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A series of lesson notes from a Geometry class, focusing on the properties and definitions of rectangles, squares, and rhombi. It includes examples with solutions for finding unknown angles and side lengths.
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Lesson 16, page 1 of 10 L Leessssoonn (^1166) Glencoe Geometry Chapter 6.3 & 6. Rectangles, Squares, & Rhombi
Remember: _____________ are closed geometric shapes. ____________________are 4-sided polygons.
pairs of opposite sides parallel to each other.
Today we take a closer look at three special types of Parallelograms: Rectangles, Squares, and Rhombi.
Definition:
A rectangle is a quadrilateral with four right angles.
A Rectangle’s diagonals have a special property: THEY ARE CONGRUENT!!
A B
C
Because rectangle
parallelogram,
E
D
BUT...
This forms two sets of congruent isosceles
diagonal segments congruent to each other!!
Example:
W X 2 V (^1)
3 Z Y
A. 20 B. 70 C. 140 D. 40
Definition:
C D
A B
A square is a quadrilateral with four right angles, and four congruent sides.
Squares have all the same properties of rectangles and some additional ones to boot! The diagonals
6 8
5 7
2 4
1 3 E
C^ D
A B
The slopes ofeach other. AD and BC are negative reciprocals of
The diagonals form 4 congruent isosceles triangles! What a deal!!
are congruent and equalm^ ∠^1 =^ m^ ∠^3 =^45 "^. If fact, all the numbered angles 45 ".
Definition:
A rhombus is a quadrilateral with four four congruent sides.
Unlike the rectangle and the square, the angles of rhombus need not be right angles, but other than that, it’s properties are similar to the square. L O
E V
7 8 6
5
3 4
1 2
K
V
Example:
2 3 4
1
P
H
G
F
E
A. square B. rhombus C. rectangle D. parallelogram
6 m 90 "
A. parallelogram B. square C. rhombus D. quadrilateral
6 m
6 m
Some images and problems from www.glencoe.com