Let `f: {1, 2, 3} -> {1, 2, 3}` be a function. Then the number of functions `g : {1, 2, 3} -> {1, 2, 3}`. Such that `f(x) = g(x)` for at least one `x in {1, 2, 3}` is

Let f : {1, 2, 3} rarr {1, 2, 3] be a function. Then the number of functions g : {1, 2, 3} rarr {1, 2, 3} . Such that f(x) = g(x) for atleast one x in {1, 2, 3} is

Let f : {1, 2, 3} rarr {1, 2, 3] be a function. Then the number of functions g : {1, 2, 3} rarr {1, 2, 3} . Such that f(x) = g(x) for atleast one x in {1, 2, 3} is

Let f:{1,2,3}rarr{1,2,3} be a function. Then the number of functions g:{1,2,3}rarr{1,2,3}. Such that f(x)=g(x) for at least one x in{1,2,3} is

Let f:RR rarr RR be the function defined by f(x)=x+1 . Find the function g:RR rarr RR , such that (g o f)(x)=x^(2)+3x+3

Let f: [1,3] to R be a continuous function that is differentiable in (1,3) and f '(x) = |f(x) |^(2) + 4 for all x in (1,3). Then,

Let g(x) be the inverse of the function f(x) ,and f'(x) 1/(1+ x^(3)) then g(x) equals

If the function f(x) = x^3 + e^(x/2) and g(x) =f^-1(x) , then the value of g'(1) is

Let g(x) be the inverse of the function f(x), and f'(x)=1/(1+x^3) then g'(x) equals

Let f(x)=x^2-2x-1 AA x in R Let f:(-oo, a]->[b, oo) , where a is the largest real number for which f(x) is bijective. If f : R->R , g(x) = f(x) + 3x-1 , then the least value of function y = g(|x|) is

Let f(x)=x^2-2x-1 AA xinR Let f:(-oo, a]->[b, oo) , where a is the largest real number for which f(x) is bijective. If f : R->R , g(x) = f(x) + 3x-1 , then the least value of function y = g(|x|) is