From 8c6ca435b3bc584eb3efe8e52417fb989e677789 Mon Sep 17 00:00:00 2001 From: Norbert Preining Date: Sun, 14 Feb 2021 03:00:50 +0000 Subject: CTAN sync 202102140300 --- macros/latex/contrib/easybook/doc/pages/chapter2.tex | 4 ++-- 1 file changed, 2 insertions(+), 2 deletions(-) (limited to 'macros/latex/contrib/easybook/doc/pages/chapter2.tex') diff --git a/macros/latex/contrib/easybook/doc/pages/chapter2.tex b/macros/latex/contrib/easybook/doc/pages/chapter2.tex index bf2bbf7798..6c094eb9f6 100644 --- a/macros/latex/contrib/easybook/doc/pages/chapter2.tex +++ b/macros/latex/contrib/easybook/doc/pages/chapter2.tex @@ -58,7 +58,7 @@ The Stokes formula is an extension of the basic calculus formula in the case of 这是一个证明,末尾自动添加证明结束符。 \end{proof} -\begin{mybox}*[My title] +\begin{mybox}*[My title][MintCream] \index{z@自定义盒子} \zhlipsum*[3][name = aspirin] \tcblower @@ -66,7 +66,7 @@ The Stokes formula is an extension of the basic calculus formula in the case of \end{mybox} \zhlipsum*[3][name = aspirin] -\begin{exercise}[black][1.][习题] +\begin{exercise}[LightYellow][1.][习题] \index{x@习题环境} \item 设$w = f(x+y+z,xyz)$,$f$具有二阶连续偏导数,求$\dfrac{{\partial w}}{{\partial x}}$和$\dfrac{{{\partial ^2}w}}{{\partial x\partial z}}$。 \item 已知$y = y(x)$在任意点$x$处的增量$\Delta y = \dfrac{y\Delta x}{1+x^2}+\alpha$,其中$\alpha$是$\Delta x$的高阶无穷小($\Delta x\to 0$时),$y(0) = \pi$,则$y(1) = \uline{\mbox{\hspace{2em}}}$。 -- cgit v1.2.3