Question

1. what is the converse of the following statement? if a triangle has three congruent angles, then it is an equiangular triangle. if a triangle is equiangular, then it has three congruent angles. if a triangle is not equiangular, then it does not have three congruent angles. if a triangle has three congruent angles, then it is an equiangular triangle. if a triangle does not have three congruent angles, then it is not an equiangular triangle.

Explanation:

The converse of a conditional statement "If \(p\), then \(q\)" is "If \(q\), then \(p\)". Here, \(p\) is "a triangle has three congruent angles" and \(q\) is "it is an equiangular triangle".

Answer:

If a triangle is equiangular, then it has three congruent angles.