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Let f(x) =4^x/(4^x+2), and given that f(...

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)` is

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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

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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))

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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))

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2f(x)+3f(-x)=15-4x then [f(1)+f(-1)]=?

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