Ahem... that is (2x+1)(4x²-2x+1), not the other way around.
2006-07-25 18:09:55
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answer #1
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answered by Pascal 7
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8x^3 +1 = 0 <=> x^3 = -1/8 <=> x = -1/2
thus x+1/2 is a divisor of 8x^3 +1, dividing gives
(x+1/2)(8x^2 -4x + 2)
2006-07-25 20:52:57
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answer #2
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answered by gjmb1960 7
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If your expression is in the field R[x], your factors would be
(2x+1)(4x^2-2x+1)
If your expression is in the field C[x], your factors would be
(2x+1)(8x-1-i(sqrt of 3))(8x-1+i(sqrt of 3))
2006-07-25 20:39:40
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answer #3
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answered by dbpygrp 1
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8x^3+1 = (2x)^3+1 ;8=2^3 & 1=1^3
=(2x+1)(4x^2 -2x +1)
2006-07-25 18:20:06
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answer #4
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answered by sanjeewa 4
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8x^3 + 1 = (2x + 1)(4x^2 - 2x + 1)
2006-07-26 03:06:33
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answer #5
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answered by Sherman81 6
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a^3 +b^3 = (a+b)(a^2 - ab +b^2)
here a = 2x , b=1
answer is (2x+1)(4x²-2x+1) as given by second answer
2006-07-25 18:15:40
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answer #6
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answered by qwert 5
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(2x+1)(2x^2-4x+1)
**sum of 2 cubes
2006-07-25 18:08:10
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answer #7
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answered by aimsnapfall 2
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