`int1/(2x)`dx

int1/(x^2-9)dx

Sketch the region whose area is represented by the definite integral and eveluate the integral using an appropriate formula form geometry (a) int_1^(2)2dx (b) int_-1^(2)(x+2)dx (c) int_0^(2)(x-1)dx

Evaluate: int_1^2x^2dx

Evaluate: int1/(x^2-x+1)dx

Evaluate: int1/(x^2-x+1)dx

Evaluate: int1/((x+2)(x+3))dx

int {1}/{(2x+3)} dx

l_(1)=int2^(x)dx=p(x)+c_(1)andl_(2)=int((1)/(2))^(x)dx=m(x)+c_(1) then p(x)-m(x) is equal to

int(1+sin2x)dx

int_(1)^(2)x^(5)dx