine and sine values at the rest of the special angles on the unit circle. Take time to learn the (x, y) coordinates of all of the major angles in the first quadrant!  SHAPE \* MERGEFORMAT  Example 6 Find the coordinates of the point on a circle of radius 12 at an angle of  EMBED Equation.3 . Note that this angle is in the third quadrant where both x and y are negative. Keeping this in mind can help you check your signs of the sine and cosine function.  EMBED Equation.3   EMBED Equation.3  The coordinates of the point are  EMBED Equation.3  Try it Now Find the coordinates of the point on a circle of radius 5 at an angle of  EMBED Equation.3  Example 7 We now have the tools to return to the sailboat question posed at the beginning of this section. A distress signal is sent from a sailboat during a storm, but the transmission is unclear and the rescue boat sitting at the marina cannot determine the sailboats location. Using high powered radar, they determine the distress signal is coming from a distance of 20 miles at an angle of 225 degrees from the marina. How many miles east/west and north/south of the rescue boat is the stranded sailboat? We can now answer the question by finding the coordinates of the point on a circle with a radius of 20 miles at an angle of 225 degrees.  EMBED Equation.3 miles  EMBED Equation.3 miles The sailboat is located 14.142 miles west and 14.142 miles south of the marina. The special values of sine and cosine in quadrant one are very useful to know, since knowing them allows you to quickly evaluate the sine and cosine of very common angles without needing to look at a reference or use your calculator. However, scenarios do come up where we need to know the sine and cosine of other angles. To find the cosine and sine of any other angle, we turn to a computer or calculator. Be aware: most calculators can be set into degree or radian mode, which tells the calculator which units the input value is in. When you evaluate cos(30) on your calculator, it will evaluate it as the cosine of 30 degrees if the calculator is in degree mode, or the cosine of 30 radians if the calculator is in radian mode. Most computer software with cosine and sine functions only operates in radian mode. Example 8 Evaluate the cosine of 20 degrees using a calculator or computer. On a calculator that can be put in degree mode, you can evaluate this directly to be approximately 0.939693. On a computer or calculator without degree mode, you would first need to convert the angle to radians, or equivalently evaluate the expression  EMBED Equation.3  Important Topics of This Section The sine function The cosine function Pythagorean Identity Unit Circle values Reference angles Using technology to find points on a circle Try it Now Answers 1.  EMBED Equation.3   EMBED Equation.3  2.  EMBED Equation.3   EMBED Equation.3  Section 5.4 The Other Trigonometric Functions In the previous section, we defined the sine and cosine functions as ratios of the sides of a triangle in the circle. Since the triangle has 3 different variables there are 6 possible combinations of ratios. While the sine and cosine are the prominent two ratios that can be formed, there are four others, and together they define the 6 trigonometric functions. Definition For the point (x, y) on a circle of radius r at an angle of  EMBED Equation.3 , we can define four additional important functions as the ratios of the sides of the corresponding triangle: The tangent function:  EMBED Equation.3  The secant function:  EMBED Equation.3  The cosecant function:  EMBED Equation.3  The cotangent function:  EMBED Equation.3  Geometrically, notice that the definition of tangent corresponds with the slope of the line from the origin out to the point (x, y). This relationship can be very helpful in thinking about tangent values. You may also notice that the ratios defining the secant, cosecant, and cotangent are the reciprocals of the ratios defining the cosine, sine, and tangent functions, respectively. Additionally, notice that using our results from the last section,  EMBED Equation.3  Applying this concept to the other trig functions we can state the other reciprocal identities. Identities The other four trigonometric functions can be related back to the sine and cosine function using these basic identities  EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3  These relationships are called identities. These identities are statements that are true for all values of the input on which they are defined. Identities are always something that can be derived from the definitions and relationships we already know. These identities follow from the definitions of the functions. The Pythagorean Identity we learned earlier was derived from the Pythagorean Theorem and the definitions of sine and cosine. We will discuss the role of identities more after an example. Example 1 Evaluate  EMBED Equation.3  and  EMBED Equation.3  Since we know the sine and cosine values for these angles, it makes sense to relate the tangent and secant values back to the sine and cosine values.  EMBED Equation.3  Notice this result is consistent with our interpretation of the tangent value as the slope of the line from the origin at the given angle a line at 45 degrees would indeed have a slope of 1.  