15x - 30 - 24x + 56
26 - 9x
2007-12-10 06:12:51
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answer #1
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answered by Como 7
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To solve this problem, we're going to perform all of the multiplications and combine like terms.
we'll begin with the original expression 5(3x - 6) - 8(3x - 7). Performing all of the multiplications, thus expanding the expression gives 15x-30-(24x-56). We'll then distribute the (-), giving 15x-30-24x+56. Now we can rearrange the terms to make the addition more clear, giving, 15x-24x-30+56. Now, combining like terms, we have -9x-26. so -9x-26 is the simplified form of that expression
2007-12-10 03:34:35
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answer #2
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answered by Anonymous
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Simplifying
5(3x + -6) + -8(3x + -7)
Reorder the terms:
5(-6 + 3x) + -8(3x + -7)
(-6 * 5 + 3x * 5) + -8(3x + -7)
(-30 + 15x) + -8(3x + -7)
Reorder the terms:
-30 + 15x + -8(-7 + 3x)
-30 + 15x + (-7 * -8 + 3x * -8)
-30 + 15x + (56 + -24x)
Reorder the terms:
-30 + 56 + 15x + -24x
Combine like terms: -30 + 56 = 26
26 + 15x + -24x
Combine like terms: 15x + -24x = -9x
26 + -9x
2007-12-10 03:46:03
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answer #3
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answered by Anonymous
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5(3x - 6) - 8(3x - 7) =
15x - 30 - 24x + 56 =
-9x + 26
2007-12-10 03:34:21
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answer #4
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answered by Philo 7
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5(3x - 6) - 8(3x - 7)
15x - 30 - 24x + 56
-9x + 26
2007-12-10 03:35:46
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answer #5
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answered by mx_pi 2
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5(3x - 6) - 8(3x - 7)
= (15x - 30) - (24x - 56)
= 15x - 24x - 30 +56
= -9x + 26
2007-12-10 03:33:22
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answer #6
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answered by bc_barr 2
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The' distinction between 2 squares' because it relatively is noted as in arithmetic is an rather useful device. this is represented with the help of (x^2 -y^2) = (x+y)(x-y) the place x and y symbolize 2 distinctive values. So working backwards your brackets = 6^2 - sqrt7^2 = 36 - 7 = 29
2016-12-10 18:34:57
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answer #7
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answered by ? 4
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15x-30-24x+56
combine like terms
-9x+26
2007-12-10 03:32:03
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answer #8
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answered by Allen C 3
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The answer is 51x-57-10x
2007-12-10 03:32:14
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answer #9
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answered by Jose G 1
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(15x-30)-(24x-56)
2007-12-10 03:31:26
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answer #10
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answered by Amanda 1
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