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OpenStudy (anonymous):
Well, do you know how to factor by decomposition?
OpenStudy (anonymous):
by decomposition?
OpenStudy (anonymous):
Yeah, we compose the middle term into smaller terms
OpenStudy (anonymous):
decompose*
OpenStudy (anonymous):
yes I do
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OpenStudy (anonymous):
but if I do that: (2y-...)(2y-...)
OpenStudy (anonymous):
So what two numbers sum up to -11, and are multiplied to get -12?
OpenStudy (anonymous):
to get -12?
OpenStudy (anonymous):
Yeah?
OpenStudy (anonymous):
ohhh, 4 x -3
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OpenStudy (anonymous):
i get it now
OpenStudy (anonymous):
Its 12, and minus one, it has to also add up to -11
OpenStudy (anonymous):
yup! okay, thank you!
OpenStudy (anonymous):
Your welcome :), ill be here for a bit if you need anymore help
OpenStudy (anonymous):
You can factor by grouping...
\[4y^2-11y-3=0\]
\[4y^2-12y+y-3=0\]
Remove a 3 from the first 2 terms.
\[4y(y-3)+(y-3)=0\]
Factor out a (y-3)
\[(y-3)(4y+1)=0\]
Easy to find the zeroes from here.
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OpenStudy (anonymous):
Remove a 4y from the first 2 terms***
OpenStudy (anonymous):
Why do I have to remove a 4y from the first 2 terms? And why is it now (y-3)(4y + 1)?