EMBED Equation.3 , which could also be written as  EMBED Equation.3  Try it Now Evaluate  EMBED Equation.3  Just as we often need to simplify algebraic expressions, it is often also necessary or helpful to simplify trigonometric expressions. To do so, we utilize the definitions and identities we have established. Example 2 Simplify  EMBED Equation.3  We can simplify this by rewriting both functions in terms of sine and cosine  EMBED Equation.3  To divide the fractions we could invert and multiply  EMBED Equation.3  cancelling the cosines,  EMBED Equation.3  simplifying and using the identity By showing that  EMBED Equation.3  can be simplified to  EMBED Equation.3 , we have, in fact, established a new identity: that  EMBED Equation.3 . Occasionally a question may ask you to prove the identity or establish the identity. This is the same idea as when an algebra book asks a question like show that  EMBED Equation.3 . The purpose of this type of question is to show the algebraic manipulations that demonstrate that the left and right side of the equations are in fact equal. You can think of a prove the identity problem as a simplification problem where you know the answer you know what the end goal of the simplification should be. To prove an identity, in most cases you will start with one side of the identity and manipulate it using algebra and trigonometric identities until you have simplified it to the other side of the equation. Do not treat the identity like an equation to solve it isnt! The proof is establishing if the two expressions are equal and so you cannot work across the equal sign using algebra techniques that require equality. Example 3 Prove the identity  EMBED Equation.3  Since the left side seems a bit more complicated, we will start there and simplify the expression until we obtain the right side. We can use the right side as a guide for what might be good steps to make. In this case, the left side involves a fraction while the right side doesnt, which suggests we should look to see if the fraction can be reduced. Additionally, since the right side involves sine and cosine and the left does not, it suggests that rewriting the cotangent and cosecant using sine and cosine might be a good idea.  EMBED Equation.3  Rewriting the cotangent and cosecant  EMBED Equation.3  To divide the fractions, we invert and multiply  EMBED Equation.3  Distributing,  EMBED Equation.3  Simplifying the fractions,  EMBED Equation.3  Establishing the identity. Notice that in the second step, we could have combined the 1 and  EMBED Equation.3  before inverting and multiplying. It is very common when proving or simplifying identities for there to be more than one way to obtain the same result. We can also utilize identities we have already learned while simplifying or proving identities. Example 4 Establish the identity  EMBED Equation.3  Since the left side of the identity is more complicated, it makes sense to start there. To simplify this, we will have to eliminate the fraction. To do this we need to eliminate the denominator. Additionally, we notice that the right side only involves sine. Both of these suggest that we need to convert the cosine into something involving sine. Recall the Pythagorean Identity told us  EMBED Equation.3 . By moving one of the trig functions to the other side, we can establish:  EMBED Equation.3  and  EMBED Equation.3  Utilizing this, we now can establish the identity. We start on one side and manipulate:  EMBED Equation.3  Utilizing the Pythagorean Identity = EMBED Equation.3  Factoring the numerator  EMBED Equation.3  Cancelling the like factors  EMBED Equation.3  Establishing the identity We can also build new identities by manipulating already established identities. For example, if we divide both sides of the Pythagorean Identity by cosine squared,  EMBED Equation.3  Splitting the fraction on the left,  EMBED Equation.3  Simplifying and using the definitions or tan and sec  EMBED Equation.3  Try it Now! 2. Use a similar approach to establish that  EMBED Equation.3  Identities Alternate forms of the Pythagorean Identity  EMBED Equation.3   EMBED Equation.3  Example 5 If  EMBED Equation.3  and  EMBED Equation.3  is in the 3rd quadrant, find  EMBED Equation.3 . There are two approaches to this problem, both of which work equally well. Approach 1 Since  EMBED Equation.3  and the angle is in the third quadrant, we can imagine a triangle in a circle of some radius so that the point on the circle is (-7, -2). Using the Pythagorean Theorem, we can find the radius of the circle:  EMBED Equation.3 , so  EMBED Equation.3 . Now we can find the cosine value:  EMBED Equation.3  Approach 2 Using the  EMBED Equation.3  form of the Pythagorean Identity with the known tangent value,  EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3  Since the angle is in the third quadrant, the cosine value will be negative so the secant value will also be negative. Keeping the negative result, and using definition of secant,  EMBED Equation.3   EMBED Equation.3  Inverting both sides  EMBED Equation.3  Try it Now 3. If  EMBED Equation.3  and  EMBED Equation.3 , find  EMBED Equation.3  and  EMBED Equation.3  Important Topics of This Section 6 Trigonometric Functions: Sine Cosine Tangent Cosecant Secant Cotangent Trig identities Try it Now Answers 1. -2  EMBED Equation.3   EMBED Equation.3   EMBED Equation.3  Section 5.5 Right Triangle Trigonometry In section 5.3 we were introduced to the sine and cosine function as ratios of the sides of a triangle drawn inside a circle, and spent the rest of that section discussing the role of those functions in finding points on the circle. In this section, we return to the triangle, and explore the applications of the trigonometric functions on right triangles separate from circles.  