int_(-1)^(2)12x-11dx

(11) int_(2)^(4)|x-1|dx

int_(0)^(12)(2x)dx-1=

Find the following integrals: (i) int_(1)^(9)(dx)/(sqrt(x))" " (ii) int_(1)^(3)12x^(3)dx " " (iii) int_(4)^(16) sqrt(t).dt

int_(-2)^(2)(x^(11)cosx+e^(x))dx=

If f(x) satifies of conditiohns of Rolle's theorem in [1,2] and f(x) is continuous in [1,2] then :.int_(1)^(2)f'(x)dx is equal to

If f(x) satisfying the conditions of Rolle's theorem in [1,2] and f(x) is continuous in [1,2] then int_(1)^(2) f'(x) dx =

If f(x) satisfies the requirements of Rolle's Theorem in [1,2] and f(x) is continuous in [1,2] then int_(1)^(2) f'(x) dx is equal to

Let f(x)>=0,f'(x)>0,f(0)=3&f(x) is defined in [-2,2]. If f(x) is non-negative,then int_(-1)^(0)f(x)dx>6(B)int_(-2)^(2)f(x)dx>12(C)int_(-2)^(2)f(x)dx>=12(D)int_(-1)^(1)f(x)dx>=12

If f(x) in inegrable over [1,2] then int_(1)^(2) f(x) dx is equal to :