Question

triangle l is dilated so that its image is triangle m. which point is the center of dilation?

Explanation:

Step1: Recall dilation property

In a dilation, the lines connecting corresponding vertices of the pre - image and image pass through the center of dilation.

Step2: Draw lines between corresponding vertices

Draw lines connecting the vertices of triangle $L$ and triangle $M$. The intersection of these lines is the center of dilation.

Step3: Identify the intersection point

By observing the graph, when we draw lines connecting the corresponding vertices of triangle $L$ and triangle $M$, they intersect at point $B$.

Answer:

Point $B$