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Angles, Parallel Lines, and Transversals.

Quiz by Rhonda Ferguson

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Q 1/5
Score 0
In the problem, what is the measure of angle 6
29
61 degrees, because they translate and are congruent angles.
61 degrees, because they are supplementary angles..
119 degrees, because they are alternate interior angles.
61 degrees, because they reflect and are vertical angles.

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5 questions

Show answers

Q1
In the problem, what is the measure of angle 6
61 degrees, because they translate and are congruent angles.
61 degrees, because they are supplementary angles..
119 degrees, because they are alternate interior angles.
61 degrees, because they reflect and are vertical angles.
60s
Q2
In the problem, what is the measure of angle 5
119 degrees, because they are corresponding angles.
61 degrees, because they are supplementary angles.
119 degrees, because they are supplementary angles.
61 degrees, because they are vertical angles.
60s
Q3
In the problem, what is the measure of angle 1
119 degrees, because they are alternate interior angles.
119 degrees, because they translate and are congruent angles.
119 degrees, because they are alternate interior angles.
61 degrees, because they are corresponding angles that translate.
60s
Q4
In the problem, what is the measure of angle 4
119 degrees, because they are alternate interior angles and are congruent.
119 degrees, because they are supplementary and same side interior angles.
61 degrees, because they reflect and are vertical angles.
61 degrees, because they translate and are congruent angles.
60s
Q5
In the problem, what is the measure of angle 3
61 degrees, because they reflect and are vertical angles.
61 degrees, because they are alternate interior angles and are congruent.
119 degrees, because they are alternate interior angles.
61 degrees, because they are supplementary angles..
60s

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