For `x in R`, the functions f(x) satisfies `2f(x)+f(1-x)=x^(2)`. The value of f(4) is equal to

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For `x inR - {1}`, the function f(x ) satisfies `f(x) + 2f(1/(1-x))=x`. Find `f(2)`. For `x inR - {1}`, the function f(x ) satisfies `f(x) + 2f(1/(1-x))=x`. Find `f(2)`.
Find the value of f(4) when f(x) satisfies f(x) + 3f(1/x) =2. Find the value of f(4) when f(x) satisfies f(x) + 3f(1/x) =2.
If `f(x)` satisfies the relation `2f(x) +(1-x)=x^2` for all real x, then find f(x). If `f(x)` satisfies the relation `2f(x) +(1-x)=x^2` for all real x, then find f(x).
Find the values of x when f(x) = f(-x) and f(x) satisfies f(x) + 2f(1/x) = 6x. Find the values of x when f(x) = f(-x) and f(x) satisfies f(x) + 2f(1/x) = 6x.
(b) A function satisfies the identity f(x) + 2f(1/x) = 2x + 1 find another identity that f(x). (b) A function satisfies the identity f(x) + 2f(1/x) = 2x + 1 find another identity that f(x).
If f(x) + 2f(1/x) = 3x, x ≠ 0 and S = {x ∈ R : f(x) = f(- x)}; then S If f(x) + 2f(1/x) = 3x, x ≠ 0 and S = {x ∈ R : f(x) = f(- x)}; then S
Let f:R-R be a function such that f(2)=4 and f Let f:R-R be a function such that f(2)=4 and f'(2)=1. Then value of Limit x to 2 x^2f(2)-4f(x)/x-2
Functions | f(x+1)/f(x)=x^2 Functions | f(x+1)/f(x)=x^2