看看这图纸标注的圆柱度?
外圆尺寸公差约10丝,圆柱度0.5合理吗?非常合理呀。。
画的轴线是水平的,是直线。但没准它是弯曲的,是曲线。 是错误,不合不合理的问题。 无实际意义,在保证10丝的直径公差的时候,就已经保证了至少10丝的圆度 不合理,圆柱度跟公差冲突了,明显10丝的公差更严格 2011ayoon 发表于 2022-7-6 08:21
无实际意义,在保证10丝的直径公差的时候,就已经保证了至少10丝的圆度
公差趣谈-直径公差可以限制圆度吗? - 机械设计 - 机械必威体育网址 - 百万机械行业人士网络家园 (cmiw.cn)
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圆柱度是指上下两个中心线之间,尺寸是指你去卡尺量的尺寸,不矛盾的
少了个0吧 图里面,三角符号里面有个B,这2者之间是申什么关系啊,每标过这样的 我想知道这根轴有多长,如果只有100,圆柱度0.5确实没意义,如果有10米长,那就是另外一回事了:dizzy::dizzy::dizzy: