请教各位大侠,如何给立方体顶点倒圆角
如下示意图,UG NX 10如何做出这样的倒角data:image/png;base64,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
图呢。。。。。。。。。。 图呢? 图呢{:sweat:}{:sweat:} 本帖最后由 曾炜智 于 2021-11-17 11:18 编辑
你没有图我也不知道你具体什么意思,你是指这样吗?
还是这样?
有点像第二个,不过这个未与面相切 第二个,但倒的圆角与个面要相切
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