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OpenStudy (anonymous):
Combine the like terms to simplify the expression:
9 + 3 + 17xy2 + 8y3 + 10x –13xy2 – 9x – 6y3
A.
2y3 + 4xy2 + x + 12
B.
2y6 + 4x2y2 + 10x + 12
C.
2y3 + 4xy2 + 10x + 9
D.
2y3 – 4xy2 – 3x + 12
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OpenStudy (anonymous):
@Directrix
Directrix (directrix):
Like terms must have the same variables in the same powers.
Directrix (directrix):
9 + 3 + 17xy2 + 8y3 + 10x –13xy2 – 9x – 6y3 =
8y3 – 6y3 +17xy2 –13xy2 + 10x – 9x + 9 + 3 =
Directrix (directrix):
Look at the terms. The like terms are together. Be sure you see how they are grouped.
Directrix (directrix):
8y3 – 6y3 +17xy2 –13xy2 + 10x – 9x + 9 + 3 = ?
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Directrix (directrix):
Waiting for you to add the like terms.
OpenStudy (anonymous):
I found out the answer it is
C.
2y3 + 4xy2 + 10x + 9
OpenStudy (anonymous):
thx for your help
Directrix (directrix):
Let me see what I get.
Directrix (directrix):
I did not get that answer.
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Directrix (directrix):
Whoever said this is wrong, I think.
C. 2y3 + 4xy2 + 10x + 9
Directrix (directrix):
8y3 – 6y3 +17xy2 –13xy2 + 10x – 9x + 9 + 3 =
2y3 + 4xy2 + x + 12
Directrix (directrix):
@Mia_is_Awesome
OpenStudy (anonymous):
yea
OpenStudy (anonymous):
so it is A
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OpenStudy (anonymous):
can you help me with another question
Directrix (directrix):
A looks okAy to me. Post the question in a new thread.
OpenStudy (anonymous):
ok
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