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Equation with log LN
03-26-2020, 08:33 AM
Post: #14
RE: Equation with log LN
Yes, it's not possible to solve this equation numerically, because the singularity of the logarithm that will raise the crossing will not appear numerically. The solution near 1 (or -1) verifies x^2-100 is almost -99, therefore ln(x^2-1) is almost -99, and x is about sqrt(1+exp(-99)) i.e. about 1+exp(-99)/2, the difference with 1 is 5e-44. And with floats, 1+5e-44==1.
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Messages In This Thread
Equation with log LN - Jan 11 - 03-24-2020, 07:47 PM
RE: Equation with log LN - Eddie W. Shore - 03-25-2020, 07:30 PM
RE: Equation with log LN - Jan 11 - 03-25-2020, 08:15 PM
RE: Equation with log LN - jfdHP - 03-25-2020, 09:45 PM
RE: Equation with log LN - Jan 11 - 03-25-2020, 10:38 PM
RE: Equation with log LN - Mark Hardman - 03-26-2020, 12:46 AM
RE: Equation with log LN - Jan 11 - 03-26-2020, 06:53 AM
RE: Equation with log LN - ijabbott - 03-26-2020, 07:08 AM
RE: Equation with log LN - ijabbott - 03-26-2020, 07:29 AM
RE: Equation with log LN - Jan 11 - 03-26-2020, 07:33 AM
RE: Equation with log LN - ijabbott - 03-26-2020, 07:36 AM
RE: Equation with log LN - Jan 11 - 03-26-2020, 07:58 AM
RE: Equation with log LN - CyberAngel - 03-26-2020, 08:19 AM
RE: Equation with log LN - parisse - 03-26-2020 08:33 AM
RE: Equation with log LN - rombva - 03-26-2020, 10:20 AM
RE: Equation with log LN - parisse - 03-26-2020, 12:10 PM
RE: Equation with log LN - rombva - 03-26-2020, 01:00 PM
RE: Equation with log LN - CyberAngel - 03-26-2020, 02:21 PM
RE: Equation with log LN - parisse - 03-26-2020, 02:55 PM
RE: Equation with log LN - rombva - 03-26-2020, 03:24 PM
RE: Equation with log LN - parisse - 03-26-2020, 06:54 PM



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