语境
我想将 4 个tabular元素水平对齐，目前我正在一个图形环境中使用一个adjustbox(for each tabular) 内的minipage(for each ) 的不稳定设置。tabular
问题
仅使用三个表就可以正常工作，但是当我添加第四个表（标题为迭代），它会通过一个短标题被放大（如“迭代”或者“我”）并缩小为一个大标题（如“这是随机文本”）。
平均能量损失
我现在拥有的
代码
\documentclass[12pt,a4paper]{article}
\usepackage[utf8]{inputenc}
\usepackage[T1]{fontenc}
\usepackage[margin=2cm]{geometry}
\usepackage{amsmath}
\usepackage{amsfonts}
\usepackage{amssymb}
\usepackage{siunitx}
\usepackage{booktabs, tabularx, array, makecell}
\usepackage{adjustbox}
\usepackage{float}
\begin{document}
\begin{itemize}
\item This is item 1. \\
\begin{figure}[H]
\centering
\begin{minipage}{0.25\textwidth}
\begin{adjustbox}{width=\textwidth}
\begingroup
\setcellgapes{5pt}
\makegapedcells
\begin{tabular}{@{} c @{}}
\toprule
Iteration \\
\midrule
1 \\
2 \\
3 \\
4 \\
5 \\
6 \\
7 \\
8 \\
9 \\
10 \\
11 \\
12 \\
13 \\
14 \\
15 \\
16 \\
17 \\
18 \\
19 \\
20 \\
\bottomrule
\end{tabular}
\endgroup
\end{adjustbox}
\end{minipage}
\begin{minipage}{0.25\textwidth}
\begin{adjustbox}{width=\textwidth}
\begingroup
\setcellgapes{5pt}
\makegapedcells
\begin{tabular}{@{} c c c @{}}
\toprule
\multicolumn{3}{c}{Changing $A$} \\
\cmidrule{1-3}
$x$ & $f(x)$ with changed constant & $f(x)$ result \\
\midrule
$15$ & $\displaystyle\frac{6120.90}{15+60.6}-30.96$ & $\num{50.0042857143}$ \\
$15$ & $\displaystyle\frac{6120.91}{15+60.6}-30.96$ & $\num{50.0044179894}$ \\
$15$ & $\displaystyle\frac{6120.92}{15+60.6}-30.96$ & $\num{50.0045502646}$ \\
$15$ & $\displaystyle\frac{6120.93}{15+60.6}-30.96$ & $\num{50.0046825397}$ \\
$15$ & $\displaystyle\frac{6120.94}{15+60.6}-30.96$ & $\num{50.0048148148}$ \\
$15$ & $\displaystyle\frac{6120.95}{15+60.6}-30.96$ & $\num{50.0049470899}$ \\
$15$ & $\displaystyle\frac{6120.96}{15+60.6}-30.96$ & $\num{50.0050793651}$ \\
$15$ & $\displaystyle\frac{6120.97}{15+60.6}-30.96$ & $\num{50.0052116402}$ \\
$15$ & $\displaystyle\frac{6120.98}{15+60.6}-30.96$ & $\num{50.0053439153}$ \\
$15$ & $\displaystyle\frac{6120.99}{15+60.6}-30.96$ & $\num{50.0054761905}$ \\
$15$ & $\displaystyle\frac{6121.00}{15+60.6}-30.96$ & $\num{50.0056084656}$ \\
$15$ & $\displaystyle\frac{6121.01}{15+60.6}-30.96$ & $\num{50.0057407407}$ \\
$15$ & $\displaystyle\frac{6121.02}{15+60.6}-30.96$ & $\num{50.0058730159}$ \\
$15$ & $\displaystyle\frac{6121.03}{15+60.6}-30.96$ & $\num{50.0060052910}$ \\
$15$ & $\displaystyle\frac{6121.04}{15+60.6}-30.96$ & $\num{50.0061375661}$ \\
$15$ & $\displaystyle\frac{6121.05}{15+60.6}-30.96$ & $\num{50.0062698413}$ \\
$15$ & $\displaystyle\frac{6121.06}{15+60.6}-30.96$ & $\num{50.0064021164}$ \\
$15$ & $\displaystyle\frac{6121.07}{15+60.6}-30.96$ & $\num{50.0065343915}$ \\
$15$ & $\displaystyle\frac{6121.08}{15+60.6}-30.96$ & $\num{50.0066666667}$ \\
$15$ & $\displaystyle\frac{6121.09}{15+60.6}-30.96$ & $\num{50.0067989418}$ \\
\bottomrule
\end{tabular}
\endgroup
\end{adjustbox}
\end{minipage}
\begin{minipage}{0.25\textwidth}
\begin{adjustbox}{width=\textwidth}
\begingroup
\setcellgapes{5pt}
\makegapedcells
\begin{tabular}{@{} c c c @{}}
\toprule
\multicolumn{3}{c}{Changing $B$} \\
\cmidrule{1-3}
$x$ & $f(x)$ with changed constant & $f(x)$ result \\
\midrule
