Let `f` be an invertible function defined from R+ to R+ t such that `f(2)=5` and `f ^(-1)(x+4)= 2 f^(-1)(x)+1`

Let f(x) and g(x) be two continuous functions defined from R rarr R, such that f(x_(1))>f(x_(2)) and g(x_(1)) f(g(3 alpha-4))

Let f : R rarr R be the functions defined by f(X) = x^3 + 5 , then f^-1 (x) is

If the function f: R->R be defined by f(x)=x^2+5x+9 , find f^(-1)(8) and f^(-1)(9) .

If the function f: R->R be defined by f(x)=x^2+5x+9 , find f^(-1)(8) and f^(-1)(9) .

Let f : R rarr R be a function defined by f(x) = x^3 + 5 . Then f^-1(x) is

Let f be a function from R to R such that f(x)=cos(x+2) . Is f invertible? Justify your answer.

Let f be a function from R to R such that f(x)=cos(x+2) . Is f invertible? Justify your answer.

Let f:R rarr R be a differentiable and strictly decreasing function such that f(0)=1 and f(1)=0. For x in R, let F(x)=int_(0)^(x)(t-2)f(t)dt

Let f:R to R be the function defined by f(x)=2x-3, AA x in R. Write f^(-1).

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 :