slider is correct.
Remember the distributive property?
a(b+c) = ab + ac
This is using it in reverse.
In part A, notice that there is an a in each term, so you can factor out the a's.
3a² + 2a = (3a)*a + 2 * a = a(3a + 2).
In part B, there aren't any letters in common but you can factor out numbers too.
12d²+6 = 6*2d² + 6*1 = 6(2d²+1)
The other parts use similar reasoning.
2006-11-07 07:55:35
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answer #1
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answered by Kylie 3
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A) a (3a + 2)
B) 6 (2d^2 + 1)
C) y (15y - c)
D) a (b^2 + c)
If they were set to zero, the you could come up with solution sets for some of them, but without that, this is as far as your can go...
2006-11-07 15:49:29
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answer #2
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answered by C D 3
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A) a (3a + 2)
B) 6 (2d^2 + 1)
C) y (15y - c)
D) a (b^2 + c
hopes it helps!!
2006-11-07 16:28:31
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answer #3
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answered by rena 2
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A. a(3a + 2)
B. 6(d^2 + 1) or 6[d - (-1)^1/2] [d + (-1)^1/2]
C. y(15y - c)
D. a(b^2 + c)
2006-11-07 16:06:07
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answer #4
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answered by cimpuazaj c 1
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E=mc 2
2006-11-07 15:44:08
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answer #5
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answered by ? 7
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(A) a(3a+2)
(B) 6(2d^2+1)
(C) y(15y-c)
(D) a(b^2+c)
2006-11-07 15:47:21
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answer #6
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answered by slider 2
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OMG - get out your math book and study.
Take a breath, you can figure this out.
2006-11-07 15:44:34
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answer #7
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answered by Anonymous
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HINT:
a(b + c) = ab + ac
(It's reversible.):
ab + ac = a(b + c)
2006-11-07 15:49:52
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answer #8
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answered by Helmut 7
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