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                合規國際互聯網加速 OSASE為企業客戶提供高速穩定SD-WAN國際加速解決方案。 廣告
                [TOC] ## 單位圓 ![](https://img.kancloud.cn/9d/7e/9d7ea2ff21ce1e986727e0b367e8dda0_800x510.png) ## 弧度與角度 ![](https://img.kancloud.cn/29/a5/29a567bde537c190714b80dc8dd2c32c_800x538.png) - 360描述角度不夠直觀;無法和數字產生直接的映射。因此通常我們用弧度(radian)來描述 - `$ radia=\frac{180\circ}{\pi} $` - 圖形學中一般使用radian計算 ## 極坐標系 - 由極點(pole)和射線(ray)組成的坐標系。用(角度,射線長度)描述一點 ![](https://img.kancloud.cn/9f/81/9f815142e95cc127e86d3e17cc09f564_400x303.png) `$ (3,60\circ) $` 半徑為3,角度為60度 ## 周期性和符號 ![](https://img.kancloud.cn/af/66/af665ed54cccc4adcedec927b12f048e_400x372.png) - `$ sin\theta = \frac{y}{r} $` - `$ cos\theta = \frac{x}{r} $` - `$ sin(\theta+2\pi)=sin(\theta) $` - `$ cos(\theta+2\pi) =cos(\theta) $` - `$ cos(-\theta)=cons(\theta) $` 思考 `$ \frac{x}{r} $` - `$ sin(-\theta) = -sin(\theta) $` 思考 `$ \frac{y}{r} $` ## 旋轉 - `$ cos(\theta+\phi) =cc-ss $` - `$ sin(\theta+\phi) =cs+sc $`
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                              哎呀哎呀视频在线观看