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有的图片不显示呢, #129

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punnpkin opened this issue Nov 3, 2018 · 4 comments
Closed

有的图片不显示呢, #129

punnpkin opened this issue Nov 3, 2018 · 4 comments
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@punnpkin
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punnpkin commented Nov 3, 2018

2.6 第4小标题

@scutan90
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scutan90 commented Nov 4, 2018

2.6 第4小标题

好的,欢迎修改PR哈,非常谢谢

@anonymone anonymone added the bug Something isn't working label Nov 4, 2018
@zhaoforever
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2.6 第4小标题

好的,欢迎修改PR哈,非常谢谢

很多公式也不能显示,求教下为什么?:

设函数$z=f(x,y)$在点$(x_0,y_0)$的领域内有定义,当$y=y_0$时,$z$可以看作关于$x$的一元函数$f(x,y_0)$,若该一元函数在$x=x_0$处可导,即有 $$ \lim_{\Delta x \to 0}{\frac{f(x_0+\Delta x,y_0)-f(x_0,y_0)}{\Delta x}}=A $$ ​ 函数的极限$A$存在。那么称$A$为函数$z=f(x,y)$在点$(x_0,y_0)$处关于自变量$x$的偏导数,记作$f_x(x_0,y_0)$或$\frac{\eth z}{\eth x}|{y=y_0}^{x=x_0}$或$\frac{\eth f}{\eth x}|{y=y_0}^{x=x_0}$或$z_x|_{y=y_0}^{x=x_0}$。

@punnpkin
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可能不支持内嵌公式? 建议pull到本地看

2.6 第4小标题

好的,欢迎修改PR哈,非常谢谢

很多公式也不能显示,求教下为什么?:

设函数$z=f(x,y)$在点$(x_0,y_0)$的领域内有定义,当$y=y_0$时,$z$可以看作关于$x$的一元函数$f(x,y_0)$,若该一元函数在$x=x_0$处可导,即有 $$ \lim_{\Delta x \to 0}{\frac{f(x_0+\Delta x,y_0)-f(x_0,y_0)}{\Delta x}}=A $$ ​ 函数的极限$A$存在。那么称$A$为函数$z=f(x,y)$在点$(x_0,y_0)$处关于自变量$x$的偏导数,记作$f_x(x_0,y_0)$或$\frac{\eth z}{\eth x}|{y=y_0}^{x=x_0}$或$\frac{\eth f}{\eth x}|{y=y_0}^{x=x_0}$或$z_x|_{y=y_0}^{x=x_0}$。

可能不支持latex?公式? 建议pull到本地看

@CoderOverflow
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@punnpkin 根据主readme提示,本地安装typora 并设置环境即可

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