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

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

Find the value of tan(2"cos"^(-1)3/5) .

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

Find the value of tan^(-1)(2"cos"(pi)/(3))

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

Find the principal value of "cos"^(-1)(-1/(2)) and find the value of "cos"^(-1)(-1/(2))+"tan"^(-1)(-sqrt(3))-"cosec"^(-1)(2) .

If tan ^(-1)x=(3)/(4), then find the value of cos^(-1)x

Find the value of tan((1)/(2)cos^(-1)((sqrt(5))/(3)))

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

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