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In conclusion... Same shape, same size Same shape, different size

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Presentation on theme: "In conclusion... Same shape, same size Same shape, different size"— Presentation transcript:

1 In conclusion... Same shape, same size Same shape, different size
What makes two shapes congruent? What makes two shapes similar, but not congruent? Same shape, same size Same shape, different size All angles are equal All sides are equal All angles are equal Sides are proportionate

2 Triangles Let Review

3 Properties of all triangles
Interior Angles Exterior Angles Always add to 180 degrees Always add to 360 degrees

4 Classifying Triangles - by sides
Two Equal Sides (will also have two equal angles) All Equal Sides (will also have all angles equal = 60 degrees) No Equal Sides (also no equal angles) Isosceles Equilateral Scalene

5 Classifying Triangles - by angles
One angle 90 degrees One angle greater than 90 All angles less than 90 Right Angle Obtuse Acute

6 Naming Triangles Each vertex is named using an uppercase letter.
Eg. ∠A means angle A Each side is names using the lower-case letter that corresponds to its opposite angle. *Sometimes the sides are named like a line segment. Eg. side c could also be side AB

7 Naming Triangles A triangle is named using the letters of each angle, in alphabetical order Triangle ABC or △ABC

8 Other Angle Properties
Opposite Angles Opposite angles equal each other Complementary Angles Complementary Angles add to 180 A & C D & B A & B, B & C, C & D, A & D

9 Other Angle Properties
Parallel Lines F Patterns (Eg. d = h, c = g, e = a) Z Patterns (Eg. c = e, d = f) C Patterns (Eg. d + e = 180)

10 Can you solve all the puzzle?


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