Fooling the CASIO ClassWiz fx-991LA X
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05-15-2017, 04:14 AM
(This post was last modified: 05-15-2017 12:23 PM by Gerson W. Barbosa.)
Post: #6
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RE: Fooling the CASIO ClassWiz fx-991LA X
(05-15-2017 01:33 AM)Paul Dale Wrote: Very nice approximation correct to fourteen digits! Notice \(ln(100\pi)=5.749900072\) is close to 23/4 (but not close enough). I like the following better, found with help of HP-32SII solver: \(\ln\left(\frac{16\ln\left(878\right)}{\ln\left(16\ln\left(878\right)\right)}\right)\) "http://wes.casio.com/math/index.php?q=I-273A+U-0005000CC3F8+M-C10000AD00+S-090410100000100E1210B00051DA+R-0314159265376844010000000000000000000000+E-75C81D1A313675383738D01B1A75313675383738D0D01B1ED0" Five digits reused once yielding 10 correct digits. Gerson. Edited. Trouble with LATEX here on Chrome, so I've added a picture. Also, I cannot link the CASIO WES website here, the address between quotes above. |
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Messages In This Thread |
Fooling the CASIO ClassWiz fx-991LA X - Gerson W. Barbosa - 05-14-2017, 10:41 PM
RE: Fooling the CASIO ClassWiz fx-991LA X - lrdheat - 05-15-2017, 01:23 AM
RE: Fooling the CASIO ClassWiz fx-991LA X - Gerson W. Barbosa - 05-15-2017, 02:58 AM
RE: Fooling the CASIO ClassWiz fx-991LA X - lrdheat - 05-15-2017, 01:32 AM
RE: Fooling the CASIO ClassWiz fx-991LA X - Paul Dale - 05-15-2017, 01:33 AM
RE: Fooling the CASIO ClassWiz fx-991LA X - Gerson W. Barbosa - 05-15-2017 04:14 AM
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