yhdata_FoHVxR1b 发表于 2024-4-26 09:54:41

求教大神,教一下如何实现柱状图之间的相互隐藏

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
点击图A的柱状图会隐藏图A,图B展示。
点击图B的柱状图会隐藏图B,图A展示。
相互之间没有关联,不用传参

yhdata_lyaa 发表于 2024-4-26 09:54:42

点柱图不支持的,使用组件传参加脚本试试,或者直接使用一个按钮写脚本控制两个图表的显隐

yhdata_FoHVxR1b 发表于 2024-4-26 11:27:11

yhdata_lyaa 发表于 2024-4-26 10:18
点柱图不支持的,使用组件传参加脚本试试,或者直接使用一个按钮写脚本控制两个图表的显隐 ...

已通过组件传参+脚本变化实现了。谢谢!
页: [1]
查看完整版本: 求教大神,教一下如何实现柱状图之间的相互隐藏