Please help, And Sorry to bother everyone
\[\frac{ 5a+37a-64 }{ 12a+36 } \div \frac{ 64a-40a^2 }{ 12a+36 }\]
\[\frac{ x-y }{ a+b } \div \frac{ x^2 -y^2}{ b^2-a^2 }\]
@Ultrilliam @563blackghost
Do you know what your first step might be?
Sorry, which expression are we doing. The first or second?
Well I mostly need help on the first one
but either way the first step would be to flip the second fraction
\[\frac{ 5a + 37a - 64 }{ 12a + 36 } \div \frac{ 64a - 40a^2 }{ 12a + 36 }\]
Is that 5a or 5a^2
5a^2
\[\frac{ 5a^2 + 37a - 64 }{ 12a + 36 } \div \frac{ 64a - 40a^2 }{ 12a + 36 }\]
You're correct, we do flip the second fraction. It's also called getting the reciprocal. \[\frac{ 5a^2 + 37a - 64 }{ 12a + 36 } \times \frac{ 12a + 36 }{ 64a - 40a^2}\\]
\[\frac{ 5a^2 + 37a - 64 }{ 12a + 36 } \times \frac{ 12a + 36 }{ 64a -40a^2 }\]
Now, what do you notice about this problem that may save us some time?
12a + 36's cancel out
Correct, can you show me what it may look like after that?
\[\frac{ 5a^2 +3a-64}{ 64a-40a^2 }\]
What do you think we do after that now
simplify it i guess?
Correct, and how would you go about doing that?
the 5a^2 and 40a^2 can be simplified
In simple terms, you can't do that.
Yeah I looked at the factored forms of the polynomials and I didn't see a form in which could be simplified.
oh never mind then
Couldn't you just factor the numerator and denominator to simplify? \
@KyroKazimake We checked and couldn't find a form in which you could cancel terms out on the top and bottom. Therefore this is the most simplified form.
@GodSpeed Can help you with the second polynomial expression.
Not sure if you need the help though, since you seem to know the steps :)
Do you think you got it? @vaporeon246
Yeah i guess so Thanks @Shadow
No problem, we'll be here if you need us.
ok
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