`int(x^2dx)/((1+x^2)(1+sqrt(1+x^2)))`

Let f(x)=int(x^2dx)/((1+x^2)(1+sqrt(x^2+1)))a n df(0)=0. Then value of f(1) will be

Let f(x)=int(x^2dx)/((1+x^2)(1+sqrt(x^2+1)))a n df(0)=0. Then value of f(1) will be

int(x^(2)dx)/((1+x^(2))(1+sqrt(1+x^(2))))

If f(x)=int(x^(2)dx)/((1+x^(2))(1+sqrt(1+x^(2)))) and f(0) = 0 then f(1) =

Let f(x)=int(x^(2)dx)/((1+x^(2))(1+sqrt(1+x^(2))))and f(0)=0. f(1) is

" If "f(x)=int(x^(2)dx)/((1+x^(2))(1+sqrt(1+x^(2))))" and "f(0)=0" Find the value of "f(sqrt(3))-ln(2+sqrt(3))

int (1)/((1 + x^(2)) sqrt(1-x^(2))) dx=

int(dx)/(1+x^(2))sqrt(2)(1+x)^(2)

∫ 1 / 2 − 1 int(e^x(2-x^2)dx)/((1-x)sqrt(1-x^2))