(1)/(cosec A-cot A)-(1)/(sin A)=(1)/(sin A)-(1)/(cosec A+cot A)=cot A

Prove that : (1)/(cosec A - cot A) - (1)/(sin A) = (1)/(sin A) - (1)/(cosec A + cot A)

Prove the following identities : (1 + sin A)/ (cosec A - cot A) - (1 - sin A)/ (cosec A + cot A) = 2(1 + cot A)

(1)/(cosec A-cot A)+(1)/(cosec A+cot A)=?

Prove the following identities : ((cosec A - cot A)^(2) + 1)/(sec A (cosec A - cot A)) = 2 cot A

(1)/(csc theta-cot theta)-(1)/(sin theta)=(1)/(sin theta)-(1)/(csc theta+cot theta)

Prove that (1)/("cosec"alpha-cot alpha)-(1)/(sin alpha)=(1)/(sin alpha)-(1)/("cosec"alpha+cotalpha) .

Prove the following identity : 1/(cosec theta- cot theta)-1/(sin theta) =1/(sin theta)- 1/(cosec theta+cot theta) .

simplify (1)/(cosec A-cot A)+(1)/(cosec A+cot A)=?

(cos A-sin A + 1) / (cos A + sin A-1) = csc A + cot A

(1+tan A)/(sin A)+(1+cot A)/(cos A)=2(sec A+cosec A)