$15$ & $\displaystyle\frac{6121}{15+60.50}-30.96$ & $\num{50.1128476821}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.51}-30.96$ & $\num{50.1021109787}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.52}-30.96$ & $\num{50.0913771186}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.53}-30.96$ & $\num{50.0806461009}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.54}-30.96$ & $\num{50.0699179243}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.55}-30.96$ & $\num{50.0591925877}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.56}-30.96$ & $\num{50.0484700900}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.57}-30.96$ & $\num{50.0377504301}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.58}-30.96$ & $\num{50.0270336068}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.59}-30.96$ & $\num{50.0163196190}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.60}-30.96$ & $\num{50.0056084656}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.61}-30.96$ & $\num{49.9949001455}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.62}-30.96$ & $\num{49.9841946575}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.63}-30.96$ & $\num{49.9734920005}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.64}-30.96$ & $\num{49.9627921735}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.65}-30.96$ & $\num{49.9520951751}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.66}-30.96$ & $\num{49.9414010045}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.67}-30.96$ & $\num{49.9307096604}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.68}-30.96$ & $\num{49.9200211416}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.69}-30.96$ & $\num{49.9093354472}$ \\
\bottomrule
\end{tabular}
\endgroup
\end{adjustbox}
\end{minipage}
\begin{minipage}{0.25\textwidth}
\begin{adjustbox}{width=\textwidth}
\begingroup
\setcellgapes{5pt}
\makegapedcells
\begin{tabular}{@{} c c c @{}}
\toprule
\multicolumn{3}{c}{Changing $C$} \\
\cmidrule{1-3}
$x$ & $f(x)$ with changed constant & $f(x)$ result \\
\midrule
$15$ & $\displaystyle\frac{6121}{15+60.6}-31.06$ & $\num{49.9056084656}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.6}-31.05$ & $\num{49.9156084656}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.6}-31.04$ & $\num{49.9256084656}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.6}-31.03$ & $\num{49.9356084656}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.6}-31.02$ & $\num{49.9456084656}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.6}-31.01$ & $\num{49.9556084656}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.6}-31.00$ & $\num{49.9656084656}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.6}-30.99$ & $\num{49.9756084656}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.6}-30.98$ & $\num{49.9856084656}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.6}-30.97$ & $\num{49.9956084656}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.6}-30.96$ & $\num{50.0056084656}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.6}-30.95$ & $\num{50.0156084656}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.6}-30.94$ & $\num{50.0256084656}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.6}-30.93$ & $\num{50.0356084656}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.6}-30.92$ & $\num{50.0456084656}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.6}-30.91$ & $\num{50.0556084656}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.6}-30.90$ & $\num{50.0656084656}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.6}-30.89$ & $\num{50.0756084656}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.6}-30.88$ & $\num{50.0856084656}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.6}-30.87$ & $\num{50.0956084656}$ \\
\bottomrule
\end{tabular}
\endgroup
\end{adjustbox}
\end{minipage}
\end{figure}
\end{itemize}
\end{document}
图像
我曾经拥有的
代码
\documentclass[12pt,a4paper]{article}
\usepackage[utf8]{inputenc}
\usepackage[T1]{fontenc}
\usepackage[margin=2cm]{geometry}
\usepackage{amsmath}
\usepackage{amsfonts}
\usepackage{amssymb}
