\[\frac{ x^3y^5 }{ x^2-5x-6 }\times \frac{ 2x^2-15x+18 }{ x^6y^5 }\]
some of the factor in the numerator of the first term cancel with factors in the denominator of the second
Try factoring out the polynomials and see if you can reduce it.
\[\frac{ x^3y^5 }{ (x-6)(x+1) }times \frac{ (2x-3)(x-6) }{ x^6y^5 }
\frac{ x^3y^5 }{ (x-6)(x+1) }times \frac{ (2x-3)(x-6) }{ x^6y^5 }
I need help
\[\frac{ x^3y^5 }{ (x-6)(x+1) }\times \frac{ (2x-3)(x-6) }{ x^6y^5 }\]
that's good factoring , now cancel common factors
I had thought it was \[\frac{ 2x-3 }{ x^3 }\] but its incorrect
almost, one term is missing
in the denominator, you're missing the (x+1) it remains there.
Wow thank you for the help I've been trying to get help with this the whole day! what an overlook!
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