`int_(0)^(4)(2x-1)dx`

int_(0)^(4) |x-1|dx

Show that int_(0)^(2)(2x+1)dx = int_(0)^(5)(2x+1)+int_(5)^(2)(2x+1)

int_(0)^(4)({[x]})dx

int_(0)^(4)(|x-1|+|x-3|)dx

int_(0)^(1)x^2dx

(11) int_(2)^(4)|x-1|dx

(3) (a) int_(0)^(2)(x^(4)+1)dx

int_(0)^(1)(2x)/((1+x^(4)))dx

Statement-1: int_(0)^(pi//2) (1)/(1+tan^(3)x)dx=(pi)/(4) Statement-2: int_(0)^(a) f(x)dx=int_(0)^(a) f(a+x)dx

int_(0)^(4)(x+e^(2x))dx