10) Two lines intersect just to form right angle is called a) Diagonal b) Perpendicular 11) What is the proof ZABD ZCBD. a) Transitive property of equality b) Definition of a right triangle c) Postulate property d) Definition of addition property 12) Based on figure number 11, give the proof that mZABC = MZDEF. a) Transitive property of equality b) Definition of addition property c) Definition of subtracting property d) Definition of a right angle c) Transversal d) Parallel line B C F thoir dorcrintion

Elementary Geometry For College Students, 7e
7th Edition
ISBN:9781337614085
Author:Alexander, Daniel C.; Koeberlein, Geralyn M.
Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.
ChapterP: Preliminary Concepts
SectionP.CT: Test
Problem 1CT
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10) Two lines intersect just to form right angle is called
a) Diagonal
b) Perpendicular
11) What is the proof LABD ZCBD.
a) Transitive property of equality
b) Definition of a right triangle
c) Postulate property
d) Definition of addition property
12) Based on figure number 11, give the proof that mLABC = MZDEF.
a) Transitive property of equality
b) Definition of addition property
c) Definition of subtracting property
c) Transversal
d) Parallel line
D
B
E
F
%3D
d) Definition of a right angle
13) Illustrate the figure base on their description.
a) Coplanar and intersecting
b) Coplanar but not intersecting
c) Non-coplanar and intersecting
d) Non-coplanar and nonintersecting
14) What is the alternate interior angle if two lines are parallel?
a) Congruent
b) Complementary
15) Based on the figure, what is the proof that 41 L2.
a) Vertical angle theorem
b) Transitive property of congruence
c) Parallel-Alternate postulate
d) Definition of right angle
c) parallel
d) supplementary
4
3,
21
Transcribed Image Text:10) Two lines intersect just to form right angle is called a) Diagonal b) Perpendicular 11) What is the proof LABD ZCBD. a) Transitive property of equality b) Definition of a right triangle c) Postulate property d) Definition of addition property 12) Based on figure number 11, give the proof that mLABC = MZDEF. a) Transitive property of equality b) Definition of addition property c) Definition of subtracting property c) Transversal d) Parallel line D B E F %3D d) Definition of a right angle 13) Illustrate the figure base on their description. a) Coplanar and intersecting b) Coplanar but not intersecting c) Non-coplanar and intersecting d) Non-coplanar and nonintersecting 14) What is the alternate interior angle if two lines are parallel? a) Congruent b) Complementary 15) Based on the figure, what is the proof that 41 L2. a) Vertical angle theorem b) Transitive property of congruence c) Parallel-Alternate postulate d) Definition of right angle c) parallel d) supplementary 4 3, 21
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