If `sin x + "cosec"x=2`, then, for all `n in N`, the value of: `sin^(n)x + "cosec"^(n)x=`

If sinx+cosecx=2 , then, for all n in N , the value of: sin^nx+cosec^nx= (a) 2 (b) 2^n (c) 2^(n-1) (d) 2^(n-2)

If 2sin x + cosec x = 3 then theta =

If sin x + cosec x = 2. then what is the value of sin^(6) x+ cosec^6x ?

If sin x+cosec\ x=2, then write the value of sin^n x+cos e c^n xdot

If sintheta + cosec theta = 2, then find th value of sin^(n)theta + cosec^(n)theta, where is any real number.

If sin alpha + "cosec" alpha = 2 , find value of sin^(n) alpha + "cosec"^(n) alpha, n in Z .

If sin A + cosec A= 2, then prove that: sin^(n) A + "cosec"^(n) A=2

The value of sin(pi+x).sin(pi-x)."cosec"^(2)x is

Evaluate: int cot^(n)x csc^(2)xdx,n!=-1