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I thought the answer was 3/y but thats incorrect
i hate compound fractions
multiply top and bottom by \((y+3)(y-3)\) cancelling as you go
\[\frac{y(y+3)-y(y-3)}{y(y+3)+y(y-3)}\] is a good first step then cancel the common factor of ](y\) top and bottom and get \[\frac{y+3-(y-3)}{y+3+y-3}\]
Takes awhile!
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oh wait, i made a dumb mistake
disregard that*
\[\frac{y(y-3)-y(y+3)}{y(y-3)+y(y+3)}\]
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too much work, cancel the \(y\)'s first \[\frac{y-3-(y+3)}{y-3+y+3}\]
you did all that, but somehow were off by a minus sign \[\frac{-6}{2y}=-\frac{3}{y}\]
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