" (ii) "(sec A+tan A)(1-sin A)" बराबर है : "

(sec A+ tan A) (1 - sin A) equals to

Evaluate (sec A + tan A) (1- sin A) for A = 60^(@) .

The value of [(sec A+tan A)(1-sin A)] is equal to tan^(2)Asin A

(sec A (sec A + tan A)(1-sin A))/ ((cosec^2 A-1)sin^2 A) is equal to: (sec A (sec A + tan A)(1-sin A))/ ((cosec^2 A-1)sin^2 A) का मान क्या होगा ?

((sec theta + tan theta) (1- sin theta))/(cosec theta (1 + cos theta)(cosec theta - cot theta)) is equal to: ((sec theta + tan theta) (1- sin theta))/(cosec theta (1 + cos theta)(cosec theta - cot theta)) बराबर है :

Prove: (sec A-tan A)^(2)=(1-sin A)/(1+sin A)

Prove that (sec A-tan A)^(2)(1+sin A)=1-sin A

Simplify sec A (1-sin A ) (secA+tan A)

Simplify sec A (1-sin A ) (secA+tan A)

Simplify sec A (1-sin A ) (secA+tan A)