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deploy: 8a18f84
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Euler-37 committed Mar 31, 2024
1 parent dd0234c commit 909a849
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4 changes: 4 additions & 0 deletions ch05-03-callback.html
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Expand Up @@ -193,6 +193,10 @@ <h1 id="回调函数"><a class="header" href="#回调函数">回调函数</a></h
<h2 id="习题"><a class="header" href="#习题">习题</a></h2>
<ul>
<li>完成<code>trapz</code>数值积分,求解<code>sin(x)+cos(x)</code><code>[0,1]</code>上的积分</li>
<li>完成用于求解微分方程的Runge-Kutta方法<code>rk4</code> 计算
$$y'=\frac{(e^{-x}-y)}{2},y(0)=0.5$$
严格解为
$$y=e^{-x}(1.5e^{\frac{x}{2}}-1)$$</li>
</ul>

</main>
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4 changes: 4 additions & 0 deletions print.html
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Expand Up @@ -1504,6 +1504,10 @@ <h2 id="可选参数"><a class="header" href="#可选参数">可选参数</a></h
<h2 id="习题-1"><a class="header" href="#习题-1">习题</a></h2>
<ul>
<li>完成<code>trapz</code>数值积分,求解<code>sin(x)+cos(x)</code><code>[0,1]</code>上的积分</li>
<li>完成用于求解微分方程的Runge-Kutta方法<code>rk4</code> 计算
$$y'=\frac{(e^{-x}-y)}{2},y(0)=0.5$$
严格解为
$$y=e^{-x}(1.5e^{\frac{x}{2}}-1)$$</li>
</ul>
<div style="break-before: page; page-break-before: always;"></div><h1 id="模块的其他特性"><a class="header" href="#模块的其他特性">模块的其他特性</a></h1>
<p>我们也可以将变量存放在模块中。注意,模块中存放的<strong>都是定义</strong>,不能有执行语句。借助模块,我们可以对变量和过程进行封装,提高代码的可读性,一致性,可移植性。</p>
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2 changes: 1 addition & 1 deletion searchindex.js

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2 changes: 1 addition & 1 deletion searchindex.json

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