Partial factorization?
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01-25-2018, 06:19 PM
Post: #6
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RE: Partial factorization?
No. That's much too cumbersome! The idea is a simple root solution, so I need this particular factorization, in that particular example, so:
\[\sqrt{16 {{x}^{8}}+8 {{x}^{4}}+1} = \sqrt{(4 {{x}^{4}}+1)^{2}} = {4*{x}^{4}+1}\] I hope the latex works! (Square root of the expression squared is the idea). -Dale- |
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Messages In This Thread |
Partial factorization? - DrD - 01-25-2018, 10:26 AM
RE: Partial factorization? - Joe Horn - 01-25-2018, 01:15 PM
RE: Partial factorization? - DrD - 01-25-2018, 02:42 PM
RE: Partial factorization? - Arno K - 01-25-2018, 01:35 PM
RE: Partial factorization? - Arno K - 01-25-2018, 05:27 PM
RE: Partial factorization? - DrD - 01-25-2018 06:19 PM
RE: Partial factorization? - Didier Lachieze - 01-25-2018, 07:33 PM
RE: Partial factorization? - DrD - 01-25-2018, 10:46 PM
RE: Partial factorization? - parisse - 01-26-2018, 06:32 AM
RE: Partial factorization? - DrD - 01-26-2018, 11:30 AM
RE: Partial factorization? - parisse - 01-26-2018, 04:43 PM
RE: Partial factorization? - DrD - 01-26-2018, 05:07 PM
RE: Partial factorization? - Rudi - 01-26-2018, 07:13 PM
RE: Partial factorization? - parisse - 01-26-2018, 07:32 PM
RE: Partial factorization? - DrD - 01-26-2018, 08:03 PM
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