" pose "f:R rarr R" is a differentiable function and "f(1)=4," then find the value of "lim_(x rarr1)int_(4)^((x))(2t)/(x-1)dt

Suppose f:R rarr R is a differentiable function and f(1)=4. Then value of (lim)_(x rarr1)(int_(4)^(f(x))(2t))/(x-1)dt is

Let f : R to R be a differentiable function and f(1) = 4 . Then, the value of lim_(x to 1)int_(4)^(f(x))(2t)/(x-1)dt is :

Let f : R to R be a differentiable function and f(1) = 4 . Then, the value of lim_(x to 1)int_(4)^(f(x))(2t)/(x-1)dt is :

Let f : R to R be a differentiable function and f(1) = 4 , then the value of lim_(x to 1) int_4^(f(x)) (2t)/(x - 1) dt is :

Let f : R to R be a differentiable funcation and f (1) = 4 . Then , the value of lim_(xto1) int_(4)^(f(x))(2t)/( x-1) dt is

Let f:R to R be a differentiable function and f(1)=4 and f'(1)=2 , then the value of lim_(x to 1) int_(4)^(f(x))(2t)/(x-1)dt is -

Let f : R to R be a differentiable function and f (1) = 4. Then the value of lim_( x to 1) int _(4) ^(f (x)) (2t)/(x -1) dt, if f '(1)= 2 is :

The value of lim_(x rarr0)int_(0)^(x)(t ln(1+t))/(t^(4)+4)dt

Evaluate lim_(x rarr4)int_(4)^(x)((4t-f(t)))/((x-4))dt