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8th Edition

Charles P. McKeague + 1 other

Publisher: Cengage Learning

ISBN: 9781305652224

Chapter 1.2, Problem 81PS

Textbook Problem

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Draw each of the following angles in standard position and then do the following:

a. Name a point on the terminal side of the angle.

b. Find the distance from the origin to that point.

c. Name another angle that is coterminal with the angle you have drawn.

**a.**

To determine

To name a point on the terminal side of the given angle.

**Given: **

The given angle is

**Calculation:**

We can draw the given angle in standard position as shown below.

Now, after drawing the given angle in its standard position, we can name a point on the terminal side of the angl

**b.**

To determine

To find the distance of the point in part (a) from the origin.

**c.**

To determine

To name another angle that is coterminal with the given angle.

Trigonometry (MindTap Course List)

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Figure 21...Ch. 1.1 - Problems 43 and 44 refer to Figure 21. 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Figure...Ch. 1.2 - Use Figure 24 for Problems 61 through 72. Figure...Ch. 1.2 - Use Figure 24 for Problems 61 through 72. Figure...Ch. 1.2 - Use Figure 24 for Problems 61 through 72. Figure...Ch. 1.2 - Use Figure 24 for Problems 61 through 72. Figure...Ch. 1.2 - Use Figure 24 for Problems 61 through 72. Figure...Ch. 1.2 - Use Figure 24 for Problems 61 through 72. Figure...Ch. 1.2 - Use Figure 24 for Problems 61 through 72. Figure...Ch. 1.2 - Use Figure 24 for Problems 61 through 72. Figure...Ch. 1.2 - Use Figure 24 for Problems 61 through 72. Figure...Ch. 1.2 - Use Figure 24 for Problems 61 through 72. Figure...Ch. 1.2 - Use Figure 24 for Problems 61 through 72. 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Then find a if the...Ch. 1.2 - Draw 60 in standard position. Then find b if the...Ch. 1.2 - Draw an angle in standard position whose terminal...Ch. 1.2 - Draw an angle in standard position whose terminal...Ch. 1.2 - For Problems 93 and 94, use the converse of the...Ch. 1.2 - For Problems 93 and 94, use the converse of the...Ch. 1.2 - Descartes and Pascal In the introduction to this...Ch. 1.2 - Pascals Triangle Pascal has a triangular array of...Ch. 1.2 - Which point lies on the graph of the unit circle?...Ch. 1.2 - Find the distance between the points (â€“2, 8) and...Ch. 1.2 - To draw 140 in standard position, place the vertex...Ch. 1.2 - Which angle is coterminal with 160 ? a. 50 b....Ch. 1.3 - For Questions 1 and 2, fill in each blank with the...Ch. 1.3 - For Questions 1 and 2, fill in each blank with the...Ch. 1.3 - Which of the six trigonometric functions arc...Ch. 1.3 - Which of the six trigonometric functions do not...Ch. 1.3 - Find all six trigonometric functions of if the...Ch. 1.3 - Find all six trigonometric functions of if the...Ch. 1.3 - 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Give the reciprocal of each number. yrCh. 1.4 - Use the reciprocal identities for the following...Ch. 1.4 - Use the reciprocal identities for the following...Ch. 1.4 - Use the reciprocal identities for the following...Ch. 1.4 - Use the reciprocal identities for the following...Ch. 1.4 - Use the reciprocal identities for the following...Ch. 1.4 - Use the reciprocal identities for the following...Ch. 1.4 - Use a ratio identity to find tan given the...Ch. 1.4 - Use a ratio identity to find tan given the...Ch. 1.4 - Use a ratio identity to find tan