K_((3))sqrt((1-sin)/(1+sin theta))=sec theta-tan theta

sqrt((1-sin theta)/(1+sin theta))={sec theta-tan theta, if -(pi)/(2)

Prove that sqrt((1-sin theta)/(1+sin theta))=sec theta-tan theta

sqrt((1+sin theta)/(1-sin theta))=sec theta+tan theta where theta is a acute

Prove that sqrt((1+sin theta)/(1-sin theta))=sec theta+tan theta

Prove that : sqrt((1-sin theta)/(1+sin theta))= {(sec theta- tan theta, if -pi/2 < theta< pi/2), (-sec theta+ tan theta, if pi/2 < theta< (3 pi)/2):} .

If pi/2 < theta < (3pi)/2 then sqrt ((1-sin theta)/(1+sin theta))= a. sec theta-tan theta, b. sec theta + tan theta, c. tan theta-sec theta, d. none of these

If pi/2 < theta < (3pi)/2 then sqrt ((1-sin theta)/(1+sin theta))= a. sec theta-tan theta, b. sec theta + tan theta, c. tan theta-sec theta, d. none of these

Prove the following identities : sqrt((1+sin theta)/(1-sin theta)) = sec theta + tan theta where theta is a acute

Prove the following identity : (1-sin theta)/(1+sin theta)= (sec theta-tan theta)^2 .