`xsqrt(x+x^2)`

(1)/(xsqrt(ax-x^(2)))" [Hint : Put x "=(a)/(t)"]"

Solve the equation (1-x^2)((dy)/(dx))+2x y=xsqrt(1-x^2)

Integrate the functions xsqrt(1+2x^2)

Integrate the functions xsqrt(x+2)

Evaluate the integrals int_0^2xsqrt(x+2)

Evaluate: int xsqrt(1+x-x^2)\ dx

intlog(sec^-1x)/(xsqrt(x^2-1))dx

If f(x)=sin^(-1)(2xsqrt(1-x^(2))), x in [-1,1] . Then

lim_(x->1/sqrt2 ^+) cos^- 1(2xsqrt(1-x^2))/((x-1/sqrt2))-lim_(x->1/sqrt2^-) cos^- 1(2xsqrt(1-x^2))/((x-1/sqrt2))

int(x^(2)+1)/(xsqrt(x^(2)+2x-1)sqrt(1-x^(2)-x))dx is equal to