How is the weight and the volume of the eccentric cone section in a kettle-type heat exchanger calculated?
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For the kettle-type heat exchanger shown in the figure, how can the weight and volume of the eccentric cone section be calculated? Please ask the experts for advice! !
1. 3D modeling -- measuring volume 2. Integral calculation. . . . 3. Irrigation metering — Edison: lol
Based on the diameters at both ends of the cone, the height of the frustum is calculated as a right pyramid using the distance between the upper end and the two centers
According to Zu Geng’s principle, the volume of a frustum of a cone is the same as that of a right circular cone, so it is sufficient to use the calculations for a right circular cone.
Just draw it directly with SW, and the result will be available right away.
The eccentric and positive volumes are the same
I haven’t thought about it that much; usually I just calculate it using a regular pyramid: lol
This post was last edited by gjw8699 on 2021-12-1 15:05. I really want to know how it’s calculated too.
For calculating the volume or area of a frustum of a cone using Baidu, there are formulas and diagrams available; you can simply create a table in Excel, or use 3D modeling to verify the calculations and save the results
Was this principle developed by the Chinese? ? , same volume, different surface area