If `y(x)=int_(pi^2/16)^(x^2)(cosxcossqrt(theta))/(1+sin^2sqrt(theta)),then (dy)/(dx) at x=pidot` is

Iff(x)=int_((x^2)/(16))^(x^2)(sinxsinsqrt(theta))/(1+cos^2sqrt(theta))dtheta, then find the value of f^(prime)(pi/2)dot

If y=cos(sinx^(2)), " then " (dy)/(dx) " at " x=sqrt(pi/2) is

If x=a(theta+sintheta), y=a(1+costheta) " then " (dy)/(dx) is

x = a(costheta + logtan(theta/2), y = asintheta, find dy/dx.

Given y=(5x)/(3sqrt((1-x)^2 ))+sin^2(2x+1), (dy)/(dx)

If y = cos ( sin x^2), then (dy)/(dx) at x= sqrt(pi)/(2) is ….......... .

Evaluate int_(0)^((pi)/(2))(cos theta d theta)/((sin theta +2)(sin theta +3)) .