(12C Platinum) Length of An Ellipse
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07-08-2019, 02:53 PM
Post: #5
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RE: (12C Platinum) Length of An Ellipse
(07-07-2019 04:06 PM)Albert Chan Wrote: a=50, b=10, FIX 5, we get ellipse perimeter = 210.10028, absolute error = -0.00017 FYI, absolute error based on ellipse perimeter AGM2 method: (50, 10) repeated AGM: → (30 , √(500) ≅ 22.36067977), gap = 7.63932023 → (26.18033989, 25.90020064), gap = 0.28013825 → (26.04027027, 26.03989355), gap = 0.00037672 → (26.04008191, 26.04008191) effective radius = (30² - (0.5)(7.63932023²) - (1)(0.28013825²) - (2)(0.00037672²)) / 26.04008191 = 33.43852445 ellipse perimeter = 2 * pi * 33.43852445 = 210.1004455 ≅ 210.10045 |
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Messages In This Thread |
(12C Platinum) Length of An Ellipse - Gamo - 07-07-2019, 05:44 AM
RE: (12C Platinum) Length of An Ellipse - Leviset - 07-07-2019, 10:35 AM
RE: (12C Platinum) Length of An Ellipse - Albert Chan - 07-07-2019, 04:06 PM
RE: (12C Platinum) Length of An Ellipse - Albert Chan - 07-08-2019 02:53 PM
RE: (12C Platinum) Length of An Ellipse - Gamo - 07-08-2019, 04:51 AM
RE: (12C Platinum) Length of An Ellipse - John Keith - 07-23-2019, 05:06 PM
RE: (12C Platinum) Length of An Ellipse - Albert Chan - 01-16-2020, 10:18 PM
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