Prime oddity and 39gii
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05-16-2014, 08:42 PM
Post: #5
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RE: Prime oddity and 39gii
Thanks for the note that this is known on Prime.
Another 39gii deal... When plotting ((x^2+4)^(1/2))/2 + ((x^2-6*x+10)^1/2))/4, the extremum reduces no minimum or maximum found. When choosing root, it then reports extremum with correct extremum value!, but won't report a root! |
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Messages In This Thread |
Prime oddity and 39gii - lrdheat - 05-16-2014, 06:44 PM
RE: Prime oddity and 39gii - lrdheat - 05-16-2014, 07:04 PM
RE: Prime oddity and 39gii - lrdheat - 05-16-2014, 07:58 PM
RE: Prime oddity and 39gii - Mark Hardman - 05-16-2014, 08:21 PM
RE: Prime oddity and 39gii - lrdheat - 05-16-2014 08:42 PM
RE: Prime oddity and 39gii - lrdheat - 05-16-2014, 08:54 PM
RE: Prime oddity and 39gii - lrdheat - 05-16-2014, 09:31 PM
RE: Prime oddity and 39gii - lrdheat - 05-16-2014, 09:36 PM
RE: Prime oddity and 39gii - lrdheat - 05-28-2014, 04:35 AM
RE: Prime oddity and 39gii - lrdheat - 05-28-2014, 04:38 AM
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