Parallel Lines and Planes
Parallel Lines and Transversals
Proving Lines Parallel
Types of Triangles
Polygons
100

Sometimes, always, or never? 

Skew lines ______ intersect. 

Never

100

If two parallel lines are cut by a transversal, what is the relationship between the same side interior angles formed? 

Same side interior angles add up to 180. 

100

Two lines are cut by a transversal. If angles A and B are corresponding and the measure of angle A is 80 degrees and the measure of angle B is 90, does that prove that the lines are parallel? Why?

No. Angles A and B must be congruent. 

100

Triangles that have all sides equal

What is equalateral triangles

100

True or False:

Polygons always h

False

200

Sometimes, always, or never?

Skew lines are _________ parallel. 

Never

200

If two parallel lines are cut by a transversal, what is the relationship between the alternate interior angles formed?

Alternate interior angles are congruent. 

200

Two lines are cut by a transversal. If angles A and B are same side interior angles and the measure of angle A is 80 degrees and the measure of angle B is 100, does that prove that the lines are parallel? Why?

Yes. Same side interior angles add up to 180 degrees. 

200

Triangles that have no equal sides

What is scalene triangles

200

What is the sum of the interior angles of a polygon with n sides?

(n - 2)180

300

Sometimes, always, or never?

Two parallel lines __________ lie in the same plane. 

Always

300

If two parallel lines are cut by a transversal, what is the relationship between the corresponding angles formed?

Corresponding angles are congruent.

300

Two lines are cut by a transversal. If angles A and B are alternate interior angles and the measure of angle A is 80 degrees and the measure of angle B is 100, does that prove that the lines are parallel? Why?

No. Alternate interior angles are congruent. 

300

Triangles that have two equal sides

What is isosceles triangles

300

What is the sum of the exterior angles of any polygon?

360 degrees

400

Plane A is parallel to plane B, and plane B is parallel to plane C. Is Plane A parallel to Plane C?

Yes.

400

Two parallel lines are cut by a transversal and angles 1 and 2 are corresponding. If angle 1 measures 40 degrees, what is the angle measure of the angle complementary to angle 2?

50 degrees. 

400

Two lines are cut by a transversal. If angles A and B are same side exterior angles and the measure of angle A is 80 degrees and the measure of angle B is 80, does that prove that the lines are parallel? Why?

No. Same side exterior angles must be supplementary. 

400

Triangles that have three angles less than 90 degrees

What is acute triangles

400

How can you find the measure of each interior/exterior angle if you know the sum of the interior/exterior angles?

Divide the sum by the number of int./ext. angles (n)

500

Describe a real-world example or model of parallel lines. 

Ex: Skis on a skier's feet.

500

Two parallel lines are cut by a transversal and angles 1 and 2 are corresponding. If angle 1 measures 40 degrees, what is the angle measure of the angle supplementary to angle 2?

140 degrees

500

Two lines are cut by a transversal. If angles A and B are same side exterior angles and are supplementary, does that prove that the lines are parallel? Why?

Yes. Same side exterior angles are supplementary. 

500

Triangles that have one angle greater than 90 degrees

What is obtuse triangles

500

Regular polygons are ____________ and __________.

equiangular and equilateral