chancy 发表于 2024-4-7 11:26

如何修改线段位置使得其余线段随之变化

请问大神,如何操作可以实现更改横线的上下距离,使得两条竖线及标注随之变化,竖线的终点始终在横线上?谢谢data:image/png;base64,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

飞雪神光 发表于 2024-4-7 11:46

试试约束?

XLLI8704 发表于 2024-4-25 11:27

高版本CAD(具体记不清了)约束功能可以满足要求
页: [1]
查看完整版本: 如何修改线段位置使得其余线段随之变化