Plane Trigonometry

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Given tan fl = |, find tan 2 6.
14. Given cos 6 = f , find cot 2 6.
In a right triangle, C being the right angle, prove : 15. tan B = cot A.
16. tan 2^= ^"^ . 17. sinM-.B) + cos2^ = 0.
b^ — aF -_ cjt. i.1, i. • 2 1 — cos 2 a; j ■ m 1 — cos 4 a; 18. Show that sin'^ x = , and sin'' 2 a; = .
. _ oT, J.1, J. 9 1 + cos 2 a; j ,0 1 + cos 4 x 19. Show that cos'' x = — ■ — , and cos^ 2 a; = — ■ — .
20. Using the results of Exs. 18 and 19, transform sin* x into \ cos 4 a; — ^ cos 2 a; + f .
21. Also tra
...nsform cos* a; into an expression in terms of cos 2 x and cos 4 X.
22. Also show that eos^ x may be changed to the form tV (5 + 8 cos 2 a; — 2 sin^ 2 x cos 2 a; + 3 cos 4 a;).
70. Functions of the Half Angle.
From Art. 69, cos 2 ^ = 1 - 2 sin^ A.
Hence, 2 sin^ A=\- cos 2 A.
Let A = \x; then 2 J. = x.
Hence, 2 sin^ \ x— 1 — cos x.
. • 1 . .» /l — cos 3C Similarly, from cos 2^ = 2 cos^ A — 1, we obtain, . cos ^ a; = ■± yjl±^21^.
GONIOMETRY 99 AT i. 1 sin 1 a; ^ 1 — cos Also tan4x = 2_=-j-\^^ cos^a; 1 + cosa; =^4 i.


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