Same Side Interior Angles

The video tutorial explains the concept of same side interior angles, which add up to 180 degrees. It provides examples to solve for unknown angles and verify if lines are parallel. The tutorial also demonstrates how to identify multiple pairs of same side interior angles in a diagram.

What is the sum of same side interior angles?

• 180 degrees

• 90 degrees

• 270 degrees

• 360 degrees

If one of the same side interior angles is 116 degrees, what is the measure of the other angle?

• 64 degrees

• 94 degrees

• 84 degrees

• 104 degrees

In the example problem, what is the value of angle z?

• 74 degrees

• 64 degrees

• 54 degrees

• 84 degrees

What must be true for two lines to be parallel based on same side interior angles?

• The angles must sum to 360 degrees

• The angles must sum to 90 degrees

• The angles must sum to 180 degrees

• The angles must be equal

If the sum of two same side interior angles is 197 degrees, what can be concluded about the lines?

• The lines are intersecting

• The lines are parallel

• The lines are not parallel

• The lines are perpendicular

Which of the following pairs are examples of same side interior angles?

• Angles 2 and 6

• Angles 1 and 2

• Angles 3 and 4

• Angles 5 and 9

In the diagram, which pair of angles is NOT a pair of same side interior angles?

• Angles 6 and 10

• Angles 1 and 3

• Angles 7 and 11

• Angles 5 and 9

Which of the following is a correct pair of same side interior angles?

• Angles 8 and 12

• Angles 1 and 5

• Angles 4 and 6

• Angles 2 and 3

If angles 10 and 11 are same side interior angles, what is their sum?

• 90 degrees

• 180 degrees

• 270 degrees

• 360 degrees

Which of the following statements is true about same side interior angles?

• They sum to 90 degrees

• They are always equal

• They are complementary

• They sum to 180 degrees