The value of `int_(-6)^(6) |x|dx` is

Let f(x) be a periodic function with fundamental period 12 If int_(-6)^(12) f(x)dx=9 and int_(0)^(12)f(x)dx=12 then the value of | int_(0)^(6)f(x)dx | is

Evaluate : int_(-6)^(3)|x+3|dx

Evaluate: int_(-6)^(3)|x+3|dx

Evaluate: int_(-6)^(3)|x+3|dx

If int_(-3)^(2)f(x) dx= 7/3 and int_(-3)^(9) f(x) dx = -5/6 , then what is the value of int_(2)^(9)f(x) dx ?

IF int_(-3)^2 f(x) dx=7/3 and int_(-3)^9 f(x) dx=-5/6 then what is the value of int_(2)^(9)f(x) dx

"Evaluate:" int_(-6)^(3)|x+3|dx

The value of int(x^(2))/(1+x^(6))dx is equal to

What is the value of int_(pi//6)^(pi//4) (dx)/(sin x cos x)