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Section 2: Summary – Properties of ... - Willets Geometry

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Assignment: <strong>Section</strong> 2<br />

Part 1: Refer to the quadrilaterals on page 140.<br />

Use a protractor and ruler as necessary to measure.<br />

1. Make a list <strong>of</strong> all quadrilaterals that are equilateral:<br />

2. Make a list <strong>of</strong> all parallelograms with congruent diagonals:<br />

3. Make a list <strong>of</strong> all quadrilaterals with perpendicular diagonals:<br />

4. Make a list <strong>of</strong> all equiangular quadrilaterals:<br />

5. Make a list <strong>of</strong> all parallelograms with perpendicular diagonals:<br />

6. Make a list <strong>of</strong> all quadrilaterals with at least one symmetry diagonal:<br />

7. Make a list <strong>of</strong> all quadrilaterals whose diagonals bisect each other:<br />

8. Make a list <strong>of</strong> all quadrilaterals with congruent diagonals:<br />

9. Make a list <strong>of</strong> all quadrilaterals with both pairs <strong>of</strong> opposite sides congruent:<br />

10. Make a list <strong>of</strong> all quadrilaterals with both pairs <strong>of</strong> opposite angles supplementary:<br />

11. Make a list <strong>of</strong> all quadrilaterals with all four pairs <strong>of</strong> consecutive angles supplementary:<br />

12. Make a list <strong>of</strong> all quadrilaterals with only one symmetry diagonal:<br />

13. Make a list <strong>of</strong> all parallelograms whose diagonals are congruent and perpendicular:<br />

14. Make a list <strong>of</strong> all quadrilaterals with both pairs <strong>of</strong> opposite angles congruent:<br />

15. Make a list <strong>of</strong> all quadrilaterals with all four pairs <strong>of</strong> consecutive angles congruent:<br />

16. Make a list <strong>of</strong> all quadrilaterals where both diagonals bisect the angles they connect:<br />

17. Make a list <strong>of</strong> any regular quadrilaterals:<br />

18. Make a list <strong>of</strong> all quadrilaterals whose diagonals are congruent and bisect each other:<br />

19. Make a list <strong>of</strong> all quadrilaterals with exactly one pair <strong>of</strong> opposite sides parallel

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