int_(0)^(1)13x-11dx=

A(x)=|{:(x+1,2x+1,3x+1),(2x+1,3x+1,x+1),(3x+1,x+1,2x+1):}|" then "int_(0)^(1)A(x)dx=

If int_(0)^(1)f(x)dx=1, int_(0)^(1)x f(x)dx=a and int_(0)^(1)x^(2)f(x)dx=a^(2) , then : int_(0)^(1)(a-x)^(2)f(x)dx=

int_(0)^(1) x dx

int_(0)^(1) x dx

Evaluate: int_(0)^(1)|5x-3|dx( ii) int_(0)^( pi)|cos x|dx( iii) int_(-5)^(5)|x-2|dx( iv )int_(-1)^(1)e^(|x|)dx(v)int_(0)^(2)|x^(2)+2x-3|dx(v)int_(1)^(4)(|x-1|+|x-2|+|x-3|)dx( vi) int_(1)^(2)|x^(3)-x|dx

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

int_(0)^(11)((11-x)^(2))/(x^(2)+(11-x)^(2))dx=

int_(0)^(11)((11-x)^(2))/(x^(2)+(11-x)^(2))dx=

If int_(0)^(1)x^(11)e^(-x^(24))dx=A , and int_(0)^(1)x^(3)e^(-x^(8))dx=B , then the relation between A and B is