Question

△k is dilated to form △k. plot a point at the center of dilation.

Explanation:

Step1: Recall dilation property

The center of dilation is the point from which distances are measured in a dilation. To find it, we can draw lines connecting corresponding vertices of the original triangle $\triangle K$ and the dilated triangle $\triangle K'$ and find their intersection point.

Step2: Draw lines

Draw lines from each vertex of $\triangle K$ to the corresponding vertex of $\triangle K'$. The intersection of these lines is the center of dilation.

Answer:

Plot the intersection point of the lines connecting corresponding vertices of $\triangle K$ and $\triangle K'$ as the center of dilation.