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使用css来绘制任意角度的扇形

李家霖| 发布于 2021-07-07 22:19:26| 524阅读| 0点赞| 0评论
举报

使用border-radius只能绘制固定角度的扇形,可以通过其他的方法来绘制任意角度的扇形

使用的css属性

background: conic-gradient(#fff, #000)

效果


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

该属性可以设置多个颜色,同时每一个颜色后都可以跟随两个参数 表示角度的起始与结束

background: conic-gradient(#238acf 0deg 120deg,  #b646b6 120deg 180deg,   #40b840 180deg 260deg,   #b88c2e 260deg 360deg)

效果图

data:image/png;base64,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

最后使用border-radius属性进行切圆 一个可以控制角度的扇形就完成了

    width: 150px;
	height: 150px;
	border-radius: 50%;
	background: conic-gradient(#238acf 0deg 120deg,#b646b6 120deg 180deg,#40b840 180deg 260deg,#b88c2e 260deg 360deg)
			

最终效果图

data:image/png;base64,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