given the...Ch. 1.4 - Use a ratio identity to find tan given the...Ch. 1.4 - For Problems 23 through 26, recall that sin2 means...Ch. 1.4 - For Problems 23 through 26, recall that sin2 means...Ch. 1.4 - For Problems 23 through 26, recall that sin2 means...Ch. 1.4 - For Problems 23 through 26, recall that sin2 means...Ch. 1.4 - For Problems 27 through 30, let sin=12/13, and...Ch. 1.4 - For Problems 27 through 30, let sin=12/13, and...Ch. 1.4 - For Problems 27 through 30, let sin=12/13, and...Ch. 1.4 - 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Find the remaining trigonometric ratios of based...Ch. 1.4 - Find the remaining trigonometric ratios of based...Ch. 1.4 - Find the remaining trigonometric ratios of based...Ch. 1.4 - Find the remaining trigonometric ratios of based...Ch. 1.4 - Find the remaining trigonometric ratios of based...Ch. 1.4 - Find the remaining trigonometric ratios of based...Ch. 1.4 - Find the remaining trigonometric ratios of based...Ch. 1.4 - Using your calculator and rounding your answers to...Ch. 1.4 - Using your calculator and rounding your answers to...Ch. 1.4 - Using your calculator and rounding your answers to...Ch. 1.4 - Using your calculator and rounding your answers to...Ch. 1.4 - Recall from algebra that the slope of the line...Ch. 1.4 - Recall from algebra that the slope of the line...Ch. 1.4 - Suppose the angle formed by the line y = 3x and...Ch. 1.4 - Find tan if is the angle formed by the line y =...Ch. 1.4 - Find sec if cos=1/3. a. 22 b. 223 c. 3 d. 324Ch. 1.4 - Use a ratio identity to find tan if cos=23 and...Ch. 1.4 - 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Add or subtract as indicated, then simplify if...Ch. 1.5 - Add and subtract as indicated. Then simplify your...Ch. 1.5 - Add and subtract as indicated. Then simplify your...Ch. 1.5 - Add and subtract as indicated. Then simplify your...Ch. 1.5 - Add and subtract as indicated. Then simplify your...Ch. 1.5 - Add and subtract as indicated. Then simplify your...Ch. 1.5 - Add and subtract as indicated. Then simplify your...Ch. 1.5 - Multiply. (ab)2 (cossin)2Ch. 1.5 - Multiply. (a+1)(a1) (sec+1)(sec1)Ch. 1.5 - Multiply. (a2)(a3) (sin2)(sin3)Ch. 1.5 - Multiply. (a1)(a+6) (cos1)(cos+6)Ch. 1.5 - Multiply. (sin+4)(sin+3)Ch. 1.5 - Multiply. (cos+2)(cos5)Ch. 1.5 - Multiply. (2cos+3)(4cos5)Ch. 1.5 - Multiply. (3sin+4)(5cos+2)Ch. 1.5 - Multiply. (1sin)(1+sin)Ch. 1.5 - Multiply. (1cos)(1+cos)Ch. 1.5 - Multiply. (1tan)(1+tan)Ch. 1.5 - Multiply. (1csc)(1+csc)Ch. 1.5 - Multiply. (sincos)2Ch. 1.5 - Multiply. (cos+sin)2Ch. 1.5 - Multiply. (sin4)2Ch. 1.5 - Multiply. (cos+3)2Ch. 1.5 - Simplify the expression x2+4 as much as possible...Ch. 1.5 - Simplify the expression x2+1 as much as possible...Ch. 1.5 - Simplify the expression 9x2 as much as possible...Ch. 1.5 - Simplify the expression 16x2 as much as possible...Ch. 1.5 - Simplify the expression x236 as much as possible...Ch. 1.5 - Simplify the expression x264 as much as possible...Ch. 1.5 - Simplify the expression 644x2 as much as possible...Ch. 1.5 - Simplify the expression 4x2+16 as much as possible...Ch. 1.5 - Show that each of the following statements is an...Ch. 1.5 - Show that each of the following statements is an...Ch. 1.5 - Show that each of the following statements is an...Ch. 1.5 - Show that each of the following statements is an...Ch. 1.5 - Show that each of the following statements is an...Ch. 1.5 - Show that each of the following statements is an...Ch. 1.5 - Show that each of the following statements is an...Ch. 1.5 - Show that each of the following statements is an...Ch. 