sin(tan^(-1)x),|x| le 1 is equal to :...

`sin(tan^(-1)x),|x| le 1` is equal to :

A

`(x)/( sqrt(1 - x^(2)))`

B

`(1)/( sqrt(1 + x^(2)))`

C

`(x)/( sqrt(1 - x^(2)))`

D

`(x)/( sqrt(1 + x^(2)))`

Verified by Experts

The correct Answer is:

D

Similar Questions

Explore conceptually related problems

sin(tan^(-1)x); |x| lt 1 is equal to

sin(tan^(-1)x), wheren |x| lt 1 is equal to :

Sin (tan^(-1)), where |x| < 1 , is equal to

int tan(sin^(-1)x)dx is equal to

If f (x) = sqrt((1+ sin ^(-1) x)/(1- tan ^(-1)x)), then f (0) is equal to :

Number of solutions of tan(sin^(-1)x)+sin(tan^(-1)x)=x is equal to

If f (x)= sqrt((1+ sin ^(-1) x)/(1- tan ^(-1)x)), then f '(0) is equal to:

sin (tan^(-1) x)," where "|x| lt 1 , is equal to:

The value of lim_(|x| rarr oo) cos (tan^(-1) (sin (tan^(-1) x))) is equal to