• Triangle upper L upper M upper R has a common vertex with triangle upper P upper Q upper R.
• The common vertex is upper R.
• A note indicates the figure is not drawn to scale.

 

In the figure, $\overline{LQ}$ intersects $\overline{MP}$ at point $R$, and $\overline{LM}$ is parallel to $\overline{PQ}$. The lengths of $\overline{MR}$ and $\overline{RP}$ are $8$ and $14$ units, respectively. The area of $△LMR$ is $36$ square units. What is the area of $△PQR$, in square units?