2018-10-10 22:03:03 +00:00
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---
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id: 5900f4911000cf542c50ffa3
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challengeType: 5
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videoUrl: ''
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2020-10-01 15:54:21 +00:00
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title: 问题292:勾股多边形
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2018-10-10 22:03:03 +00:00
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---
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## Description
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2020-02-17 16:40:55 +00:00
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<section id="description">
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我们将勾股定线多边形定义为具有以下特性的凸多边形:至少有三个顶点,
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没有三个顶点对齐,
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每个顶点都有整数坐标
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每个边都有整数长度。对于给定的整数n,将P(n)定义为周长≤n的不同毕达哥拉斯多边形的数量。
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毕达哥拉斯多边形应该被认为是不同的,只要它们都不是另一个的翻译即可。
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给出P(4)= 1,P(30)= 3655和P(60)= 891045。
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找出P(120)。
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</section>
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2018-10-10 22:03:03 +00:00
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## Instructions
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2020-02-17 16:40:55 +00:00
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<section id="instructions">
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</section>
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2018-10-10 22:03:03 +00:00
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## Tests
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<section id='tests'>
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```yml
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tests:
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2020-02-17 16:40:55 +00:00
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- text: <code>euler292()</code>应该返回3600060866。
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testString: assert.strictEqual(euler292(), 3600060866);
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2018-10-10 22:03:03 +00:00
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```
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</section>
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## Challenge Seed
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<section id='challengeSeed'>
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<div id='js-seed'>
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```js
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function euler292() {
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// Good luck!
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return true;
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}
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euler292();
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```
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</div>
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</section>
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## Solution
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<section id='solution'>
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```js
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// solution required
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```
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2020-08-13 15:24:35 +00:00
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/section>
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