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R^2-4/R^2-4R+4
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\[=(R ^{4}-4R ^{3}+4R ^{2}-4)/R ^{2}\]
is it what you need?
IS THIS THE SIMPLIFIED ANSWER
it depends what you are trying to accomplish... the original equation was pretty simple....
OKAY WILL GIVE IT A TRY THANKS
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you can actually combine some terms (1& 2d, 3& 4th) as: 4R^3(R-1) +4(R^2-1)= 4R^3 (R-1) +4(R-1)(R+1)=(R-1)(4R^3 +4R-4)
or 4(R-1)(R^3+R-1)/R^2
\[=4(R-1)(R ^{3}+R-1)/R ^{2}\]
IT'S LOOKS BETTER TO ME :)
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