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Picturing Polygons Review. Definitions:  What is a polygon?  A. A shape with lines  B. A closed figure made up of at least 3 straight sides  C. A.

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Presentation on theme: "Picturing Polygons Review. Definitions:  What is a polygon?  A. A shape with lines  B. A closed figure made up of at least 3 straight sides  C. A."— Presentation transcript:

1 Picturing Polygons Review

2 Definitions:  What is a polygon?  A. A shape with lines  B. A closed figure made up of at least 3 straight sides  C. A quadrilateral or triangle  D. A closed shape

3 Definitions:  What is a polygon?  A. A shape with lines  B. A closed figure made up of at least 3 straight sides  C. A quadrilateral or triangle  D. A closed shape

4 Definitions:  What is a scalene triangle?  A. A triangle with 2 equal sides  B. A triangle with 3 equal sides  C. A triangle with no equal sides  D. A triangle with 2 equal angles

5 Definitions:  What is a scalene triangle?  A. A triangle with 2 equal sides  B. A triangle with 3 equal sides  C. A triangle with no equal sides  D. A triangle with 2 equal angles

6 Definitions:  True or false: A parallelogram is a type of rhombus.

7 Definitions:  True or false: A parallelogram is a type of rhombus

8 Definitions:  What is a trapezoid?  A. A triangle with one pair of parallel lines  B. A quadrilateral with one pair of parallel sides  C. A quadrilateral with one pair of perpendicular lines  D. A triangle with one pair of congruent sides

9 Definitions:  What is a trapezoid?  A. A triangle with one pair of parallel lines  B. A quadrilateral with one pair of parallel sides  C. A quadrilateral with one pair of perpendicular lines  D. A triangle with one pair of congruent sides

10 Definitions:  How many degrees are in each angle of an equilateral triangle?  A. 45°  B. 90°  C. 180°  D. 60°

11 Definitions:  How many degrees are in each angle of an equilateral triangle?  A. 45°  B. 90°  C. 180°  D. 60°

12 Definitions:  How many total degrees are in EVERY quadrilateral?  A. 360°  B. 300°  C. 180°  D. 270°

13 Definitions:  How many total degrees are in EVERY quadrilateral?  A. 360°  B. 300°  C. 180°  D. 270°

14 Time to think….  A park is shaped like a pentagon. Each side is 41 meters long. What is the perimeter of the park?

15 Time to think…  A park is shaped like a pentagon. Each side is 41 meters long. What is the perimeter of the park?  205 meters

16 Time to think…  How many lines of symmetry does this polygon have?

17 Time to think…  How many lines of symmetry does this polygon have?

18 Time to think…  fd 50  rt 120  fd 50  rt 120  fd 50  rt 120  What type of polygon do these commands form?

19 Time to think…  fd 50  rt 120  fd 50  rt 120  fd 50  rt 120  What type of polygon do these commands form? Equilateral Triangle, Acute Triangle, Isosceles Triangle

20 Time to think… Are these triangles congruent or similar and why?

21 Time to think…  Are these triangles congruent or similar and why? Similar because their angles are the same and their sides are in proportion

22 Time to think…  What type of angle is this?

23 Time to think…  What type of angle is this? Obtuse… more than 90°

24 Time to think… 75 º Find the missing angle: ?

25 Time to think…  The missing angle is 105 º

26 Time to think…  If a triangle has a 40 º angle and a 70º angle, what is the third angle?

27 Time to think…  If a triangle has a 40 º angle and a 70º angle, what is the third angle?  The missing angle is 70º.

28 Explain…  Why is a square a rectangle, but a rectangle not a square?

29 Explain…  Why is a square a rectangle, but a rectangle not a square?  A square is a rectangle because it has two pairs of congruent sides, two pairs of parallel sides, and four right angles. A rectangle is not a square because it does not have all 4 sides congruent.

30 Time to think…  Solve this riddle:  I have two pairs of parallel sides.  I have no right angles  All of my sides are congruent to each other.  What am I?

31 Time to think…  Solve this riddle:  I have two pairs of parallel sides.  I have no right angles  All of my sides are congruent to each other.  What am I? Rhombus


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