\usepackage{siunitx}
\usepackage{booktabs, tabularx, array, makecell}
\usepackage{adjustbox}
\usepackage{float}
\begin{document}
\begin{itemize}
\item This is item 1. \\
\begin{figure}[H]
\centering
\begin{minipage}{0.25\textwidth}
\begin{adjustbox}{width=\textwidth}
\begingroup
\setcellgapes{5pt}
\makegapedcells
\begin{tabular}{@{} c c c @{}}
\toprule
\multicolumn{3}{c}{Changing $A$} \\
\cmidrule{1-3}
$x$ & $f(x)$ with changed constant & $f(x)$ result \\
\midrule
$15$ & $\displaystyle\frac{6120.90}{15+60.6}-30.96$ & $\num{50.0042857143}$ \\
$15$ & $\displaystyle\frac{6120.91}{15+60.6}-30.96$ & $\num{50.0044179894}$ \\
$15$ & $\displaystyle\frac{6120.92}{15+60.6}-30.96$ & $\num{50.0045502646}$ \\
$15$ & $\displaystyle\frac{6120.93}{15+60.6}-30.96$ & $\num{50.0046825397}$ \\
$15$ & $\displaystyle\frac{6120.94}{15+60.6}-30.96$ & $\num{50.0048148148}$ \\
$15$ & $\displaystyle\frac{6120.95}{15+60.6}-30.96$ & $\num{50.0049470899}$ \\
$15$ & $\displaystyle\frac{6120.96}{15+60.6}-30.96$ & $\num{50.0050793651}$ \\
$15$ & $\displaystyle\frac{6120.97}{15+60.6}-30.96$ & $\num{50.0052116402}$ \\
$15$ & $\displaystyle\frac{6120.98}{15+60.6}-30.96$ & $\num{50.0053439153}$ \\
$15$ & $\displaystyle\frac{6120.99}{15+60.6}-30.96$ & $\num{50.0054761905}$ \\
$15$ & $\displaystyle\frac{6121.00}{15+60.6}-30.96$ & $\num{50.0056084656}$ \\
$15$ & $\displaystyle\frac{6121.01}{15+60.6}-30.96$ & $\num{50.0057407407}$ \\
$15$ & $\displaystyle\frac{6121.02}{15+60.6}-30.96$ & $\num{50.0058730159}$ \\
$15$ & $\displaystyle\frac{6121.03}{15+60.6}-30.96$ & $\num{50.0060052910}$ \\
$15$ & $\displaystyle\frac{6121.04}{15+60.6}-30.96$ & $\num{50.0061375661}$ \\
$15$ & $\displaystyle\frac{6121.05}{15+60.6}-30.96$ & $\num{50.0062698413}$ \\
$15$ & $\displaystyle\frac{6121.06}{15+60.6}-30.96$ & $\num{50.0064021164}$ \\
$15$ & $\displaystyle\frac{6121.07}{15+60.6}-30.96$ & $\num{50.0065343915}$ \\
$15$ & $\displaystyle\frac{6121.08}{15+60.6}-30.96$ & $\num{50.0066666667}$ \\
$15$ & $\displaystyle\frac{6121.09}{15+60.6}-30.96$ & $\num{50.0067989418}$ \\
\bottomrule
\end{tabular}
\endgroup
\end{adjustbox}
\end{minipage}
\begin{minipage}{0.25\textwidth}
\begin{adjustbox}{width=\textwidth}
\begingroup
\setcellgapes{5pt}
\makegapedcells
\begin{tabular}{@{} c c c @{}}
\toprule
\multicolumn{3}{c}{Changing $B$} \\
\cmidrule{1-3}
$x$ & $f(x)$ with changed constant & $f(x)$ result \\
\midrule
$15$ & $\displaystyle\frac{6121}{15+60.50}-30.96$ & $\num{50.1128476821}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.51}-30.96$ & $\num{50.1021109787}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.52}-30.96$ & $\num{50.0913771186}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.53}-30.96$ & $\num{50.0806461009}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.54}-30.96$ & $\num{50.0699179243}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.55}-30.96$ & $\num{50.0591925877}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.56}-30.96$ & $\num{50.0484700900}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.57}-30.96$ & $\num{50.0377504301}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.58}-30.96$ & $\num{50.0270336068}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.59}-30.96$ & $\num{50.0163196190}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.60}-30.96$ & $\num{50.0056084656}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.61}-30.96$ & $\num{49.9949001455}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.62}-30.96$ & $\num{49.9841946575}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.63}-30.96$ & $\num{49.9734920005}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.64}-30.96$ & $\num{49.9627921735}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.65}-30.96$ & $\num{49.9520951751}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.66}-30.96$ & $\num{49.9414010045}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.67}-30.96$ & $\num{49.9307096604}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.68}-30.96$ & $\num{49.9200211416}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.69}-30.96$ & $\num{49.9093354472}$ \\
