
我對乳膠有點陌生,我試著用積分寫一個方程式。
如下圖所示,\int \dee x
與被積函數相比,由 產生的積分符號看起來非常小。
vscode(我用來編輯檔案的 IDE)產生的預覽顯示了所需的輸出。
沒有幫助的解決方案
- 在閱讀多個類似的問題後,我得到的最接近的是使用
\displaystyle
.唯一的缺點是使用\displaystyle
插入的不需要的行間距。 - 我嘗試使用該
bigints
包,但無法編譯乳膠文件。
目標 要產生適當大小的積分符號,而不需要對佈局進行任何其他更改(例如增加行距),這很容易複製和實現(是的,我可以找到一些複雜的方法來更改所有內容並觀察我想要的內容,但必須有一種添加抽象的更好方法。
pdflatex --version
這是相關情況下的輸出。
zain@ubuntu:~/University$ pdflatex --version
pdfTeX 3.141592653-2.6-1.40.25 (TeX Live 2023/Debian)
kpathsea version 6.3.5
Copyright 2023 Han The Thanh (pdfTeX) et al.
There is NO warranty. Redistribution of this software is covered by the terms of both the pdfTeX copyright and the Lesser GNU General Public License.
For more information about these matters, see the file named COPYING and the pdfTeX source.
Primary author of pdfTeX: Han The Thanh (pdfTeX) et al.
Compiled with libpng 1.6.40; using libpng 1.6.40
Compiled with zlib 1.2.13; using zlib 1.2.13
Compiled with xpdf version 4.04
編輯
感謝您的回复,據我所知,我的問題不清楚,所以我在這裡詳細說明。
這是我的文檔的完整程式碼(不含/displaystyle
):
\usepackage[letterpaper, margin=0.05in]{geometry}
\usepackage{multicol}
\usepackage{graphicx}
\usepackage{amsmath}
\usepackage{array}
\usepackage{xcolor,colortbl}
\usepackage{bigints}
\newcommand{\dee}{\mathop{\mathrm{d}\!}}
\begin{document}
\begin{multicols}{2}
\section{Known Derivatives}
\begin{enumerate}
\item $\dfrac{\dee}{\dee x} k= 0$
\item $\dfrac{\dee}{\dee x} x= 1$
\item $\dfrac{\dee}{\dee x} x^2 = 2x$
\item $\dfrac{\dee}{\dee x} x^3 = 3x^2$
\item $\dfrac{\dee}{\dee x} x^n = nx^{n-1}$
\item $\dfrac{\dee}{\dee x} e^x = e^x$
\item $\dfrac{\dee}{\dee x} e^{kx} = ke^{kx}$
\item $\dfrac{\dee}{\dee x} \ln(x) = \dfrac{\dee}{\dee x} \log_e(x) = \dfrac{1}{x}$
\item $\dfrac{\dee}{\dee x} \sin x = \cos x$
\item $\dfrac{\dee}{\dee x} \cos x = -\sin x$
\item $\dfrac{\dee}{\dee x} \cos k x = -k \sin kx$
\item $\dfrac{\dee}{\dee x} \tan x = \dfrac{\dee}{\dee x} \dfrac{\sin x}{\cos x} =\sec^2 x $
\item $\dfrac{\dee}{\dee x} \tan kx = k\sec^2kx$
\item $\dfrac{\dee}{\dee x} \csc x = \dfrac{\dee}{\dee x} \dfrac{1}{\sin x} = - \csc x \cot x$
\item $\dfrac{\dee}{\dee x} \sec x = \dfrac{\dee}{\dee x} = \sec x \tan x$
\item $\dfrac{\dee}{\dee x} \cot x = \dfrac{\cos x}{\sin x} = - \csc^2 x$
\item $\dfrac{\dee}{\dee x} \arcsin x = \dfrac{1}{\sqrt{1-x^2}}$
\item $\dfrac{\dee}{\dee x} \arccos x = -\dfrac{1}{\sqrt{1-x^2}}$
\item $\dfrac{\dee}{\dee x} \arctan x = \dfrac{1}{1+x^2}$
\end{enumerate}
\columnbreak
\section{Known Integrals}
\begin{enumerate}
\item $\int [af(x)+bg(x)] \dee x = a\int f(x)\ \dee{x}+b\int g(x)\ \dee{x}\ +\ C$
\item $\int [f(x)+g(x)] \dee x = \int f(x)\ \dee{x}+\int g(x)\ \dee{x}\ +\ C$
\item $\int [f(x)-g(x)] \dee x = \int f(x)\ \dee{x}-\int g(x)\ \dee{x}\ +\ C$
\item $\int af(x) \dee x = a\int f(x)\ \dee{x}\ +\ C$
\item $\int u(x)v'(x) \dee x = u(x)v(x)-\int u'(x)v(x)\ \dee{x}\ +\ C$
\item $\int f\big(y(x)\big)y'(x) \dee x = F\big(y(x)\big)\\\hbox{ where }F(y)=\int f(y)\ \dee{y}$
\item $\int a \dee x = ax\ +\ C$
\item $\int x^a \dee x = \frac{x^{a+1}}{a+1}+C\hbox{ if }a\ne-1$
\item $\int \dfrac{1}{x} \dee x = \ln|x|+C$
