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In this tutorial, we learn to draw the inscribed circle of a triangle by finding its incenter, which is one of the triangle's notable points. The incenter is the point where the angular bisectors of the triangle's three angles intersect, serving as the center of the inscribed circle. To locate the incenter, we start with the angle bisector of angle B. Using a compass, we draw an arc from angle B to intersect line segments BC and VA. We then scribe another arc from the first intersection point and repeat the process from the second intersection point to create the bisector. Finally, we draw a line from vertex B through the intersection point to complete the angular bisector.
