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left hand denominator can be factored as difference of squares
can you factor the first fraction ? what can you factor out of the top
then an obvious cancellation, that will start you out
\[\frac{ 5(x -1) }{ (x+1)(x-1) } \times \frac{ (x+3)(x+5) }{ (x-1) }\]
no 5(x-1) = 5x -5
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(5 (x+1) (x+3))/x
oh my bad
typing in latex takes too much time
lol
(5/x+1)((x+3)(x+1))/x-1 5(x+3)/x-1
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is your simplified answer.
Thnx
you got to 67 from 64 fast.
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