find f(x) if f(\frac{1}{x})f(x)=f(x)+f(\frac{1}{x}) where f(x) is a polynomial
A ayush_2008 New member Joined Apr 4, 2011 Messages 2 Feb 13, 2012 #1 find \(\displaystyle f(x)\) if \(\displaystyle f(\frac{1}{x})f(x)=f(x)+f(\frac{1}{x})\) where \(\displaystyle f(x)\) is a polynomial
find \(\displaystyle f(x)\) if \(\displaystyle f(\frac{1}{x})f(x)=f(x)+f(\frac{1}{x})\) where \(\displaystyle f(x)\) is a polynomial
D Deleted member 4993 Guest Feb 13, 2012 #2 ayush_2008 said: find \(\displaystyle f(x)\) if \(\displaystyle f(\frac{1}{x})f(x)=f(x)+f(\frac{1}{x})\) where \(\displaystyle f(x)\) is a polynomial Click to expand... Please refer to instructions given in: http://www.freemathhelp.com/forum/threads/70380-f(x)?p=289128#post289128
ayush_2008 said: find \(\displaystyle f(x)\) if \(\displaystyle f(\frac{1}{x})f(x)=f(x)+f(\frac{1}{x})\) where \(\displaystyle f(x)\) is a polynomial Click to expand... Please refer to instructions given in: http://www.freemathhelp.com/forum/threads/70380-f(x)?p=289128#post289128
S SlipEternal Junior Member Joined Jan 4, 2012 Messages 114 Feb 13, 2012 #3 ayush_2008 said: find \(\displaystyle f(x)\) if \(\displaystyle f(\frac{1}{x})f(x)=f(x)+f(\frac{1}{x})\) where \(\displaystyle f(x)\) is a polynomial Click to expand... Is this like Where's Waldo? I found \(\displaystyle f(x)\) multiple times!
ayush_2008 said: find \(\displaystyle f(x)\) if \(\displaystyle f(\frac{1}{x})f(x)=f(x)+f(\frac{1}{x})\) where \(\displaystyle f(x)\) is a polynomial Click to expand... Is this like Where's Waldo? I found \(\displaystyle f(x)\) multiple times!