Geometry Honors True/False Semester

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A plane has no thickness

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34 Terms

1

A plane has no thickness

true

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2

collinear points are coplanar

true

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3

planes have edges

false

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4

two planes intersect in a line segment

false

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5

two intersecting lines meet in exactly one point

true

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6

points have no size

true

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7

line xy can be denoted as line xy or line yx

true

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8

the length of a line segment is ___________ negative

never

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9

a coordinate can __________ be paired with a point on a number line

always

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10

a bisector of a segment is __________ a line

sometimes

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11

a ray __________ has a midpoint

never

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12

congruent segments __________ have equal lengths

always

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13

ray ab and ray ba denote the same ray

never

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14

A given triangle can lie in more than one plane

false

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15

any two points are collinear

true

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16

two planes can intersect in only one point

false

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17

two lines can intersect in two points

false

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18

A postulate is a statement assumed to be true without proof

true

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19

three points determine a plane

false

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20

through any two points there is exactly one plane

false

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21

through a line and a point not on a line there is one and only one plane

true

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22

the converse of a true statement is sometimes false

true

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23

only one counter example is needed to disprove a statement

true

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24

properties of numbers cannot be used in geometric proofs

false

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25

postulates are deduced from theorems

false

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26

every angle has only one bisector

true

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27

vertical angles __________ have a common vertex

always

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28

two right angles are ______________ complementary

never

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29

right angles are ___________ vertical angles

sometimes

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30

vertical angles ______________ have a common supplement

always

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31

perpendicular lines ______________ lie in the same plane

sometimes

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32

two lines are perpendicular if they ____________ form congruent adjacent angles

always

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33

perpendicular angles __________ form 60 degree angles

never

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34

if the exterior sides of two adjacent angles are perpendicular then the angles are never supplementary

never

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