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6.3 Showing Quadrilaterals are Parallelograms

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<strong>6.3</strong><br />

Exercises<br />

Guided Practice<br />

Vocabulary Check<br />

Practice and Applications<br />

Extra Practice<br />

See p. 685.<br />

Skill Check<br />

Homework Help<br />

Example 1: Exs. 8–10<br />

Example 2: Exs. 11–13<br />

Example 3: Exs. 14–16<br />

Example 4: Exs. 17–19<br />

320 Chapter 6 <strong>Quadrilaterals</strong><br />

In Exercises 1–3, name all the sides or angles of gEFGH that match<br />

the description.<br />

1. Opposite sides <strong>are</strong> parallel.<br />

2. Opposite angles <strong>are</strong> congruent.<br />

3. Consecutive angles <strong>are</strong> supplementary.<br />

4. Explain why every parallelogram is a quadrilateral, but not every<br />

quadrilateral is a parallelogram.<br />

Decide whether you <strong>are</strong> given enough information to show that the<br />

quadrilateral is a parallelogram. Explain your reasoning.<br />

5.<br />

50<br />

6. 7.<br />

6<br />

6<br />

Using Opposite Sides Tell whether the quadrilateral is a<br />

parallelogram. Explain your reasoning.<br />

8. 9. 10.<br />

8 6<br />

Using Opposite Angles Tell whether the quadrilateral is a<br />

parallelogram. Explain your reasoning.<br />

11. 12. 13.<br />

82 98<br />

98<br />

130<br />

Using Consecutive Angles Tell whether the quadrilateral is a<br />

parallelogram. Explain your reasoning.<br />

14.<br />

60 120<br />

15. 16.<br />

120<br />

82<br />

6<br />

118<br />

72<br />

8<br />

118<br />

H<br />

E<br />

80<br />

3<br />

3<br />

G<br />

110<br />

2<br />

2<br />

F<br />

110 60

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