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Chapter 3: Q7 (page 75)

Classify each pair of angles as alternate interior angles, same-side interior angles, corresponding angles, or none of these.

and

Short Answer

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and forms a pair of corresponding angles.

Step by step solution

01

Step 1. Alternate interior angles

These are the two non-adjacent interior angles which are on the opposite sides of the transversal.

02

Step 2. Same-side interior angles

These are the two interior angles which are on the same sides of the transversal.

03

Step 3. Corresponding angles

These are the two angles which relative to the two lines are in the corresponding position.

04

Step 4. Classify angles 2 and angles 10 as a pair of any of three angles.

From above figure, observe that and are in the corresponding position.

Thus, by using the above definitions, it can be said that and are corresponding angles.

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Most popular questions from this chapter

If m鈭�4=2m鈭�3find m鈭�6

Write proofs in two-column form.

Given: k鈭�l

Prove: 鈭�1is supplementary to 鈭�7

Exercises 23-29 refer to the diagram in step 2 of exercise 22.

Name five lines that appear to be parallel toAG炉.

If a鈭�b, name all angels that must be congruent to 鈭�1.

Classify each pair of angles as alternate interior angles, same-side interior angles, or corresponding angles.

and

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