chore(i8n,learn): processed translations
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Mrugesh Mohapatra
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---
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id: 5900f38a1000cf542c50fe9d
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title: 问题30:数字n次方
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title: 'Problem 30: Digit n powers'
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challengeType: 5
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videoUrl: ''
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forumTopicId: 301953
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dashedName: problem-30-digit-n-powers
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---
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# --description--
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令人惊讶的是,只有三个数字可以写为它们的数字的四次幂之和:
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Surprisingly there are only three numbers that can be written as the sum of fourth powers of their digits:
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1634 = 1 <sup>4</sup> + 6 <sup>4</sup> + 3 <sup>4</sup> + 4 <sup>4</sup>
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<div style='margin-left: 4em;'>
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1634 = 1<sup>4</sup> + 6<sup>4</sup> + 3<sup>4</sup> + 4<sup>4</sup><br>
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8208 = 8<sup>4</sup> + 2<sup>4</sup> + 0<sup>4</sup> + 8<sup>4</sup><br>
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9474 = 9<sup>4</sup> + 4<sup>4</sup> + 7<sup>4</sup> + 4<sup>4</sup><br>
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</div>
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8208 = 8 <sup>4</sup> + 2 <sup>4</sup> + 0 <sup>4</sup> + 8 <sup>4</sup>
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As 1 = 1<sup>4</sup> is not a sum it is not included.
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9474 = 9 <sup>4</sup> + 4 <sup>4</sup> + 7 <sup>4</sup> + 4 <sup>4</sup>
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The sum of these numbers is 1634 + 8208 + 9474 = 19316.
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由于1 = 1 <sup>4</sup>不是总和,因此不包括在内。
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这些数字的总和为1634 + 8208 + 9474 = 19316。
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找出所有可以写为数字n次幂的数字之和。
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Find the sum of all the numbers that can be written as the sum of `n` powers of their digits.
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# --hints--
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`digitnPowers(2)`应该返回0。
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`digitnPowers(2)` should return a number.
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```js
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assert(typeof digitnPowers(2) === 'number');
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```
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`digitnPowers(2)` should return 0.
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```js
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assert(digitnPowers(2) == 0);
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```
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`digitnPowers(3)`应该返回1301。
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`digitnPowers(3)` should return 1301.
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```js
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assert(digitnPowers(3) == 1301);
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```
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`digitnPowers(4)`应该返回19316。
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`digitnPowers(4)` should return 19316.
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```js
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assert(digitnPowers(4) == 19316);
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```
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`digitnPowers(5)`应该返回443839。
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`digitnPowers(5)` should return 443839.
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```js
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assert(digitnPowers(5) == 443839);
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