Answer:
[tex]\dfrac{LM}{LN}=\dfrac{PQ}{PR}[/tex]
Step-by-step explanation:
I think the second Q on the base is R.
Then the side LM corresponds to the side PQ and the side LN corresponds to the side PR. Therefore we have the proportion:
[tex]\begin{matrix}LM&\to&PQ\\\underline{\ \ \ \ \ }&=&\underline{\ \ \ \ \ }\\LN&\to&PR\end{matrix}[/tex]
