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| Inclining Experiment: a more simple way I was searching for a simplest way to do an Inclining Experiment on small vessels and (roughly?) determining KG. I came to this simple deduction, and wish to know if this is right. If right, this can be easily inverted to get Heeling Angle for a given excentric weight, having KM, KG, and Disp. as data (I suspect it's not correct as it's too simple and I couldn't find something similar on many stability books). Comments will be appreciated... |
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#2
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| Attached is a little spreadsheet using formulas from previous post. I'll appreciate if someone could compare outputs with some Inclination Experiment taken on real life. I wonder if it's accurate-enough for small vessels like sailboats, kayaks etc. Again, comments will be appreciated... ![]() Thanks |
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#3
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#4
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| Thanks Paul, your formula is what I've seen on stability books, I will add it to the spreadsheet. What I thought is than when a small boat return to equilibrium, weight's movement line is no longer parallel to waterline, assuming that load comes from center deck. Also, I guess where the center of load's moment should be located: just from where it comes, or the vertical line passing CB and CG? Your designs are cool, by the way ![]() |
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#6
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| Attached is a spreadsheet having this simplified Inclining Experiment. And two images showing two different metods that produce exactly the same results. One of them uses tg(heeling) and G moves to G' over a line parallel to deck (the standard formula). The other uses sin(heeling) and cos(heeling) to correct Weight moment. In this second case, G moves to G' over a line wich is perpendicular to B'M. In reality, G moves to his new position G' over the stright line GW, wich is not parallel to deck nor perpendicular to B'M. I wonder if this produces a significant error ![]() |
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