(ii) `intx^3e^xdx`

int x e^xdx

intx^3e^(x^2)dx

intx/e^xdx

intx/x^-3dx

intx^3logxdx=

intx^(4)e^(2x)dx=

intx^2secx^3dx

Evaluate the following (i)intx^(4)e^(5x)dx (ii) intx^(4)cos5x dx

Evaluate each of the following integrals: intx^4dx (ii) intx^(5/4)dx int1/(x^5)dx (iv) int1/((x^3)/2)dx int3^xdx (vi) int1/(3sqrt(x^2))dx int3^2log3^xdx (viii) int(log)_xxdx

If intx^(3).e^(-x)dx=-e^(-x).f(x)+c, then f(x)=