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precal question: see attachment please
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put a times sign between them, that is all
well maybe some algebra after that
so \[(f*g)(x)=\frac{ x+3 }{ 2x^2}\]
yes
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with the restriction that \(x\geq -3\) if you want to be extra precise
and of course \(x\neq 0\)
ohh okay makes sense now, i knew \[x \neq0\] and the numerators were the same.
wait..
the 2nd one also looks like it could be correct as well.
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@satellite73
the 2nd and 3rd one are the ones I got with process of elimination, i wasn't sure though.
no you got it it is C as usual
Ohh okay, I thought so. Thank you for the clarification.
yw
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