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MU = 122 mW = 119 x = 8.

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Presentation on theme: "MU = 122 mW = 119 x = 8."— Presentation transcript:

1 mU = 122 mW = 119 x = 8

2 Section 8.3 Similar Polygons
Chapter 8 Similarity Section 8.3 Similar Polygons

3 B  Q, A  P, C  R, D  S
Definition Similar Polygons B  Q, A  P, C  R, D  S Trapezoid ABCD ~ Trapezoid PQRS

4 Corresponding components must line up in the similarity statement
J  R K  S L  T

5 Corresponding components must line up in the similarity statement
T  M U  N V  O

6 Corresponding components must line up in the similarity statement
W  D X  E Y  F Z  G

7 No, Corresponding Angles must be congruent

8 L  T M  P N  O LMN ~ TPO Definition Similar Polygons

9 Definition: Scale Factor
The ratio of any two corresponding sides of similar polygons. Same no matter what two sides are chosen Scale Factor

10 Scale Factor

11 Scale Factor 5 NO = 4

12 U  O mO + mN = 180 mO = 180 mO = 55 mU = 55

13 p = MN + NO + OL + LM p = P = 12.8 4 2.4 4

14 The Perimeter Ratio is the same as the scale factor
Theorem The Perimeter Ratio is the same as the scale factor Scale Factor = Perimeter Ratio

15 4x = 36 x = 9 4y = 48 y = 12

16 y = 16 Opposites sides of a parallelogram are congruent 16x = 216

17 Ratio of the perimeters = the ratio of the sides
5x = 144 The perimeter of ABC =

18 HW #12 Pg


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