\bottomrule
\end{tabular}
\endgroup
\end{adjustbox}
\end{minipage}
\begin{minipage}{0.25\textwidth}
\begin{adjustbox}{width=\textwidth}
\begingroup
\setcellgapes{5pt}
\makegapedcells
\begin{tabular}{@{} c c c @{}}
\toprule
\multicolumn{3}{c}{Changing $C$} \\
\cmidrule{1-3}
$x$ & $f(x)$ with changed constant & $f(x)$ result \\
\midrule
$15$ & $\displaystyle\frac{6121}{15+60.6}-31.06$ & $\num{49.9056084656}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.6}-31.05$ & $\num{49.9156084656}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.6}-31.04$ & $\num{49.9256084656}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.6}-31.03$ & $\num{49.9356084656}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.6}-31.02$ & $\num{49.9456084656}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.6}-31.01$ & $\num{49.9556084656}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.6}-31.00$ & $\num{49.9656084656}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.6}-30.99$ & $\num{49.9756084656}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.6}-30.98$ & $\num{49.9856084656}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.6}-30.97$ & $\num{49.9956084656}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.6}-30.96$ & $\num{50.0056084656}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.6}-30.95$ & $\num{50.0156084656}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.6}-30.94$ & $\num{50.0256084656}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.6}-30.93$ & $\num{50.0356084656}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.6}-30.92$ & $\num{50.0456084656}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.6}-30.91$ & $\num{50.0556084656}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.6}-30.90$ & $\num{50.0656084656}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.6}-30.89$ & $\num{50.0756084656}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.6}-30.88$ & $\num{50.0856084656}$ \\
$15$ & $\displaystyle\frac{6121}{15+60.6}-30.87$ & $\num{50.0956084656}$ \\
\bottomrule
\end{tabular}
\endgroup
\end{adjustbox}
\end{minipage}
\end{figure}
\end{itemize}
\end{document}
图像
附言
我不希望将它们放在一个表格中，也不想从一条水平线更改布局。我只想知道如何对齐第四条“迭代”表的其余部分位于同一水平空间内。
答案1
您的桌子既简单又宽敞，可以全部放在一排。怎么办？
- 减少表格宽度，减少使用的字体大小，但不要太多，以确保表格仍然可读
- 减小柱间距离
离题：我不会使用minipagenor adjustbox，而是直接定义表格宽度并使用“changepage”在本地扩展表格的页面宽度。
举个例子，其中表使用了tabularray包：
\documentclass[12pt,a4paper]{article}
\usepackage[margin=20mm]{geometry}
%--------------- show page layout. don't use in a real document!
\usepackage{showframe}
\renewcommand\ShowFrameLinethickness{0.15pt}
\renewcommand*\ShowFrameColor{\color{red}}
%
\usepackage{lipsum} % for dummy text
%---------------------------------------------------------------%
\usepackage[strict]{changepage}
%\usepackage[utf8]{inputenc}
\usepackage[T1]{fontenc}
\usepackage{amsmath}
%\usepackage{amsfonts}
\usepackage{amssymb}
%\usepackage{siunitx}
\usepackage{array, %booktabs,
makecell, tabularx}
\usepackage{adjustbox}
\usepackage{float}
\usepackage{tabularray}
\UseTblrLibrary{booktabs, siunitx}
\begin{document}
\begin{itemize}
\item This is item 1.
