If `f(x)=2/(4^x+2)` for real numbers `x ,` then `f(1/(2011))+f(2/(2011))++f((2010)/(2011))` . `1005` `1004` `1006` `1008`

If f(x)=(2)/(4^(2)+2) for real numbers x, then f((1)/(2011))+f((2)/(2011))+...+f((2010)/(2011))*1005100410061008

If f(x)=2/(4^x+2) for real numbers x , then f(1/(2011))+f(2/(2011))++f((2010)/(2011)) . (a) 1005 (b) 1004 (c) 1006 (d) 1008

If f(x)=2 for all real numbers x, then f(x+2)=

If f(x) = x^(2) - 4 , for what real number values of x will f(f(x))= 0 ?

If f(x)+2f(1x)=x^(2)+5AA real values x then f(x) is given by

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

Simplify ((2011^(2)-2017)(2011^(2)+4022-3)(2012))/(2013.2014.2008.2010)

For all real numbers x,let f(x)=(1)/(2011sqrt(1-x^(2011))) Evaluate (f(f...f(2011)))^(2011), where fis applied 2010 xx 2010 xx

If x ne 1 and f(x)=(x+1)/(x-1) is a real function then f(f(f(2))) is

Let h(x)=f(x)-[f(x)]^(2)+[f(x)]^(3) for every real number 'x' then