For Exercises, 21-34, verify the identity. (See Example 2) sin20 22. sin40 sin20 1 = -sec 20 2 23. cos“x – sin*x 21. 1- cos 20 = cot 0 = cos2r 24. (sinx – cosx)² = 1 – sin 2x cos 3x 25. sin 2x 1 = -cscx - sin3x 26. sin 2x 1 2cos.x 2 sinx secx 2 tanx 27. sin 2A – tanA = tanA cos 2A 28. tan 2A – tanA = tanA sec 2A 29. 2 - sec'x tan 2x cos 2x 31. sinx sin2x sin 2x 32. sinx cos 2x 30. cotx - tanx = 2cot 2x 4 sinx cscx secx cosx cosx 33. sin40 = 4cos'esine – 4sin' Ocos e 34. cos40 = sin e – 6sin ecos e + cos e

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section6.3: Trigonometric Functions Of Real Numbers
Problem 24E
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For Exercises, 21-34, verify the identity. (See Example 2)
sin20
22.
sin40
sin20
1
= -sec 20
2
23. cos“x – sin*x
21.
1- cos 20
= cot 0
= cos2r
24. (sinx – cosx)² = 1 – sin 2x
cos 3x
25.
sin 2x
1
= -cscx -
sin3x
26.
sin 2x
1
2cos.x
2 sinx
secx
2 tanx
27. sin 2A – tanA = tanA cos 2A
28. tan 2A – tanA = tanA sec 2A
29.
2 - sec'x
tan 2x
cos 2x
31.
sinx
sin2x
sin 2x
32.
sinx
cos 2x
30. cotx - tanx = 2cot 2x
4 sinx
cscx
secx
cosx
cosx
33. sin40 = 4cos'esine – 4sin' Ocos e
34. cos40 = sin e – 6sin ecos e + cos e
Transcribed Image Text:For Exercises, 21-34, verify the identity. (See Example 2) sin20 22. sin40 sin20 1 = -sec 20 2 23. cos“x – sin*x 21. 1- cos 20 = cot 0 = cos2r 24. (sinx – cosx)² = 1 – sin 2x cos 3x 25. sin 2x 1 = -cscx - sin3x 26. sin 2x 1 2cos.x 2 sinx secx 2 tanx 27. sin 2A – tanA = tanA cos 2A 28. tan 2A – tanA = tanA sec 2A 29. 2 - sec'x tan 2x cos 2x 31. sinx sin2x sin 2x 32. sinx cos 2x 30. cotx - tanx = 2cot 2x 4 sinx cscx secx cosx cosx 33. sin40 = 4cos'esine – 4sin' Ocos e 34. cos40 = sin e – 6sin ecos e + cos e
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