" (v) "y=x^(cos^(-1)x)

Find (dy)/(dx) , when: y=x^((cos^(-1)x))

If y=2^(-x)+cos^(-1)((x)/(2)-1)+log sqrt(x-[x]), then its domain is given by

The solution of the differential equation (x^2dy)/(dx)cos(1/x)-ysin(1/x)=-1, where y -> 1 as x -> oo is (A) y=sin(1/x)+cos(1/x) (B) y=(x+1)/(xsin(1/x)) (C) y=sin(1/x)-cos(1/x) (D) y=x/(xcos(1/x))

Draw the graph of y=sin(sin^(-1)x) or y=cos(cos^(-1)x)

Draw the graph of y=sin(sin^(-1)x) or y=cos(cos^(-1)x)

Draw the graph of y=sin(sin^(-1)x) or y=cos(cos^(-1)x)

Draw the graph of y=sin(sin^(-1)x) or y=cos(cos^(-1)x)

Find the area bounded by y=sin^(-1)x ,y=cos^(-1)x ,and the X -axis.

Find the area bounded by y=sin^(-1)x ,y=cos^(-1)x ,and the X -axis.

The area bounded by y = sin^(-1)x, y= cos^(-1)x and the x-axis, is given by