Question

s as they appear. once you have answered 10 questions correct, stop and move to the next page., if ao is the internal bisector of angle a, then the internal bisectors of angle b and angle c will meet at o.

Explanation:

Step1: Recall the property of angle bisectors in a triangle

In a triangle, the internal angle bisectors of all three angles are concurrent, which means they meet at a single point. This point is called the in - center of the triangle.

Step2: Analyze the given statement

If \(AO\) is the internal bisector of \(\angle A\), then by the property of concurrency of angle bisectors in a triangle, the internal bisectors of \(\angle B\) and \(\angle C\) must also meet at the same point \(O\) (the in - center of \(\triangle ABC\)).

Answer:

TRUE