wenzy 发表于 2021-7-7 18:40:01

直线度标注问题

图示连杆希望整体直线度比较好,这么标注有没有问题?
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

wenzy 发表于 2021-7-7 18:41:39

如图

晓昀 发表于 2021-7-7 18:59:36

标注在被测表面轮廓线就行。

鲁本123 发表于 2021-7-7 19:11:42

感觉这么标注可以!

未来第一站 发表于 2021-7-7 21:07:35

真有要求我看不如标平行度

wenzy 发表于 2021-7-7 21:10:20

未来第一站 发表于 2021-7-7 21:07
真有要求我看不如标平行度

光平行度,控制不了整体弯曲变形吧?

韩寒11 发表于 2021-7-7 21:26:33

标注没有问题

魍者归来 发表于 2021-7-7 22:44:16

普通材料的话,这个标注意义不大

shentu 发表于 2021-7-8 09:05:27

wenzy 发表于 2021-7-7 21:10
光平行度,控制不了整体弯曲变形吧?

这种板料的,你两个平面还要加工一次?标平行了,最简单就是磨床(平磨)两面磨一次。你觉得会整体弯曲?

南天横翼 发表于 2021-7-8 09:15:05

我没理解错的话,你是想要两孔的平行度吧,既然是连杆,
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查看完整版本: 直线度标注问题