identifying properties, definitions, postulates, and theorems

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Identifying properties, definitions, postulates, and theorems Geometry Geometry Introduction to Deductive Reasoning

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Identifying properties, definitions, postulates, and theorems. Geometry Introduction to Deductive Reasoning. Number 2. If AQ + QT = AT, then Q is between A and T. t. Z. X. Y. Number 4. If t bisects XZ, then Y is the midpoint of XZ. Number 6. - PowerPoint PPT Presentation

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Page 1: Identifying properties, definitions, postulates, and theorems

Identifying properties, definitions, postulates, and theorems

GeometryGeometryIntroduction to Deductive Reasoning

Page 2: Identifying properties, definitions, postulates, and theorems

Number 2Number 2

If AQ + QT = AT, then Q is between A and T

Page 3: Identifying properties, definitions, postulates, and theorems

Number 4Number 4

If t bisects XZ,

then Y is the midpoint of XZ

tt

XX ZZYY

Page 4: Identifying properties, definitions, postulates, and theorems

Number 6Number 6

If AR bisects SQ, then AR intersects SQ at the midpoint of SQ

Page 5: Identifying properties, definitions, postulates, and theorems

Number 7Number 7

If RS = PQ, then RS PQ

Page 6: Identifying properties, definitions, postulates, and theorems

Number 9Number 9

If M is the midpoint of AC, then AM MC

Page 7: Identifying properties, definitions, postulates, and theorems

Number 13Number 13

If m 7 = 90, then

7 is a right angle

Page 8: Identifying properties, definitions, postulates, and theorems

Number 14Number 14

If m B = 180, then

B is a straight angle

Page 9: Identifying properties, definitions, postulates, and theorems

Number 17Number 17

If A is an acute angle,

then mA < 90

Page 10: Identifying properties, definitions, postulates, and theorems

Number 19Number 19

If mY > 90,

then Y is an obtuse angle

Page 11: Identifying properties, definitions, postulates, and theorems

Number 20Number 20

If mP = mQ,

then P Q

Page 12: Identifying properties, definitions, postulates, and theorems

Number 23Number 23

If FG is in the interior of PFQ, then

mPFG + mGFQ = mPFQ

Page 13: Identifying properties, definitions, postulates, and theorems

Number 24Number 24

If RT bisects ORB,

then ORT TRB

Page 14: Identifying properties, definitions, postulates, and theorems

Number 25Number 25

If 1 and 2 form a linear pair,

then 1 and 2 are supplementary

Page 15: Identifying properties, definitions, postulates, and theorems

Number 27Number 27

If 1 and 2 are supplementary,

then m1 + m2 = 180

Page 16: Identifying properties, definitions, postulates, and theorems

Number 28Number 28

If m5 + m6 = 90, then

5 and 6 are complementary

Page 17: Identifying properties, definitions, postulates, and theorems

Number 31Number 31

If 3x = 12, then x = 4

Page 18: Identifying properties, definitions, postulates, and theorems

Number 32Number 32

If mK = mJ,

then 2mK = 2mJ

Page 19: Identifying properties, definitions, postulates, and theorems

Number 33Number 33

If x = 5, then x + 3 = 8

Page 20: Identifying properties, definitions, postulates, and theorems

Number 34Number 34

2(4x + 5) = 8x + 10

Page 21: Identifying properties, definitions, postulates, and theorems

Number 37Number 37

If AB + BC = AC, then AB = AC - BC

Page 22: Identifying properties, definitions, postulates, and theorems

Number 38Number 38

If PQ + RT = XY and RT = 7, then PQ + 7 = XY

Page 23: Identifying properties, definitions, postulates, and theorems

Number 41Number 41

AB = AB

Page 24: Identifying properties, definitions, postulates, and theorems

Number 42Number 42

If AB = CD, then CD = AB

Page 25: Identifying properties, definitions, postulates, and theorems

Number 43Number 43

If AB = RS, and RS = CD, then AB = CD