Find the value of `tan(cos^(-1)x)` and hence evaluate `tan(cos^(-1) (8/17))`

Find the value of tan(cos^-1x) and hence evaluate tan(cos^-1(8/17))

Find the values of tan("cos"^(-1)(8)/(17))

Find the value of sin[cot^(-1){tan(cos^(-1)x)}]

Find the value of tan ( 1/2 cos ^(-1) . sqrt5/3)

Find the derivative of tan^(-1)(cos^2x) .

Find the value of cos tan^-1cot (соs^-1(√3/2)) .

If tan^(-1)x-cot^(-1)x=tan^(-1)(1/sqrt3) , x > 0 find the value of x and hence find the value of sec^(-1)(2/x)

Find the value of, cos [tan^(-1) {sin (cot^(-1)x)}]

Find the value of tan[cos^(-1) (1/2) + tan^(-1) ( - 1/sqrt3)]

Find the value of tan[cos^(-1) (1/2) + tan^(-1) ( - 1/sqrt3)]