(41) Bulk Cylindrical Tank
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10-11-2018, 10:53 PM
(This post was last modified: 10-13-2018 04:21 AM by Albert Chan.)
Post: #9
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RE: (41) Bulk Cylindrical Tank
The slant bottom equation can also rephrase as fractions of a cylinder volume (radius r, height h)
Let x = (2 h/h0 - 1), (so that x goes from -1 to 1), Substitute x for equation 25.7, we get: Vb / (Pi r^2 h / 231) = f(x) = 1/4 + (x*sqrt(1-x*x) + asin(x)) / (2 Pi) To double check: f(1) = 1/4 + (Pi/2 + 0) / (2 Pi) = 1/2 (as expected, due to symmetry) f(0) = 1/4 + (0 + 0) / (2 Pi) = 1/4 f(-1) = 0 For rough estimate, f(x) ~ (x + 1)/4 Update: article volume formula is close, but wrong: https://arachnoid.com/tank_slope_bottom/ http://www.hpmuseum.org/forum/thread-115...#pid105822 |
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