`I=int_(-5)^(-2)|x+2|dx+int_(-2)^5|x+2|dx`

int_- 5^5|x+2|dx

Evaluate: int_0^1|5x-3|dx (ii) int_0^pi|cosx|dx (iii) int_(-5)^5|x-2|dx (iv) int_(-1)^1e^(|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

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

int (7-2x)^5 dx

int (7-2x)^5 dx

int_2^8|x-5|dx

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

Evaluate (i) int_(0)^(pi)|cosx|dx (ii) int_(0)^(2)|x^(2)+2x-3|dx

By using the properties of definite integrals, evaluate the integrals int_2^ 8|x-5|dx and int_-5^5|x+2|dx

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