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the location of the incenter of $\triangle abc$ is: point e point f poi…

Question

the location of the incenter of $\triangle abc$ is: point e point f point d

Explanation:

Step1: Recall in - center definition

The in - center of a triangle is the point of intersection of the angle bisectors of the triangle.

Step2: Identify the point

Based on the property of the in - center being the intersection of angle bisectors, we look for the point formed by the intersection of the angle - bisecting lines in the given triangle $\triangle ABC$.

Answer:

If the point of intersection of the angle bisectors of $\triangle ABC$ is Point D (assuming from the context of the multiple - choice options and the figure, where Point D is the intersection of the angle - bisecting lines), then the answer is Point D. So the answer is C. Point D.