`int x^((1)/(2))+4x^((3)/(4))+e^(-5x)dx`

int e^(4x-5)dx

int e^(4x-5)dx

int(1)/((2-3x)^(2)(4-5x))dx=

int(1)/((2x+3)^(2)(4x+5))dx=

int e^(x^(4))(x+x^(3)+2x^(5))e^(x^(2))dx is equal to

f(x)=int(e^(x^(2))(4x^(2)-1))/(x^((3)/(2)))dx

int e^(4+5x)dx=

Find following integrals (i) int(x^(5)-2)/(x^(4))dx (ii) int{x^((3)/(2))+4e^(x)+(1)/(x)}dx (iii) int cosecx{cosecx-cotx}dx (iv) int(1+sinx)/(cos^(2)x)dx

Evaluate: int_(-4)^(-5)e^((x+5)^(2))dx+3int_((1)/(3))^((2)/(3))e^(9(x-(2)/(3))^(2))dx

show that the sum of the two integrals int_(-4)^(-5)e^((x+5)^(2))dx+3int_((1)/(3))^((2)/(3))e^(9(x-(2)/(3)))dx is zero