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Similar Polygons
The student is able to (I can):
• Identify similar polygons
• Use similarity to solve problems.
similarsimilarsimilarsimilar polygonspolygonspolygonspolygons – two polygons are similar if and only if their
corresponding angles are congruent and their
corresponding side lengths are proportional.
Example: Show that the two polygons are similar.
∠S ≅ ∠B
∠P ≅ ∠R
∠N ≅ ∠A
∠G ≅ ∠K
S P
NG
B R
AK
6
5
3
4
12
10
6
8
3 4 5 6
6 8 10 12
= = =
SPNG ~ BRAK
A similarity statementsimilarity statementsimilarity statementsimilarity statement describes two similar polygons
by listing their corresponding vertices.
Example: SPNG ~ BRAK
To check whether two ratios are equal, cross-multiply
them—the products should be equal.
Example:
3 4
6 8
=
24 24=
Example
Determine whether the rectangles are similar. If so, write
the similarity ratio and a similarity statement.
All of the angles are right angles, so all the angles are
congruent.
150 = 150 sim. ratio: QUAD ~ RECT
Q
U
A
D
R E
CT
15
6
25
10
6 15
?
10 25
=
3
5

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3.9.2 Similar Polygons

  • 1. Similar Polygons The student is able to (I can): • Identify similar polygons • Use similarity to solve problems.
  • 2. similarsimilarsimilarsimilar polygonspolygonspolygonspolygons – two polygons are similar if and only if their corresponding angles are congruent and their corresponding side lengths are proportional. Example: Show that the two polygons are similar. ∠S ≅ ∠B ∠P ≅ ∠R ∠N ≅ ∠A ∠G ≅ ∠K S P NG B R AK 6 5 3 4 12 10 6 8 3 4 5 6 6 8 10 12 = = = SPNG ~ BRAK
  • 3. A similarity statementsimilarity statementsimilarity statementsimilarity statement describes two similar polygons by listing their corresponding vertices. Example: SPNG ~ BRAK To check whether two ratios are equal, cross-multiply them—the products should be equal. Example: 3 4 6 8 = 24 24=
  • 4. Example Determine whether the rectangles are similar. If so, write the similarity ratio and a similarity statement. All of the angles are right angles, so all the angles are congruent. 150 = 150 sim. ratio: QUAD ~ RECT Q U A D R E CT 15 6 25 10 6 15 ? 10 25 = 3 5