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Wcowin committed Aug 27, 2023
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5 changes: 5 additions & 0 deletions docs/blog/technique sharing/matlabrose.md
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title: 用Matlab画玫瑰百合花
tags:
- 技术分享
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![](https://cn.mcecy.com/image/20230825/b1316152f164a424f45ad3bc05cadb5c.png)

```matlab
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11 changes: 1 addition & 10 deletions docs/index.md
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6 changes: 6 additions & 0 deletions docs/relax/wkwMath/1.md
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$\displaystyle\lim_{n\rightarrow\infty}\frac{2^{-n}}{n(n+1)}\sum_{k=1}^{n}C_{n}^{k}・k^2$

**解:**
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5 changes: 5 additions & 0 deletions docs/relax/wkwMath/2.md
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## 芝士点
**轮换和(Cyclic Sum): 考虑一个函数$f(x_1,x_2,\cdots,x_n)$,它的轮换和定义为**

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5 changes: 5 additions & 0 deletions docs/relax/wkwMath/3.md
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## 芝士点
等价无穷小:等价无穷小的定义:设当$x\rightarrow x_0$ 时, $f(x)$和$g(x)$均为无穷小量。若$\displaystyle\lim_{x\rightarrow x_0}\frac{f(x)}{g(x)}=1$,则称$f$和$g$是等价无穷小量,记作$f(x)$~$g(x)(x\to x_0)$。

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6 changes: 6 additions & 0 deletions docs/relax/wkwMath/4.md
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## 芝士点
夹逼定理:设$\displaystyle\lim_{n \to \infty} a_n=\lim_{ \to \infty} b_n=a$,若$\exists M\in N,当n>M时,恒有a_n\le c_n\le b_n,则 \displaystyle\lim_{n \to \infty}c_n=a$

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6 changes: 6 additions & 0 deletions docs/relax/wkwMath/5.md
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## 芝士点

拉格朗日中值定理:$f(x)$在$[a,b]$上连续,在$(a,b)$内可导,则存在$\xi\in(a,b)$,使得$f(b)-f(a)=f'(\xi)(b-a)$
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