" (ii) "int(sqrt(1+x^(2)))/(x^(4))dx

int(sqrt(x^(2)+1))/(x^(4))dx=

I=int(sqrt(x^2+1))/(x^(4))dx

Obtain the following integrals : int (sqrt(1+x^(2)))/(x^(4))dx

int(sqrt(x^2+1))/(x^4)dx=

int(sqrt(x^2+1))/(x^4)dx=

int(sqrt(x^2+1))/(x^4)dx=

Evaluate: int(sqrt(1+x^(2)))/(x^(4))dx

Evaluate: (i) int(a^(x))/(sqrt(1-a^(2x)))dx (ii) int(2x)/(sqrt(1-x^(2)-x^(4)))dx

If int(sqrt(1-x^(2)))/(x^(4))dx=A(x)*(sqrt(1-x^(2)))^(m) where A(x) is a function of x then (A(x))^(m)= (A) -(1)/(27x^(9))(B)(1)/((27x)^(9))(C)(1)/(3x^(9))(D)-(1)/(3x^(9))

int(2x)/(sqrt(1-x^(2)-x^(4)))dx