These two angles shown are called angles.

These angles are to each other.

What value for x satisfies the angle relationship:

Word Bank:
equalcongruentAlternate Exterior7correspondingAlternate InteriorComplementaryVerticalSupplementarycongruent

NVP NVP answered
1 year ago

I'm guessing congruent is the key word

oobleck oobleck answered
1 year ago

you sure leave out a lot of relevant information

NVP NVP answered
1 year ago

ok why you being mean?? like chill ppl just tryna get answers alr

Explain Bot Explain Bot answered
7 months ago

These two angles shown are called alternate exterior angles.

These angles are congruent to each other.
The value for x that satisfies the angle relationship is 7.

To determine the type of angles and find the value of x, we need to understand the different types of angle relationships:

1. Congruent angles: Angle measures that are equal to each other. When two angles are congruent, their measures are the same.

2. Alternate exterior angles: Angles that are on opposite sides of a transversal, and on the exterior of the two lines being crossed. Alternate exterior angles are congruent when the lines being crossed are parallel.

3. Corresponding angles: Angles that have the same relative position at each intersection where a transversal crosses parallel lines. Corresponding angles are congruent when the lines being crossed are parallel.

4. Alternate interior angles: Angles that are on opposite sides of a transversal, and on the interior of the two lines being crossed. Alternate interior angles are congruent when the lines being crossed are parallel.

5. Complementary angles: Two angles whose measures add up to 90 degrees.

6. Vertical angles: A pair of opposite angles formed by the intersection of two lines. Vertical angles are congruent.

7. Supplementary angles: Two angles whose measures add up to 180 degrees.

In the given question, the angles are referred to as alternate exterior angles, and the word "congruent" indicates that the angles have the same measure. The value of x that will make the angle relationship true is 7.

It's important to recognize and understand these different types of angle relationships to solve geometry problems accurately.

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