Prove the identity \(\frac{1}{2\csc 2x}=\cos^2 x \tan x\) Choose the sequence of steps below that verifies the identity A) \(\cos^2 x \tan x =\cos^2 x \frac{\sin xMaking assumptions about where parentheses should be, cosx/ (secx 1) = (secx 1)/ (secx 1) cosx/ (secx 1) = (secx cosx cosx)/ (sec^2x 1) = (1 cosx)/tan^2x = (cosx 1)/tan^2x (secx1) (cosx1)=sin^2x/cosx 1/cosxcosx=sin^2x/cosxAnswer to Prove each of the following identities tan x cos x/1 sin x = 1/cos x tan^2 x 1 = sec^2 x 1/1 sin x 1/1 sin Skip Navigation Chegg home Books Study Textbook Solutions Expert Q&A Study Pack Practice Learn Writing Flashcards Math Solver Internships Scholarships Money
Proving Trigonometric Identities Sec X Tan X Cosec X 1 Cot X Youtube
