% !TeX root = BaseProps-Derivs_Standalone.tex
% !TeX program = pdfLaTeX
\begin{tabularx}{\linewidth}{ccl}
\toprule
Property & &Formulation \\
\midrule
\der{p}{\varrho}{T} & $=$ & $\phantom{\varrho}TR\left[
1+2\delta\ard + \delta^2\ardd
\right]$ \\[10pt]
%
\der{p}{T}{\varrho} & $=$ & $\phantom{T}\varrho R\left[
1+\delta\ard-\tau\delta\artd
\right]$ \\[20pt]
%%
\der{s}{\varrho}{T} & $=$ & $\phantom{T \varrho} \dfrac{R}{\varrho} \left[
-(1+\delta\ard-\tau\delta\artd)
\right]$ \\[10pt]
%
\der{s}{T}{\varrho} & $=$ & $\phantom{T \varrho} \dfrac{R}{T} \left[
 -\tau^2(\aitt+\artt)
\right]$ \\[20pt]
%%
\der{u}{\varrho}{T} & $=$ & $\phantom{\varrho} \dfrac{TR}{\varrho} \left[
\tau\delta\artd
\right]$ \\[10pt]
%
\der{u}{T}{\varrho} & $=$ & $\phantom{T \varrho} R \left[
-\tau^2(\aitt+\artt)
\right]$ \\[20pt]
%%
\der{h}{\varrho}{T} & $=$ & $\phantom{\varrho} \dfrac{TR}{\varrho} \left[
\tau\delta\artd + \delta\ard + \delta^2\ardd
\right]$ \\[10pt]
%
\der{h}{T}{\varrho} & $=$ & $\phantom{T \varrho} R \left[
-\tau^2(\aitt+\artt) + \left(1+\delta\ard - \tau\delta\artd\right)
\right]$ \\[20pt]
%%
\der{g}{\varrho}{T} & $=$ & $\phantom{\varrho} \dfrac{T R}{\varrho} \left[
1+2\delta\ard+\delta^2\ardd
\right]$ \\[10pt]
%
\der{g}{T}{\varrho} & $=$ & $\phantom{T \varrho} R \left[
-\tau(\ait+\art) + (\ai+\ar) + (1+\delta\ard-\tau\delta\artd) 
\right]$ \\[5pt]
\bottomrule
\end{tabularx}%
