" given tar "(sec^(-1)(1)/(x))=sin(cos^(-1)1/5)

tan(sec^(-1) (1/x))=sin(cos^(-1) (1/sqrt(5)))

Value of x satisfying tan(sec^(- 1)x)=sin(cos^(- 1)(1/(sqrt(5))))

Value of x satisfying tan(sec^(-1)x)=sin(cos^(-1)((1)/(sqrt(5))))

tan (sec ^ (- 1) ((1) / (x))) = sin (cos ^ (- 1) ((1) / (sqrt (5))))

tan (sec ^ (- 1) x) = sin (cos ^ (- 1) ((1) / (sqrt (5))))

If x in (0,1) and f(x)=sec{tan^(-1)((sin(cos^(-1)x)+cos(sin^(-1)x))/(cos(cos^(-1)x)+sin(sin^(-1)x)))} , then sum_(r=2)^(10)f(1/r) is _______ .

If xepsilon(0,1) and f(x)=sec{tan^(-1)((sin(cos^(-1)x)+cos(sin^(-1)x))/(cos(cos^(-1)x)=sin(sin^(-1)x)))} , then sum_(r=2)^(10)f(1/r) is

Simplify "cosec"("sin"^(-1)1/(5))+"sec"("cos"^(-1)1/(3)) .

cos ( sin ^(-1) ""(1)/(2) +sec^(-1)2)