" Find the value of "sqrt((1-sin A)/(1+sin A))

If 3 tan theta=4 , then find the value of sqrt((1-sin theta)/(1+sin theta)).

Find the value of (sqrt(1+sin 2A)+sqrt(1-sin 2 A))/(sqrt(1 + sin 2A)-sqrt(1-sin 2 A)) , When |tan A| lt 1 and |A| is acute.

Find the value of (sqrt((1+sin 2A))+sqrt(1-sin 2A))/(sqrt(1+sin 2A)-sqrt(1-sin 2A) when abs(tanA)lt1 and absA is acute.

If theta lies in the second quadrant. Then the value of sqrt((1-sin theta)/(1+sin theta))+sqrt((1+sin theta)/(1-sin theta)) is equal to :

If 0 < theta < pi , then the value of sqrt((1 - sin theta)/(1 + sin theta)) + sqrt((1 + sin theta)/(1 - sin theta)) will be-

If theta lies in the second quadrant. Then the value of sqrt((1-sin theta)/(1+sin theta))+sqrt((1+sin theta)/(1-sin theta)) is equal to :

The value of (sqrt(1+sin A)+sqrt(1-sin A))/(sqrt(1+sin A)-sqrt(1-sin A)) (When |Tan(A)/(2)|lt1 and |(A)/(2)| is acute) is

Evaluate: sqrt((1-sin theta)/(1+sin theta)) .