Given that DF ICE,which of the following allows you to prave that ACEF - A CFD - A EFD? CF O sss- Theorem; CE CD FD %3D CF FE O Pythagorean Theorem; all three triangles are right triangles. CD O SAS - Theorem; CF CF ZC ZC by reflexive property. %3D CE O AA- Postulate; ZC LC, 2CEF = LCFD; ZE ZE, ZFCE=ZDFE.

Elementary Geometry For College Students, 7e
7th Edition
ISBN:9781337614085
Author:Alexander, Daniel C.; Koeberlein, Geralyn M.
Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.
Chapter8: Areas Of Polygons And Circles
Section8.CR: Review Exercises
Problem 11CR: Given: Isosceles trapezoid ABCD Equilateral FBC Right AED BC = 12, AB = 5, and ED = 16 Find: a AEAFD...
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Given that DF ICE,which of the following allows you to prave that ACEF -
ACFD - A EFD?
D
CF
O sss- Theorem3;
CD
FD
CE
CF
FE
O Pythagorean Theorem; all three triangles are right triangles.
CD
CF
%3D
CF
O SAS - Theorem;
ZC LC by reflexiy
CE
property.
O AA- Postulate; ZC LC, ZCEF = LCFD; ZE= ZE, ZFCE=ZDFE.
Previous
esc
@
#3
24
%
2
3.
4
5
e
a
Transcribed Image Text:Given that DF ICE,which of the following allows you to prave that ACEF - ACFD - A EFD? D CF O sss- Theorem3; CD FD CE CF FE O Pythagorean Theorem; all three triangles are right triangles. CD CF %3D CF O SAS - Theorem; ZC LC by reflexiy CE property. O AA- Postulate; ZC LC, ZCEF = LCFD; ZE= ZE, ZFCE=ZDFE. Previous esc @ #3 24 % 2 3. 4 5 e a
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