Prove that root (1-sin theta)/(1+sin theta)=sectheta-tan theta

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root (1+ sin A) / (1- sin A) = sec A + tan A | Trigonometry class 10 root (1+ sin A) / (1- sin A) = sec A + tan A | Trigonometry class 10
Prove that : root 1 + sin theta / 1-sin theta = sec theta + tan theta. Prove that : root 1 + sin theta / 1-sin theta = sec theta + tan theta.
Prove that root 1+sin theta /1-sin theta=sec theta + tan theta Prove that root 1+sin theta /1-sin theta=sec theta + tan theta
Prove that : square root of 1 + sin theta / 1-sin theta = sec theta + tan theta | Trignometry #video Prove that : square root of 1 + sin theta / 1-sin theta = sec theta + tan theta | Trignometry #video
Prove that: `sqrt((1-sintheta)/(1+sintheta))= sec theta- tan theta `when `(-pi/2) lt theta l Prove that: `sqrt((1-sintheta)/(1+sintheta))= sec theta- tan theta `when `(-pi/2) lt theta l
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`
Prove that `sqrt[[1-sintheta]/[1+sintheta]]=sectheta-tantheta` Prove that `sqrt[[1-sintheta]/[1+sintheta]]=sectheta-tantheta`
Prove that 1-sina/1+sina=(seca-tana)^2. Prove that 1-sintheta/1+sintheta=(sectheta-tantheta)^2. Prove that 1-sina/1+sina=(seca-tana)^2. Prove that 1-sintheta/1+sintheta=(sectheta-tantheta)^2.