Break a large theorem using mdframed on beamer

Question

I am using mdframed to write theorems and I've been dealing with this theorem that is quite long and hao 4 equations in it. I have tried using [allowframebreaks] and using \framebreak in a specific place of the theorem but nothing has worked.

This is my theorem environment and the text of the theorem

\mdfsetup{skipabove=\topskip,skipbelow=\topskip}

\newcounter{theo}
\newenvironment{theo}[1][]{%
\stepcounter{theo}%
\ifstrempty{#1}%
{\mdfsetup{%
frametitle={%
\tikz[baseline=(current bounding box.east),outer sep=0pt]
\node[anchor=east,rectangle,fill=cyan!50]
     {\strut Teorema~\thetheo};}}
}%
{\mdfsetup{%
frametitle={%
\tikz[baseline=(current bounding box.east),outer sep=0pt]
\node[anchor=east,rectangle,fill=cyan!50]
    {\strut Teorema~\thetheo:~#1};}}%
}%
\mdfsetup{innertopmargin=-3pt,linecolor=cyan!50,%
   linewidth=2pt,innerlinewidth =2pt, backgroundcolor=gray!10 ,topline=true,
   frametitleaboveskip=\dimexpr-\ht\strutbox\relax,}
\begin{mdframed}[]\relax%
}
{\end{mdframed}}

\begin{frame}
\begin{theo}
      Some text
      \begin{equation}\label{2.5}
      \dfrac{\partial p}{\partial D}=\dfrac{1}{\sum\limits_{i=1}^{n}\dfrac{1}{\nu_{i}+f''_{i}(q_{i})}-G'(p)}>0    
      \end{equation}
      \noindent y
      \begin{equation}\label{2.6}
      \dfrac{\partial p}{\partial \nu_{i}}=\dfrac{\dfrac{q_{i}}{\nu_{i}+f''_{i}(q_{i})}}{\sum\limits_{j=1}^{n}\dfrac{1}{\nu_{j}+f''_{j}(q_{j})}-G'(p)}>0.    
      \end{equation}
      More text
      \begin{equation}\label{2.7}
      \dfrac{\partial q_{i}(D, \nu_{1}, \ldots , \nu_{n}) }{\partial \nu_{i}}=\dfrac{-q_{i}}{\nu_{i}+f_{i}''(q_{i}) }  \left[  \dfrac{ \sum\limits_{\substack{i=1 \\ i \neq k}}^{n}\dfrac{1}{\nu_{i}+f''_{i}(q_{i})}-G'(p)   }{\sum\limits_{i=1}^{n}\dfrac{1}{\nu_{i}+f''_{i}(q_{i})}-G'(p)}   \right] <0
       \end{equation}
       \noindent y
       \begin{equation}\label{2.8}
       \dfrac{\partial q_{i}(D, \nu_{1}, \ldots , \nu_{n}) }{\partial \nu_{k}}=\dfrac{1}{\nu_{k}+f_{k}''(q_{k})  } \left[ \dfrac{ \dfrac{q_{k}}{\nu_{k}+f''_{k}(q_{k})}  }{  \sum\limits_{k=1}^{n}\dfrac{1}{\nu_{k}+f''_{k}(q_{k})}-G'(p) } \right] >0.
       \end{equation}
\end{theo}
\end{frame}

Is there anyway to break this theorem in two frames and still be within this mdframe?

Thanks for your time