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(x) = 9^x/ ( 9 + 9^x) then value of f(1/2015) + f(2/2015) .......+ f(4029/2015)

f(x)=(9^(x))/(1+9^(x)) then value of f((1)/(2015))+f((2)/(2015))......+f((4029)/(2015))

Let f(x)=((2007)^(x))/((2007)^(x)+sqrt(2007)) then the sum f((1)/(2007))+f((2)/(2007))+f((3)/(2007))+....f((2006)/(2007))

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

If f(x)=a-(x-3)^(8//9) , then the maximum value of f(x) is

If f(x)=a-(x-3)^(8//9) , then the maximum value of f(x) is

IF f(x)=(9^x/(9^x+3)), then f(1/2012)+f(2/2012)+...+(2011/2012) is equal to

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