2. Prove each identity. Show your steps and/or explain your reasoning. 2 sin x sin x 2tan x a. 1+sin x 1- sin x Expectations When using identities, it is a requirement to only use identities on your diploma given formula sheet When proving identities, you are expected to check and list any non-permissible values before simplifying.

Q: 1. Problem 6.1.8 A. 2. sin x В. sin x С. V3(sin x) VE (sin x) D. Е. None of the above

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Q: Prove that each equation is an identity. sin 20 (b) 1+ cos 20 = tan e sin (s-t), cos (s -t)_ sin s…

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Q: x+1 Suppose that csc 0 = Find an expression in x for cot 0.

A: According to the problem, we have

Q: 4.) tan(-)

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Q: Solve the second degree trigonometric equation sin² - 2 sin x = 0, for x, where 0 < x < 2.

A: sin2x-2sinx=0

Q: The right triangle below satisfies 0 cos(B) tan(0) = tan(B) sin(ß) < tan(ß) D sin(B) < cos(0) a O E…

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Q: Prove the identity. cosx sin (x+ y) – sinx cos (x+y)= sin y

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Q: How would you evaluate S tan 7x sec ³x dx? Choose the correct answer below. OA. Rewrite the power of…

A: I am attaching image so that you understand each and every step.

Q: sin x cos x- sin x tan x= cos x- sin x• (Do not simplify.) sin x cosx Apply a quotient identity.…

A: To simplify the given expression