Draw an angle and label it ∠XYZ.
Draw YA−→− so that ∠AYX and ∠AYZ are congruent* and adjacent, but YA−→− is NOT an angle bisector.
Explain why YA−→− is not an angle bisector.
*It is required that ∠AYX and ∠AYZ are approximately congruent within one degree or less.

YA is not an angle bisector because it is not contained in the same plane . If <XYZ is less than 180 and you place A in the exterior of <XYZ so that <AYX and <AYZ are congruent obtuse angles you MIGHT be able to argue that SEGMENT (or ray) YA does not bisect the original <XYZ.

* There really isn’t a good answer to this question . I talked to two different math teachers and they said the same .

Step-by-step explanation:

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shubhamsinha3013 shubhamsinha3013 · Answer 2 · 2022-05-25T13:56:26+02:00

We have drawn ∠AYX and ∠AYZ

What is congruence ?

Triangles with the same size and shape are called congruent triangles. This signifies that the matching sides and angles are equal. We can detect if two triangles are congruent without evaluating all of their sides and angles.

How to draw ∠AYX and ∠AYZ ?

By using the given information we are drawing angles by using graphing calculator

Learn more about congruent angles at

https://brainly.com/question/2938476

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Draw an angle and label it ∠XYZ. Draw YA−→− so that ∠AYX and ∠AYZ are congruent* and adjacent, but YA−→− is NOT an angle bisector. Explain why YA−→− is not an angle bisector. *It is required that ∠AYX and ∠AYZ are approximately congruent within one degree or less.

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How to draw ∠AYX and ∠AYZ ?

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Draw an angle and label it ∠XYZ.
Draw YA−→− so that ∠AYX and ∠AYZ are congruent* and adjacent, but YA−→− is NOT an angle bisector.
Explain why YA−→− is not an angle bisector.
*It is required that ∠AYX and ∠AYZ are approximately congruent within one degree or less.