1.5 - Show that each of the following statements is an...Ch. 1.5 - Show that each of the following statements is an...Ch. 1.5 - Show that each of the following statements is an...Ch. 1.5 - Show that each of the following statements is an...Ch. 1.5 - Show that each of the following statements is an...Ch. 1.5 - Show that each of the following statements is an...Ch. 1.5 - Show that each of the following statements is an...Ch. 1.5 - Show that each of the following statements is an...Ch. 1.5 - Show that each of the following statements is an...Ch. 1.5 - Show that each of the following statements is an...Ch. 1.5 - Show that each of the following statements is an...Ch. 1.5 - Show that each of the following statements is an...Ch. 1.5 - Show that each of the following statements is an...Ch. 1.5 - Show that each of the following statements is an...Ch. 1.5 - Show that each of the following statements is an...Ch. 1.5 - Show that each of the following statements is an...Ch. 1.5 - Show that each of the following statements is an...Ch. 1.5 - Show that each of the following statements is an...Ch. 1.5 - Show that each of the following statements is an...Ch. 1.5 - Show that each of the following statements is an...Ch. 1.5 - Show that each of the following statements is an...Ch. 1.5 - Show that each of the following statements is an...Ch. 1.5 - Show that each of the following statements is an...Ch. 1.5 - Show that each of the following statements is an...Ch. 1.5 - Express tan in terms of sin only. a. sinsin21 b....Ch. 1.5 - Simplify cotcsc. a. cos b. sin c. sec d. tanCh. 1.5 - Simplify x2+16 as much as possible after...Ch. 1.5 - Which of the following is a valid step in proving...Ch. 1 - Find the complement and the supplement of 70.Ch. 1 - Solve for x in the right triangle shown in Figure...Ch. 1 - Referring to Figure 2, find (in order) h, r, y,...Ch. 1 - Figure 3 shows two right triangles drawn at 90 to...Ch. 1 - Through how many degrees does the hour hand of a...Ch. 1 - Find the remaining sides of a 306090 triangle if...Ch. 1 - Escalator An escalator in a department store is to...Ch. 1 - Geometry Find the measure of one of the interior...Ch. 1 - Find the distance between the points (4, â€“2) and...Ch. 1 - Find x so that the distance between (â€“2, 3) and...Ch. 1 - Verify that (12,32) lies on the graph of the unit...Ch. 1 - Find all angles that are coterminal with 150.Ch. 1 - Human Cannonball A human cannonball is shot from a...Ch. 1 - Find sin , cos , and tan for each of the...Ch. 1 - Find sin , cos , and tan for each of the...Ch. 1 - Indicate the two quadrants could terminate in if...Ch. 1 - In which quadrant will lie if csc0 and cos0?Ch. 1 - Find all six trigonometric functions for if the...Ch. 1 - Why is sin 1 for any angle in standard position?Ch. 1 - Find the remaining trigonometric functions of if...Ch. 1 - Find sin and cos if the terminal side of lies...Ch. 1 - If sin=47, find csc.Ch. 1 - If sin=13, find sin3.Ch. 1 - If sec=3 with in QIV, find cos, sin, and tan .Ch. 1 - Expand and simplify (cossin)2.Ch. 1 - Subtract 1sinsin.Ch. 1 - Simplify the expression 4x2 as much as possible...Ch. 1 - Show that each of the following statements is an...Ch. 1 - Show that each of the following statements is an...Ch. 1 - Show that each of the following statements is an...Ch. 1 - The diagram shown in Figure 1 was used by the...Ch. 1 - The second proof, credited to former president...Ch. 1 - For the third proof, consider the two squares...Ch. 1 - Although Pythagoras preceded William Shakespeare...

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