Evaluate `overset(8)underset(2)int|x-5|dx`.

Evaluate : overset2underset0int

" If " Delta (x)=|underset(9" "x" "-7)underset(6" "4x" "3)(1" "x^(2)" "x^(2))| then find the value of overset(1)underset(0)(int)Delta (x) dx without expanding Delta (x) .

int_(2)^(8)|x-5|dx

The value of the integral overset(pi)underset(0)int log(1+cos x)dx is

int_(2rarr8)|x-5|dx

By using the properties of definite integrals, evaluate the integrals int_(2)^(8)|x-5|dx and int_(-5)^(5)|x+2|dx