TRIGONOMETRY 5TH EDITION BY CYNTHIA Y. YOUNG SOLUTIONS MANUAL

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CHAPTER 1 Section 1.1 Solutions -------------------------------------------------------------------------------1. Solve for x:

1 x = 2 360

2. Solve for x:

360 = 2 x, so that x = 180 .

3. Solve for x: −

360 = 4x, so that x = 90 .

1 x = 3 360

4. Solve for x: −

360 = −3x, so that x = −120 . (Note: The angle has a negative measure since it is a clockwise rotation.)

5. Solve for x:

1 x = 4 360

2 x = 3 360

720 = 2(360 ) = −3x, so that x = −240 . (Note: The angle has a negative measure since it is a clockwise rotation.)

5 x = 6 360

6. Solve for x:

7 x = 12 360

1800 = 5(360 ) = 6x, so that x = 300 .

2520 = 7(360 ) = 12x, so that x = 210 .

7. Solve for x: −

4 x = 5 360 1440 = 4(360 ) = −5x, so that

8. Solve for x: −

x = −288 . (Note: The angle has a negative measure since it is a clockwise rotation.)

x = −200 . (Note: The angle has a negative measure since it is a clockwise rotation.)

9.

10. 

a) complement: 90 − 18 = 72

5 x = 9 360 1800 = 5(360 ) = −9x, so that

a) complement: 90 − 39 = 51

b) supplement: 180 − 18 = 162

b) supplement: 180 − 39 = 141

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12. 

a) complement: 90 − 42 = 48

a) complement: 90 − 57 = 33

b) supplement: 180 − 42 = 138

b) supplement: 180 − 57 = 123

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