You group all like terms together so it would be
-5x+5x-3y+y-9z+8z
-5x+5x that = 0
-3y+y=-2y
-9z+8z=-z
So you bring it all together and you have
-z-2y
2006-06-14 03:30:19
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answer #1
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answered by CPSweetie 3
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The numbers with the same numbers can be added together for example the -5x and the 5x in your problem can be added together for a result of 0, the lone y in your problem would become 1y added with your other -3y would equal -2y. In the end your answer would look something like this -2y-z
2006-06-14 10:31:08
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answer #2
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answered by grenadegavin 1
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Group the terms with similar variables, like this:
-5x+5x-3y+y-9z+8z
Then simplify.
-2y-z
2006-06-14 10:24:28
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answer #3
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answered by Amarkov 4
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You must mean simplifying the expression.
-5x+y+8z+5x-3y-9z...collect like terms
y+8z-3y-9z...-5x+5x=0
-2y-z.....1y-3y=-2y...and...8z-9z= -1z or -z
2006-06-14 10:29:16
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answer #4
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answered by Craig P 2
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You first add like terms:
-5x, 5X ----= 0x
y, -3y-----= -2y
8z, -9z----= -1z
there for: 0x-2y-1z= -2y-z
I think the person above me was multipying factors
2006-06-14 11:12:19
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answer #5
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answered by Pablo Pescado 2
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Solution:
-2y-z
2006-06-14 10:23:29
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answer #6
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answered by Nacho 2
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since x y z are arbitary constants
hence the sol is -2y-z (simple addition and subtraction of known components
2006-06-14 14:20:08
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answer #7
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answered by maria 1
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-5x+y+8z+5x-3y-9z
-5x+5x+y-3y+8z-9z
-5x+5x+5x+y-3y+8z-9z
ans: 5x-3y-1z
2006-06-14 10:59:20
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answer #8
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answered by kath06phil 3
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Depends what answer you're looking for...
If you're looking to evaluate x, y, or z, you need the equation to equal some constant
2006-06-14 10:24:07
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answer #9
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answered by mrossm 1
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8z-2y
2006-06-14 10:24:44
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answer #10
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answered by Anonymous
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