\item $\int [g(x)^ag'(x)] \dee x= \frac{g(x)^{a+1}}{a+1}+C\hbox{ if }a\ne -1$
\item $\int \dee x$
\end{enumerate}
\end{multicols}
\end{document}
這是渲染圖
正如您所看到的,積分的大小更合適,但線之間有很多不需要的空間。我希望行距與第一個渲染相似,積分符號與第二個渲染相似。
- 基本上,我(希望)正在尋找的實現類似於
\left[\right]
它如何調整高度以匹配其內容。
答案1
您顯示的間距不是由於\displaystyle
(或至少不是直接)您有平衡的列,因此 tex 拉伸空白以使它們的長度相等。如果您用於multicols*
不平衡列,並使用\newcolumn
not \columnbreak
,您將獲得
\documentclass{article}
\usepackage[letterpaper, margin=0.05in]{geometry}
\usepackage{multicol}
\usepackage{graphicx}
\usepackage{amsmath}
\usepackage{array}
\usepackage{xcolor,colortbl}
\usepackage{bigints}
\newcommand{\dee}{\mathop{\mathrm{d}\!}}
\begin{document}
\begin{multicols*}{2}
\section{Known Derivatives}
\begin{enumerate}
\item $\displaystyle \dfrac{\dee}{\dee x} k= 0$
\item $\displaystyle \dfrac{\dee}{\dee x} x= 1$
\item $\displaystyle \dfrac{\dee}{\dee x} x^2 = 2x$
\item $\displaystyle \dfrac{\dee}{\dee x} x^3 = 3x^2$
\item $\displaystyle \dfrac{\dee}{\dee x} x^n = nx^{n-1}$
\item $\displaystyle \dfrac{\dee}{\dee x} e^x = e^x$
\item $\displaystyle \dfrac{\dee}{\dee x} e^{kx} = ke^{kx}$
\item $\displaystyle \dfrac{\dee}{\dee x} \ln(x) = \dfrac{\dee}{\dee x} \log_e(x) = \dfrac{1}{x}$
\item $\displaystyle \dfrac{\dee}{\dee x} \sin x = \cos x$
\item $\displaystyle \dfrac{\dee}{\dee x} \cos x = -\sin x$
\item $\displaystyle \dfrac{\dee}{\dee x} \cos k x = -k \sin kx$
\item $\displaystyle \dfrac{\dee}{\dee x} \tan x = \dfrac{\dee}{\dee x} \dfrac{\sin x}{\cos x} =\sec^2 x $
\item $\displaystyle \dfrac{\dee}{\dee x} \tan kx = k\sec^2kx$
\item $\displaystyle \dfrac{\dee}{\dee x} \csc x = \dfrac{\dee}{\dee x} \dfrac{1}{\sin x} = - \csc x \cot x$
\item $\displaystyle \dfrac{\dee}{\dee x} \sec x = \dfrac{\dee}{\dee x} = \sec x \tan x$
\item $\displaystyle \dfrac{\dee}{\dee x} \cot x = \dfrac{\cos x}{\sin x} = - \csc^2 x$
\item $\displaystyle \dfrac{\dee}{\dee x} \arcsin x = \dfrac{1}{\sqrt{1-x^2}}$
\item $\displaystyle \dfrac{\dee}{\dee x} \arccos x = -\dfrac{1}{\sqrt{1-x^2}}$
\item $\displaystyle \dfrac{\dee}{\dee x} \arctan x = \dfrac{1}{1+x^2}$
\end{enumerate}
\newcolumn
\section{Known Integrals}
\begin{enumerate}
\item $\displaystyle \int [af(x)+bg(x)] \dee x = a\int f(x)\ \dee{x}+b\int g(x)\ \dee{x}\ +\ C$
\item $\displaystyle \int [f(x)+g(x)] \dee x = \int f(x)\ \dee{x}+\int g(x)\ \dee{x}\ +\ C$
\item $\displaystyle \int [f(x)-g(x)] \dee x = \int f(x)\ \dee{x}-\int g(x)\ \dee{x}\ +\ C$
\item $\displaystyle \int af(x) \dee x = a\int f(x)\ \dee{x}\ +\ C$
\item $\displaystyle \int u(x)v'(x) \dee x = u(x)v(x)-\int u'(x)v(x)\ \dee{x}\ +\ C$
\item $\displaystyle \int f\big(y(x)\big)y'(x) \dee x = F\big(y(x)\big)\\\hbox{ where }F(y)=\int f(y)\ \dee{y}$
\item $\displaystyle \int a \dee x = ax\ +\ C$
\item $\displaystyle \int x^a \dee x = \frac{x^{a+1}}{a+1}+C\hbox{ if }a\ne-1$
\item $\displaystyle \int \dfrac{1}{x} \dee x = \ln|x|+C$
\item $\displaystyle \int [g(x)^ag'(x)] \dee x= \frac{g(x)^{a+1}}{a+1}+C\hbox{ if }a\ne -1$
\item $\displaystyle \int \dee x$
\end{enumerate}
\end{multicols*}
\end{document}