If `f(x)=(4^(x))/(4^(x)+2)," then "f(1/(97))+f((2)/(97))+...+f((96)/(97))` is equal to:

If f(x)=(4^(x))/(4^(x)+2), then f(x)+f(1-x) is equal to

If f(x)=(4^(x))/(4^(x)+2) then f(x)+f(1-x) is equal to

If f (x)=4x -x ^(2), then f (a+1) -f (a-1) =

If f (x)=4x -x ^(2), then f (a+1) -f (a-1) =

If f(x)=(x-4)/(2sqrt(x)), then f'(4) is equal to

If f(x)=(x-4)/(2sqrtx) , then f'(1) is equal to:

If f(x) =(x-4)/(2sqrt(x)) , then f^(')(1) is equal to

If f(x) =(x-4)/(2sqrt(x)) , then f^(')(1) is equal to

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))

If 2f(x) = f(2x), 3f(x) = f(3x), 4f(x) = f(4x)……. etc. then f(1) + f(2) + f(3) + ……..+ f(n) equals to where f(1) = 1 :