" Interete "int_(a)^(b)x^(2)dx

int_(a)^(b)(1)/(x^(2))dx

int_(b)^( a)x^(2)dx=

int_(a)^(b) x dx

If int_(a)^(b)x^(3)dx=0, and If int_(a)^(b)x^(2)dx=(2)/(3), find a and b.

If f(a+b-x)=f(x), then prove that int_(a)^(b)xf(x)dx=(a+b)/(2)int_(a)^(b)f(x)dx

If int_(a)^(b)x^(3) dx = 0 and int_(a)^(b) x^(2) dx = 2/3 then what are the values of a and b respectively ?

If int _(a)^(b) x^(3) dx = 0 and if int _(a)^(b) x^(2) dx = 2/3 , then the values of a and b respectively are

Evaluate the following integrals: int_(a)^(b)f(x)dx +int_(b)^(a)f(x)dx

If int_(a)^(b)(2+x-x^(2))dx is maximum,then (a+b) is equal to