int_(-3)^(3)|x|dx=9

int_(-3)^(3)(x+9)dx

Let f(x) be a contiuous function such a int_(n)^(n+1)f(x)dx=n^(3),n in Z. Then,the value of the intergral int_(-3)^(3)f(x)dx(A)9(B)-27(C)-9(D) none of these

If int_(-3)^(2)f(x)dx=2 and int_(2)^(5)[5+f(x)]dx=9 , then : int_(5)^(-3)f(x)dx=

Evaluate : int_(0)^(3)|5x-9|dx

Evaluate the following improper integrals : (a) int_(-3)^(3)(x^(2)dx)/(sqrt(9-x^(2))), (b) int_(0)^(2)sqrt((2+x)/(2-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 ?

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 int_(2)^(9) f(x)dx=

Evaluate int_(-3)^(3)(x^(3))/(9-x^(2))dx

Evaluate :int_(0)^(3)(dx)/(9+x^(2))