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\[(x^2+2x-3) / (x^2 + 8x + 16) \div (x-1)/(3x+12)\]
try factoring if possible first..
I know you can factor the first side but not sure about the second. Factoring gets me \[(x+3)(x-1) / (x+4)(x+4)\]
Not sure where to go from there.
we can (3x+12)= 3(x+4)
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so we have \[\frac{ (x+3)(x-1) }{ (x+4)(x+4) }/\frac{ (x-1) }{ 3(x+4) }\]\[\frac{ (x+3) (x-1)}{ (x+4)(x+4) }*\frac{ 3(x+4) }{ (x-1) }\]
we can simplify now..
we have \[\frac{ (x+3) }{ (x+4)}*\frac{ 3 }{ 1 }\]
That's what I got too. So the answer is 3(x+3) / (x+4)?
yep
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