`int(2x^(2)+1)e^(x^(2))dx`

int x(1+x^(2))e^(x^(2))dx

show that (a) int_(0) ^(2pi) sin ^(3) x dx = 0 , (b) int_(-1)^(1) e^(-x^(2)) dx = 2 int_(0)^(1) e^(-x^(2)) dx

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

If beta+2int_(0)^(1)x^(2)e^(-x^(2))dx=int_(0)^(1)e^(-x^(2))dx then the value of beta is (A) e^(-1)(B)e(C)(1)/(2e) (D) cant be determined

If int_(0)^(1)e^(-(x^(2)))dx=a, then find the value of int_(0)^(1)x^(2)e^(-(x^(2)))dx in terms of a

I=int(e^(2x)-1)/(e^(2x))dx

int(e^(5x)-1)/(e^(2x))dx

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

int(2x-1)e^(2x)dx

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