sin theta+cos ec theta=2then sin^(n)theta+cos ec^(n)theta

If sin theta+cos ec theta=2 then sin^(n)theta+cos ec^(n)theta=

If sin theta+cos ec theta=2, then sin^(n)theta+csc^(n)theta=

If sin theta+cos ec theta=3, then sin^(2)theta+cos ec^(2)theta=

If sin theta+cos ec theta=2, then sin^(10)theta+cos ec^(10)theta=?

If sin theta+cos ec theta=2, then sin^(2008)theta+cos ec^(2008)theta is equal to

If sin theta+cos ec theta=2, then the value of sin^(8)theta+cos ec^(8)theta is equal to

If sin theta+cos ec theta=2, then the value of sin^(8)theta+cos ec^(8)theta is

If sin theta+cos ec theta=2 then the value of sin^(10)theta+cos ec^(10)theta is

If sin theta+cos ec theta=2 then the value of sin^(20)theta+cos ec^(20)theta, is A.2^(10) B.2^(5) C.2^(20) D.2

Prove that sin^(2)theta+cos ec^(2)theta>=2