25
Identifying properties, definitions, postulates, and theorems Geometry Geometry Introduction to Deductive Reasoning

Identifying properties, definitions, postulates, and theorems

Embed Size (px)

DESCRIPTION

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

Citation preview

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