Main Ideas/Questions Notes/Examples Properties of KITES A kite is a quadrilateral with the following properties: Exactly two pairs of consecutive congruent sides. (AB AD and BC a DC) One pair of opposite angles are congruent. (ZABC = ZADC) Diagonals are perpendicular. (AC1 BD) Directions: If each quadrilateral below is a kite, find the missing values. 1. 3. 43 mD 2 71% M 82 L MJ- mK= PTO- MAGDE m/PQT- BORT" 59 m/DEH mDGH-

Elementary Geometry For College Students, 7e
7th Edition
ISBN:9781337614085
Author:Alexander, Daniel C.; Koeberlein, Geralyn M.
Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.
Chapter4: Quadrilaterals
Section4.3: The Rectangle, Square, And Rhombus
Problem 2E: Being as specific as possible, name the type of quadrilateral that ahas two pairs of congruent...
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3:31
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SOS
wwww
Main Ideas/Questions Notes/Examples
Properties of
KITES
A kite is a quadrilateral with the following properties:
• Exactly two pairs of consecutive congruent sides.
(ABAD and BC a DC)
One pair of opposite angles are congruent.
(ZABC = ZADC)
•Diagonals are perpendicular.
(AC1 BD)
Directions: If each quadrilateral below is a kite, find the missing values.
1.
D
MLB-
m2D-
2.
M
L
MJ-
m<K-
mcPTO=
mZGDE-
D
m/PQT-
H
mZDEH-
mZQRT-
mZDGH-
G
m21-
ml=
m22-
m2=
m3-
52°
m3=
m4=
m4=
m25-
m25-
m6-
m26-
m7=
7. If WX=14 and WR = 8, find RZ.
Q
?
8. If AC 38 and ED = 41, find CD.
Gina Wilson (All Things Algebra, LLC), 2014-2019
Do
Transcribed Image Text:3:31 Google SOS wwww Main Ideas/Questions Notes/Examples Properties of KITES A kite is a quadrilateral with the following properties: • Exactly two pairs of consecutive congruent sides. (ABAD and BC a DC) One pair of opposite angles are congruent. (ZABC = ZADC) •Diagonals are perpendicular. (AC1 BD) Directions: If each quadrilateral below is a kite, find the missing values. 1. D MLB- m2D- 2. M L MJ- m<K- mcPTO= mZGDE- D m/PQT- H mZDEH- mZQRT- mZDGH- G m21- ml= m22- m2= m3- 52° m3= m4= m4= m25- m25- m6- m26- m7= 7. If WX=14 and WR = 8, find RZ. Q ? 8. If AC 38 and ED = 41, find CD. Gina Wilson (All Things Algebra, LLC), 2014-2019 Do
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