\begin{figure}[H]
\begin{adjustwidth}{0mm}{-\dimexpr\marginparsep+\marginparwidth}
\fontsize{6}{7}\selectfont
\centering
% \begin{minipage}{0.25\textwidth}
% \begin{adjustbox}{width=\textwidth}
% \begingroup
% \setcellgapes{5pt}
% \makegapedcells
%%%% first table
\begin{tblr}{width=0.24\linewidth, baseline=T,
colsep = 2pt,
colspec = {@{} Q[mode=math] Q[c, mode=dmath] X[c, si={table-format=2.10}] @{}},
row{1} = {guard, mode=text},
row{2} = {guard, mode=text, m},
row{3-Z}= {rowsep=5pt}
}
\toprule
\SetCell[r=2]{m} $x$
& \SetCell[c=3]{c} $f(x)$, changing $A$
& & \\
\midrule
& changed constant & result \\
\midrule
15 & \frac{6120.90}{15+60.6}-30.96 & 50.0042857143 \\
15 & \frac{6120.91}{15+60.6}-30.96 & 50.0044179894 \\
15 & \frac{6120.92}{15+60.6}-30.96 & 50.0045502646 \\
15 & \frac{6120.93}{15+60.6}-30.96 & 50.0046825397 \\
15 & \frac{6120.94}{15+60.6}-30.96 & 50.0048148148 \\
15 & \frac{6120.95}{15+60.6}-30.96 & 50.0049470899 \\
15 & \frac{6120.96}{15+60.6}-30.96 & 50.0050793651 \\
15 & \frac{6120.97}{15+60.6}-30.96 & 50.0052116402 \\
15 & \frac{6120.98}{15+60.6}-30.96 & 50.0053439153 \\
15 & \frac{6120.99}{15+60.6}-30.96 & 50.0054761905 \\
15 & \frac{6121.00}{15+60.6}-30.96 & 50.0056084656 \\
15 & \frac{6121.01}{15+60.6}-30.96 & 50.0057407407 \\
15 & \frac{6121.02}{15+60.6}-30.96 & 50.0058730159 \\
15 & \frac{6121.03}{15+60.6}-30.96 & 50.0060052910 \\
15 & \frac{6121.04}{15+60.6}-30.96 & 50.0061375661 \\
15 & \frac{6121.05}{15+60.6}-30.96 & 50.0062698413 \\
15 & \frac{6121.06}{15+60.6}-30.96 & 50.0064021164 \\
15 & \frac{6121.07}{15+60.6}-30.96 & 50.0065343915 \\
15 & \frac{6121.08}{15+60.6}-30.96 & 50.0066666667 \\
15 & \frac{6121.09}{15+60.6}-30.96 & 50.0067989418 \\
\bottomrule
\end{tblr}\hfill%
%\endgroup
%%%% second table
\begin{tblr}{width=0.24\linewidth, baseline=T,
colsep = 2pt,
colspec = {@{} Q[mode=math] Q[c, mode=dmath] X[c, si={table-format=2.10}] @{}},
row{1} = {guard, mode=text},
row{2} = {guard, mode=text, m},
row{3-Z}= {rowsep=5pt}
}
\toprule
\SetCell[c=3]{c} $f(x)$, changing $A$
& & \\
\midrule
$x$ & changed constant & result \\
\midrule
15 & \frac{6120.90}{15+60.6}-30.96 & 50.0042857143 \\
15 & \frac{6120.91}{15+60.6}-30.96 & 50.0044179894 \\
15 & \frac{6120.92}{15+60.6}-30.96 & 50.0045502646 \\
15 & \frac{6120.93}{15+60.6}-30.96 & 50.0046825397 \\
15 & \frac{6120.94}{15+60.6}-30.96 & 50.0048148148 \\
15 & \frac{6120.95}{15+60.6}-30.96 & 50.0049470899 \\
15 & \frac{6120.96}{15+60.6}-30.96 & 50.0050793651 \\
15 & \frac{6120.97}{15+60.6}-30.96 & 50.0052116402 \\
15 & \frac{6120.98}{15+60.6}-30.96 & 50.0053439153 \\
15 & \frac{6120.99}{15+60.6}-30.96 & 50.0054761905 \\
15 & \frac{6121.00}{15+60.6}-30.96 & 50.0056084656 \\
15 & \frac{6121.01}{15+60.6}-30.96 & 50.0057407407 \\
15 & \frac{6121.02}{15+60.6}-30.96 & 50.0058730159 \\
15 & \frac{6121.03}{15+60.6}-30.96 & 50.0060052910 \\
15 & \frac{6121.04}{15+60.6}-30.96 & 50.0061375661 \\
15 & \frac{6121.05}{15+60.6}-30.96 & 50.0062698413 \\
15 & \frac{6121.06}{15+60.6}-30.96 & 50.0064021164 \\
