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What is always true about alternate interior angles when non-parallel lines are cut by a transversal?
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What is a pair of angles that lie between the parallel lines on opposite sides of the transversal?
Those are "alternate interior" angles. They're always equal.
What is the word for this definition Angles that are inside parallel lines that are cut by a transversal?
Alternate and interior angles are created between parallel lines when a transversal line cuts through them.
Is the 'claim' always the alternate hypothesis?
No.
Why do parallel lines always make vertical angles?
Wrong statement. Parallel lines don't always make vertical angles without the transversal, the line that passes through these lines. Without the transversal, we can't make the conclusion that parallel lines form vertical angles.
Is the corresponding angle always 180?
A transversal line that cuts through parallel lines creates corresponding angles that are equal but can vary in sizes
If two parallel lines are cut by a transversal then the alternate interior angles are always?
Congruent
If two parallel lines are cut by a transversal then are the alternate interior angles always supplementary?
yes because they will always equal 180 degrees, regardless of the angle at which the transversal intersects the two parallel lines
What is a pair of angles that lie between the parallel lines on opposite sides of the transversal?
Those are "alternate interior" angles. They're always equal.
What is the word for this definition Angles that are inside parallel lines that are cut by a transversal?
Alternate and interior angles are created between parallel lines when a transversal line cuts through them.
Are the alternate interior angles of two parallel lines cut by a transveral always interior?
Yes. "Alternate interior" angles are always interior. Angles that are not interior as well as alternate are never accurately described as "alternate interior" angles.
Alternate interior angles?
They are always equal on the transversal line that cuts through parallel lines
Which angle pairs are always congruent if a transversal cuts two parallel lines?
The corresponding and alternate angles
Does a transversal line have to intersect with two parallel lines?
Yes, a transversal line always intersects two parallel lines.
Is two lines that are transversal always never or sometimes coplanar?
They are always coplanar in Euclidean geometry.
Is the 'claim' always the alternate hypothesis?
No.
If two lines are cut by a transversal the corresponding angles are equal in measure?
[ ] Always [x] Sometimes [] Never
Why do parallel lines always make vertical angles?
Wrong statement. Parallel lines don't always make vertical angles without the transversal, the line that passes through these lines. Without the transversal, we can't make the conclusion that parallel lines form vertical angles.
