(2y^2 +4y-8)-(4y^2+3y-5)
MEDAL REWARDED!!
Use the rules of polynomials.
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OpenStudy (31356):
@satellite73
OpenStudy (anonymous):
\[(2y^2 +4y-8)-(4y^2+3y-5)\] distribute the minus sign first and start with
\[2y^2+4y-8-4y^2-2y+5\]
OpenStudy (31356):
Okay
OpenStudy (anonymous):
then we can group the like terms together as before
OpenStudy (31356):
Which one do we group first?
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OpenStudy (anonymous):
\[2y^2-4y^2+4y-3y-8+5\]
OpenStudy (anonymous):
What you can do is combine like terms. What are the like terms in this problem? 2y^2 and 4y^2, 4y and 3y, and -8 and -5.
You'd want to apply the negative sign to all of the terms in the second part. So, 2y^2 + 4y - 8 - 4y^2 - 3y + 5. Combine like terms to get -2y^2 + y - 3.
OpenStudy (anonymous):
i put the \(y^2\) next to each other
then the \(y\) terms,
then the numbers
OpenStudy (31356):
That's why, I was confused at first.
OpenStudy (31356):
Thanks aurorablue01!
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OpenStudy (anonymous):
then combine as before
what is \(2y^2-4y^2\) or what is \(2-4\) ?
OpenStudy (31356):
-2
OpenStudy (anonymous):
No problem at all but I'd give satellite the medal.
OpenStudy (anonymous):
k good so first term is \(-2y^2\)
OpenStudy (31356):
Yea
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OpenStudy (31356):
Okay
OpenStudy (31356):
1y
OpenStudy (anonymous):
oops i meant \(4y-3y\)
OpenStudy (anonymous):
yeah, get rid of the 1 though and just write \(y\)
OpenStudy (31356):
That's okay, it turns out to be the same solution. ;)
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OpenStudy (anonymous):
It's still y though lol
OpenStudy (anonymous):
and finally \(-8+5\)
OpenStudy (31356):
Okay
OpenStudy (31356):
Next one be -2?
OpenStudy (anonymous):
hmmm no i don't think so
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OpenStudy (anonymous):
\(-8+5\) or \(5-8\)
OpenStudy (31356):
I think I made a mistake
OpenStudy (31356):
Somehow
OpenStudy (anonymous):
And @satellite, you've answered almost 30k questions?!?! Talk about incredible :)
OpenStudy (31356):
Yes!
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OpenStudy (anonymous):
takes a lickin and keeps on ticken
OpenStudy (31356):
Talk about genius!
OpenStudy (anonymous):
All too true :)
OpenStudy (31356):
Lol, that rhymes!
OpenStudy (anonymous):
First 100 I've seen here. A lot of 99s but never a 100 before.
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