15 & \frac{6121.07}{15+60.6}-30.96 & 50.0065343915 \\
15 & \frac{6121.08}{15+60.6}-30.96 & 50.0066666667 \\
15 & \frac{6121.09}{15+60.6}-30.96 & 50.0067989418 \\
\bottomrule
\end{tblr}\hfill%
%%%% third table
\begin{tblr}{width=0.24\linewidth, baseline=T,
colsep = 2pt,
colspec = {@{} Q[mode=math] Q[c, mode=dmath] X[c, si={table-format=2.10}] @{}},
row{1} = {guard, mode=text},
row{2} = {guard, mode=text, m},
row{3-Z}= {rowsep=5pt}
}
\toprule
\SetCell[c=3]{c} $f(x)$, changing $A$
& & \\
\midrule
$x$ & changed constant & result \\
\midrule
15 & \frac{6120.90}{15+60.6}-30.96 & 50.0042857143 \\
15 & \frac{6120.91}{15+60.6}-30.96 & 50.0044179894 \\
15 & \frac{6120.92}{15+60.6}-30.96 & 50.0045502646 \\
15 & \frac{6120.93}{15+60.6}-30.96 & 50.0046825397 \\
15 & \frac{6120.94}{15+60.6}-30.96 & 50.0048148148 \\
15 & \frac{6120.95}{15+60.6}-30.96 & 50.0049470899 \\
15 & \frac{6120.96}{15+60.6}-30.96 & 50.0050793651 \\
15 & \frac{6120.97}{15+60.6}-30.96 & 50.0052116402 \\
15 & \frac{6120.98}{15+60.6}-30.96 & 50.0053439153 \\
15 & \frac{6120.99}{15+60.6}-30.96 & 50.0054761905 \\
15 & \frac{6121.00}{15+60.6}-30.96 & 50.0056084656 \\
15 & \frac{6121.01}{15+60.6}-30.96 & 50.0057407407 \\
15 & \frac{6121.02}{15+60.6}-30.96 & 50.0058730159 \\
15 & \frac{6121.03}{15+60.6}-30.96 & 50.0060052910 \\
15 & \frac{6121.04}{15+60.6}-30.96 & 50.0061375661 \\
15 & \frac{6121.05}{15+60.6}-30.96 & 50.0062698413 \\
15 & \frac{6121.06}{15+60.6}-30.96 & 50.0064021164 \\
15 & \frac{6121.07}{15+60.6}-30.96 & 50.0065343915 \\
15 & \frac{6121.08}{15+60.6}-30.96 & 50.0066666667 \\
15 & \frac{6121.09}{15+60.6}-30.96 & 50.0067989418 \\
\bottomrule
\end{tblr}\hfill%
%%%% fourth table
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colsep = 2pt,
colspec = {@{} Q[mode=math] Q[c, mode=dmath] X[c, si={table-format=2.10}] @{}},
row{1} = {guard, mode=text},
row{2} = {guard, mode=text, m},
row{3-Z}= {rowsep=5pt}
}
\toprule
\SetCell[c=3]{c} $f(x)$, changing $A$
& & \\
\midrule
$x$ & changed constant & result \\
\midrule
15 & \frac{6120.90}{15+60.6}-30.96 & 50.0042857143 \\
15 & \frac{6120.91}{15+60.6}-30.96 & 50.0044179894 \\
15 & \frac{6120.92}{15+60.6}-30.96 & 50.0045502646 \\
15 & \frac{6120.93}{15+60.6}-30.96 & 50.0046825397 \\
15 & \frac{6120.94}{15+60.6}-30.96 & 50.0048148148 \\
15 & \frac{6120.95}{15+60.6}-30.96 & 50.0049470899 \\
15 & \frac{6120.96}{15+60.6}-30.96 & 50.0050793651 \\
15 & \frac{6120.97}{15+60.6}-30.96 & 50.0052116402 \\
15 & \frac{6120.98}{15+60.6}-30.96 & 50.0053439153 \\
15 & \frac{6120.99}{15+60.6}-30.96 & 50.0054761905 \\
15 & \frac{6121.00}{15+60.6}-30.96 & 50.0056084656 \\
15 & \frac{6121.01}{15+60.6}-30.96 & 50.0057407407 \\
15 & \frac{6121.02}{15+60.6}-30.96 & 50.0058730159 \\
15 & \frac{6121.03}{15+60.6}-30.96 & 50.0060052910 \\
15 & \frac{6121.04}{15+60.6}-30.96 & 50.0061375661 \\
15 & \frac{6121.05}{15+60.6}-30.96 & 50.0062698413 \\
15 & \frac{6121.06}{15+60.6}-30.96 & 50.0064021164 \\
\bottomrule
\end{tblr}
\end{adjustwidth}
\end{figure}
\end{itemize}
\lipsum[66]
\end{document}
