A fifth degree equation in K. K = 0 is one solution to this equation. The others solve K^4 = 1/4, so the solutions are 1/sqrt(2), -1/sqrt(2), i/sqrt(2), and -i/sqrt(2). But this has nothing to do with E = MC^2.
2006-09-16 15:54:50
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answer #1
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answered by alnitaka 4
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K = 4K^5
4K^5 - K = 0 (subtract K from both sides)
K(4K^4 - 1) = 0 (factor out K)
K(2K^2 + 1)(2K^2 - 1) = 0 (factor 4K^4 - 1)
K=0 or 2K^2 + 1 = 0 or 2K^2 - 1 =0
solve for K...
K = 0
or
K = (sqrt 2)/2
or
K = - (sqrt)/2
2006-09-16 20:17:14
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answer #2
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answered by Giovanni McAdoo 4
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k=0
2006-09-16 20:01:57
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answer #3
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answered by Roger 4
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K = 4K^5
K = 0, is one choice
K = 4K^5
1 = 4K^4
1/4 = K^4
K = 1/4^-4
K = sqrt(sqrt(1/4))
K = sqrt( +/- 1/2)
K = +/- sqrt(2)/2 or +/- sqrt(2)i/2 or 0.
2006-09-16 20:03:28
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answer #4
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answered by Puzzling 7
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Hi. Only makes sense if K equals 0.
2006-09-16 20:02:15
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answer #5
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answered by Cirric 7
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The only value of K that would make this statement true is if K=0.
2006-09-16 20:27:50
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answer #6
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answered by whatthe 3
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an impossibility
2006-09-16 20:01:46
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answer #7
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answered by holden 4
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impossible
2006-09-16 20:02:50
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answer #8
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answered by a_blue_grey_mist 7
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Don't know,what?
2006-09-16 20:01:03
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answer #9
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answered by aries4272 4
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