未来会出头吧 发表于 2022-12-28 15:59:46

求助钢板重量怎么计算,急





钢板重量怎么计算,新手求指点,最好给给数值和思路


未来会出头吧 发表于 2022-12-28 16:03:12

图中一共两块板,单重和总重

机小智ZXY 发表于 2022-12-28 16:08:18

用3D软件画出来 设置好参数自动计算:lol

未来会出头吧 发表于 2022-12-28 16:09:48

机小智ZXY 发表于 2022-12-28 16:08
用3D软件画出来 设置好参数自动计算

我这边只有cad

shentu 发表于 2022-12-28 16:09:59

根据外形尺寸算体积,查密度,再雇佣一个小学生让他计算一下得出正确的答案即可。

6468458 发表于 2022-12-28 16:10:21

:L:L

lgh999111 发表于 2022-12-28 16:21:53

未来会出头吧 发表于 2022-12-28 16:09
我这边只有cad

CAD做出立体图,用查询命令查体积再乘以密度

lgh999111 发表于 2022-12-28 16:24:00

这种简单图形用(长方体体积-三角形体积)x密度

wu__xy 发表于 2022-12-28 16:28:24

CAD里有命令可以直接看图形的面积。。。面积*厚度*密度

TB7588 发表于 2022-12-28 16:35:25

本帖最后由 TB7588 于 2022-12-28 16:43 编辑

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
单重:1.507
页: [1] 2 3
查看完整版本: 求助钢板重量怎么计算,急