For numbers 11-15 determine if each statement is a definition, a postulate, a property or a theorem. D 11. Vertical angles are congruent. a. definition b. postulate C. property d. theorem 12. Two points determine a line. a. definition b. postulate C. property d. theorem 13. An angle is congruent to itself. a. definition b. postulate C. property d. theorem 14. Points that lie on the same plane are coplanar points. b. postulate a. definition C. property d. theorem 15. Three non-collinear points are contained in one and only one plane. a. definition b. postulate C. property d. theorem

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
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b. D
C.
a. АВ
For numbers 11-15 determine if each statement is a definition, a postulate, a
property or a theorem.
0 11. Vertical angles are congruent.
a. definition
b. postulate
Cc. property
d. theorem
0 12. Two points determine a line.
a. definition
b. postulate
c. property
d. theorem
D 13. An angle is congruent to itself.
a. definition
b. postulate
c. property
d. theorem
14. Points that lie on the same plane are coplanar points.
b. postulate
a. definition
c. property
d. theorem
0 15. Three non-collinear points are contained in one and only one plane.
a. definition
b. postulate
c. property
d. theorem
Transcribed Image Text:b. D C. a. АВ For numbers 11-15 determine if each statement is a definition, a postulate, a property or a theorem. 0 11. Vertical angles are congruent. a. definition b. postulate Cc. property d. theorem 0 12. Two points determine a line. a. definition b. postulate c. property d. theorem D 13. An angle is congruent to itself. a. definition b. postulate c. property d. theorem 14. Points that lie on the same plane are coplanar points. b. postulate a. definition c. property d. theorem 0 15. Three non-collinear points are contained in one and only one plane. a. definition b. postulate c. property d. theorem
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