11. Prove each identity. h) csc 2x + cot 2x = cot x 2 tan x i) 1 + tan´ x sin 2x 2 CSc t j) sec 2t = CSc t- 2 sin t 1 k) csc 20 sec 0) ( csc t) 2 %3D f) cot 0 + tan 0 = 2csc 20 1 + tan x TT sin 2t Cos 2t = tan 1) sec t = tan x 4 sin f COs t
11. Prove each identity. h) csc 2x + cot 2x = cot x 2 tan x i) 1 + tan´ x sin 2x 2 CSc t j) sec 2t = CSc t- 2 sin t 1 k) csc 20 sec 0) ( csc t) 2 %3D f) cot 0 + tan 0 = 2csc 20 1 + tan x TT sin 2t Cos 2t = tan 1) sec t = tan x 4 sin f COs t
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section6.2: Trigonometric Functions Of Angles
Problem 81E
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