Given: AKLM, KL = LM, A E KM , BE KM, AK= BM Prove: ΔΑKL ΔBML, AALB is isosceles L M A B mZAKL=mZ by reason

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter8: Applications Of Trigonometry
Section8.2: The Law Of Cosines
Problem 3E
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△AKL ≅ △BML,

Given: AKLM, KL= LM, A E KM,
ВЕ КМ,АК 3D ВM
Prove: AAKL = ABML,
AALB is isosceles
L
K
M
А
В
mZAKL= m2
by reason
Transcribed Image Text:Given: AKLM, KL= LM, A E KM, ВЕ КМ,АК 3D ВM Prove: AAKL = ABML, AALB is isosceles L K M А В mZAKL= m2 by reason
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