The greatest value of `f(x)=int_1^x|t|\ dt` on the interval `[-1/2,1/2]` :

The greater value of F(x)=int_(1)^(x) |t|dt on the interval [-1//2,1//2] , is

The greatest value of f(x)=int_(1)^(x)|t|dt on the interval [-(1)/(2), (1)/(2)] is :

The greater value of (x) =int_(-1//2)^(x) |t|dt on the interval [-1//2,1//2] , is

The greater value of (x) =int_(-1//2)^(x) |t|dt on the interval [-1//2,1//2] , is

The difference between the greatest and least values of f(x)=int_(0)^(x)(t+1)dt on [2,3] is

If f(x) = int_1^x (1)/(2 + t^4) dt ,then

If f(x)=1+1/x int_1^x f(t) dt, then the value of (e^-1) is

If f(x)=1+1/x int_1^x f(t) dt, then the value of f(e^-1) is

If f(x)=1+1/x int_1^x f(t) dt, then the value of f(e^-1) is

The difference between the greatest and least values of the function F(x) = int_(0)^(x) (t+1) dt on [1,3] is