The “[i]incenter[/i]” of a triangle is the meeting point of the three angle bisectors of the angles at the triangle’s vertices. [br]The incenter is an equal distance from the three sides of the triangle.[br][b]Note[/b]: The incenter of a triangle is the center of a circle inscribed in the triangle (the largest circle that fits inside the triangle. A radius of the inscribed circle is tangent to each side of the triangle, so you can construct a perpendicular from the incenter to a side to find the inscribed circle’s point of tangency – and then use this point to construct the inscribed circle.