`cosec^2 theta - cot^2 theta = 1 +…..`

cosec^(2)theta=1+cot^(2)theta

The value of cosec ^(2) theta cot ^(2) theta - sec ^(2) theta tan ^(2) theta -(cot ^(2) theta- tan ^(2) theta) (sec ^(2) theta cosec ^(2) theta -1) is-

If cosec theta + cot theta = 1//3 then cosec theta - cot theta =

Prove the following identity : cosec^6 theta- cot^6 theta =3 cot^2 theta cosec^2 theta+1 .

If cosec theta - cot theta = 4, then cosec theta + cot theta =…………..

If (cosec theta - cot theta)=2 , the (cosec theta +cot theta) is equal to

Prove that : cosec theta + cosec 2 theta + cosec 2^2 theta +...........+cosec2^(n-1) theta= cot(theta/2)-cot 2^(n-1)theta

If "cosec" theta -cot theta=sqrt(2) -1 , calculate the value of ("cosec" theta+cot theta) .

"cosec"^(2) theta * cot^(2) theta -sec^(2) theta * tan^(2) theta - (cot^(2) theta - tan^(2) theta ) (sec^(2) theta * "cosec"^(2) theta -1)=

If "cosec" theta + cot theta = (13)/5 then cot^(2) theta - "cosec"^(2) theta = (25)/12