@john.uhden wrote:
I've never messed with solids, but I was thinking that a rough calculation could be made by using an average elevation for the top and and average elevation for the bottom, get each 2D area, and use the truncated prism method for computing the volume. I thinks it's V= (A1 +A2 + (A1*A2)^0.5)*(Z2-Z1)/3.
That's the way to calculate volume when two bases are parallel horizontal planes. In case as presented in example, where we have two inclined bases there are various options how to calculate volume. One is use truncated prism with heights z1 being average z of lower base and z2 average z of upper base. Other method is to add volumes of truncated prism and two wedges. Third is to multiply volume of truncated prism with some coefficient representing difference in inclined bases i.e let say 1.05.
Best option is to use method of parallel vertical sections and calculate volume using truncated prism formula, as we elaborated in one of previous posts. I have to work on code for this option, since requests like this are frequent.
Miljenko Hatlak

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