Quiz about Alternative Interior Angles

Question 1

Angle 3 and Angle 6 are examples of which type of angle pair?

Accepted Answer

Alternate interior angles

Answer

Alternate exterior angles

Answer

Vertical angles

Answer

Corresponding angles

Question 2

When lines are parallel with a transversal, what is true about Angle 7 and the given angle measurement?

Accepted Answer

Angle 7 is congruent.

Answer

Angle 7 is supplementary.

Answer

Angle 7 is equal to 45 degrees.

Answer

Together the sum is 180 degrees.

Question 3

Which of the following angles would NOT be congruent to the measure of $$\angle5$$ ?

Accepted Answer

$$\angle6$$

Answer

$$\angle2$$

Answer

$$\angle3$$

Answer

$$\angle8$$

Question 4

If the $$m\angle7\ =\ 115\degree,$$ find the measure of $$\angle2.$$

Accepted Answer

$$115\degree$$

Answer

$$65\degree$$

Answer

$$180\degree$$

Answer

Cannot be determined

Question 5

Given the following two parallel lines that have been cut by a transversal. \angle1 and which angle make up Alternate Interior angles?

Accepted Answer

$$\angle6$$

Answer

$$\angle2$$

Answer

$$\angle5$$

Answer

$$\angle3$$

Question 6

If the $$m\angle5\ =\ 63\degree,$$ find the measure of $$\angle3.$$

Accepted Answer

$$117\degree$$

Answer

$$63\degree$$

Answer

$$180\degree$$

Answer

Cannot be determined

Question 7

If the $$m\angle3\ =\ 107\degree,$$ find the measure of $$\angle6.$$

Accepted Answer

$$107\degree$$

Answer

$$57\degree$$

Answer

$$180\degree$$

Answer

Cannot be determined

Question 8

Find the value of x if the $$m\angle4\ =\ 11x\ -\ 9\degree$$ and the $$m\angle5\ =\ 7x\ +9\degree$$ .

Accepted Answer

4.5

Answer

-4.5

Answer

1

Answer

0

Question 9

What is the value of x?

Accepted Answer

6

Answer

7

Answer

11

Answer

9

Question 10

Given parallel lines with a transversal, what is true about angle 6?

Accepted Answer

Angle 6 is a right angle.

Accepted Answer

Angle 6 is supplementary to all angles in the picture.

Answer

Angle 6 measures 180 degrees.

Answer

Angle 6 is obtuse.

Question 11

and $$\angle2$$ are ___.

Accepted Answer

Alternate Interior Angles

Answer

Alternate Exterior Angles

Answer

Same-side Interior Angles

Answer

Corresponding Angles

Answer

None of these

Question 12

and are ___.

Accepted Answer

Alternate Interior Angles

Answer

Alternate Exterior Angles

Answer

Same-side Interior Angles

Answer

Corresponding Angles

Answer

None of these

Question 13

Which of the angle pairs below is a pair of alternate interior angles?

Accepted Answer

$$\angle3\ $$ and $$\angle7$$

Answer

$$\angle7\ $$ and $$\angle5$$

Answer

$$\angle4$$ and $$\angle8$$

Answer

$$\angle1\ $$ and $$\angle3$$

Question 14

Given the following two parallel lines cut by a transversal. Which pair of angles represents alternate interior angles?

Accepted Answer

$$\angle7$$ and $$\angle2$$

Answer

$$\angle3$$ and $$\angle8$$

Answer

$$\angle7$$ and $$\angle8$$

Answer

$$\angle4$$ and $$\angle8$$

Question 15

Which of the following angles would NOT be congruent to the measure of $$\angle7$$ ?

Accepted Answer

$$\angle8$$

Answer

$$\angle2$$

Answer

$$\angle3$$

Answer

$$\angle6$$

Question 16

So, if $$\angle5\cong\angle1$$ , and $$\angle4\cong\angle1$$ , what can we conclude?

Accepted Answer

$$\angle5\cong\angle4$$ These are called Alternate Interior Angles. They are congruent if they are formed by parallel lines!

Answer

Sweet!

Answer

Cool.

Answer

Right on.

Question 17

If $$\angle5\ and\ \angle4$$ are one pair of Alternate Interior Angles, name the other pair of Alternate Interior Angles

Accepted Answer

$$\angle3\ and\ \angle6$$

Answer

$$\angle3\ and\ \angle2$$

Answer

$$\angle6\ and\ \angle8$$

Answer

$$\angle1\ and\ \angle9$$

Question 18

If $$\angle5\ and\ \angle4$$ and $$\angle3\ and\ \angle6$$ are both pairs of Alternate Interior Angles, click any Alternate Exterior Angles below.

Accepted Answer

$$\angle2\ and\ \angle7$$

Accepted Answer

$$\angle1\ and\ \angle8$$

Answer

$$\angle3\ and\ \angle2$$

Answer

$$\angle7\ and\ \angle8$$

Question 19

If $$\angle6\cong\angle2$$ then $$m\angle6=m\angle2$$ . This means that we can substitute $$m\angle6$$ for $$m\angle2$$ anywhere!

Accepted Answer

Roger that!

Answer

Huh?

Alternative Interior Angles

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