Let `f : R ~ {3} -> R` be a real valued function satisfying the functional equation `3f(x)+2f((3x+5)/(x-3))=4x+2` Then f(x) is given as

Let f be a function satisfying the functional equation f(x)+2f((2x+1)/(x-2))=3x,x!=2 then find the value of |(f(3))/(f(7))|

If a real valued function f(x) satisfies the equation f(x +y)=f(x)+f (y) for all x,y in R then f(x) is

If a real valued function f(x) satisfies the equation f(x+y)=f(x)+f(y) for all x,y in R then f(x) is

The function 'f' satisfies the functional equation 3f(x)+2f((x+59)/(x-1))=10x+30 for all real x != 1 , then the value of f(7) is

The function f Satisfies the functional equation 3 f (x) +2f ((x+59 )/(x-1))=10 x +30 for all real x ne 1 . The value of f (7) is

Let f : R - {2} to R function satisfying the following functional equation, 2f(x) + 3f((2x + 29)/(x-2)) = 100x - 80, AA x in R - {2} Determine f(x).

The function f (x) satisfy the equation f (1-x)+ 2f (x) =3x AA x in R, then f (0)=

The function f (x) satisfy the equation f (1-x)+ 2f (x) =3x AA x in R, then f (0)=

If a function f(x) satisfies the relation 3f(x)-5f((2)/(x))=3-x+x^(2)AA x in R-{0} ,then the value of f(1) is equal to