Let `f(x)=(9^x)/(9^x+3)` . Show `f(x)+f(1-x)=1` and, hence, evaluate. `f(1/(1996))+f(2/(1996))+f(3/(1996))++f((1995)/(1996))`

let f(x)=(9^(x))/(9^(x)+3)then f(x)+f(1-x)

Let f(x)=(4^(x))/(4^(x)+2), and given that f(x)+f(1-x)=1 then f((1)/(1997))+f((2)/(1997))+f((3)/(1997))+....+f((1996)/(1997))

Let f(x)=4^x/(4^x+2) prove.that f(x) + f(1- x)= 1. Hence prove that f(1/1997)+f(2/1997)+....+f(1996/1997)=998

If f(x)=(9^(x))/(9^(x)+3) then f((1)/(1996))+f((2)/(1996))+.......+f((1995)/(1996))=

If f(x)=(9^(x))/(9^(x)+3) then f((1)/(1996))+f((2)/(1996))+...+f((1995)/(1996))=

f:R rarr R is given by f(x)=(a^(x))/(a^(x)+sqrt(a)) , x in R , then f((1)/(1997))+f((2)/(1997))+.....+f((1995)/(1997))+f((1996)/(1997))= (A) 997 (B) 998 (C) 1997 (D) 1998

Let f(x)=(9^(x))/(9^(x)+3) then find the value of f((1)/(2006))+f((2)/(2006))+f((3)/(2006))+...+f((2005)/(2006))

f: R to R is given by: f(x)= a^(x)/(a^(x) + sqrt(a)) AA x in R , then f(1/1997) + f(2/1997) + ……+f(1995)/(1997) +f(1996)/(1997) =

If f:R rarr R given by f(x)=(a^(x))/(a^(x)+sqrt(a))AA x in R then f((1)/(1997))+f((2)/(1997))+....+f((1996)/(1997))=