` sin ^(-1) (e^(sin -1_x))`

Integrate with respect to x (sin^(-1)x) (e^(sin^(-1)x))/(sqrt(1 - x^2))

d/dx(e^(2sin^-1x)) =

If f(x) = frac{sin^(-1)x}{sqrt (1-x^2)} , g(x)=e^(sin^(-1)x) , then int f(x)g(x) dx =........................ A) e^(sin^(-1)x) (sin^(-1)x-1) + c B) e^( sin^(-1)x) (1- sin^(-1)x) + c C) e^(sin^(-1)x) (sin^(-1)x+1) + c D) -e^(sin^(-1)x) (sin^(-1)x-1) + c

f(x)=sin^(-1)[e^(x)]+sin^(-1)[e^(-x)] where [.] greatest integer function then

f(x)=sin^(-1)[e^(x)]+sin^(-1)[e^(-x)] where [.] greatest integer function then

f(x)=sin^(-1)[e^(x)]+sin^(-1)[e^(-x)] where [.] greatest integer function then

f(x)=sin^(-1)[e^(x)]+sin^(-1)[e^(-x)] where [.] greatest integer function then

f(x)=sin^(-1)[e^(x)]+sin^(-1)[e^(-x)] where [.] greatest integer function then a. domain of f(x) = (-"In 2, In 2") b. range of f(x) = {pi} c. f(x) has removable discontinuity at x = 0 d. f(x) = cos^(-1) x has only solution