Recall that we defined sine and cosine as  EMBED Equation.3   EMBED Equation.3  Separating the triangle from the circle, we can make equivalent but more general definitions of the sine, cosine, and tangent on a right triangle. On the right triangle, we will label the hypotenuse as well as the side opposite the angle and the side adjacent (next to) the angle. Definition Given a right triangle with an angle of  EMBED Equation.3    EMBED Equation.3   EMBED Equation.3   EMBED Equation.3  A common mnemonic for remembering these relationships is SohCahToa, formed from the first letters of Sine is opposite over hypotenuse, Cosine is adjacent over hypotenuse, Tangent is opposite over adjacent. Example 1 Given the triangle shown, find the value for  EMBED Equation.3  The side adjacent to the angle is 15, and the hypotenuse of the triangle is 17, so  EMBED Equation.3  When working with general right triangles, the same rules apply regardless of the orientation of the triangle. In fact, we can evaluate the sine and cosine of either the other two angles in the triangle.  SHAPE \* MERGEFORMAT  Example 2 Using the triangle shown, evaluate  EMBED Equation.3 ,  EMBED Equation.3 ,  EMBED Equation.3 , and  EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3  Try it Now A right triangle is drawn with angle  EMBED Equation.3  opposite a side with length 33, angle EMBED Equation.3  opposite a side with length 56, and hypotenuse 65. Find the sine and cosine of  EMBED Equation.3  and EMBED Equation.3 . You may have noticed that in the above example that  EMBED Equation.3  and  EMBED Equation.3 . This makes sense since the side opposite of  is the same side as is adjacent to . Since the three angles in a triangle need to add to , or 180 degrees, then the other two angles must add to  EMBED Equation.3 , or 90 degrees, so  EMBED Equation.3 , and  EMBED Equation.3 . Since  EMBED Equation.3 , then  EMBED Equation.3 . Identities The cofunction identities for sine and cosine  EMBED Equation.3   EMBED Equation.3  In the previous examples we evaluated the sine and cosine on triangles where we knew all three sides of the triangle. Right triangle trigonometry becomes powerful when we start looking at triangles in which we know an angle but dont know all the sides. Example 3 Find the unknown sides of the triangle pictured here. Since  EMBED Equation.3 ,  EMBED Equation.3  From this, we can solve for the side b.  EMBED Equation.3   EMBED Equation.3  To obtain a value, we can evaluate the sine and simplify  EMBED Equation.3  To find the value for side a, we could use the cosine, or simply apply the Pythagorean Theorem:  EMBED Equation.3   EMBED Equation.3   EMBED Equation.3  Notice that if we know at least one of the non-right angles of a right triangle and one side, we can find the rest of the sides and angles. Try it Now A right triangle has one angle of  EMBED Equation.3  and a hypotenuse of 20. Find the unknown sides and angles of the triangle. Example 4 To find the height of a tree, a person walks to a point 30 feet from the base of the tree, and measures the angle to the top of the tree to be 57 degrees. Find the height of the tree.  We can introduce a variable, h, to represent the height of the tree. The two sides of the triangle that are most important to us are the side opposite the angle, the height of the tree we are looking for, and the adjacent side, the side we are told is 30 feet long. The trigonometric function which relates the side opposite of the angle and the side adjacent to the angle is the tangent.  EMBED Equation.3  Solving for h,  EMBED Equation.3  Using technology we can approximate a value  EMBED Equation.3  feet The tree is approximately 46.2 feet tall. Example 5 A person standing on the roof of a 100 foot building is looking towards a skyscraper a few blocks away, wondering how tall it is. She measures the angle of declination to the base of the skyscraper to be 20 degrees and the angle of inclination to the top of the skyscraper to be 42 degrees.  To approach this problem, it would be good to start with a picture. Although we are interested in the height, h, of the skyscraper, it can be helpful to also label other unknown quantities in the picture in this case the horizontal distance x between the buildings and a, the height of the skyscraper above the person. To start solving this problem, notice we have two right triangles. In the top triangle, we know the angle is 42 degrees, but we dont know any of the sides of the triangle, so we dont yet know enough to work with this triangle. In the lower right triangle, we know the angle of 20 degrees, and we know the vertical height measurement of 100 ft. Since we know these two pieces of information, we can solve for the unknown distance x.  EMBED Equation.3  Solving for x  EMBED Equation.3   EMBED Equation.3  Now that we have found the distance x, we know enough information to solve the top right triangle.  EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3  Approximating a value,  EMBED Equation.3  feet Adding the height of the first building we determine that the skyscraper is about 347.4 feet tall. Important Topics of This Section SOA CAH TOA Cofunction identities Applications with right triangles Try it Now Answers 1.  EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3  2.  EMBED Equation.3  so,  EMBED Equation.3   EMBED Equation.3  so,  EMBED Equation.3  Missing angle = 30 degrees Or  EMBED Equation.3    HYPERLINK "http://commons.wikimedia.org/wiki/File:Pivot_otech_002.JPG" http://commons.wikimedia.org/wiki/File:Pivot_otech_002.JPG CC-BY-SA      PAGE \* MERGEFORMAT 200 Chapter 5  ",-     ! 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MERGEFORMAT 201 This chapter is part of Precalculus: An Investigation of Functions Lippman & Rasmussen 2011. This material is licensed under a Creative Commons CC-BY-SA license. 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