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Hosted by Ms. Williams 100 200 400 300 400 Conditionals Properties of Equality Proofs Definitions,...

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Page 1: Hosted by Ms. Williams 100 200 400 300 400 Conditionals Properties of Equality Proofs Definitions, Postulates and Theorems 300 200 400 200 100 500 100.

Hosted

by

Ms. Williams

Page 2: Hosted by Ms. Williams 100 200 400 300 400 Conditionals Properties of Equality Proofs Definitions, Postulates and Theorems 300 200 400 200 100 500 100.

100 100

200 200

400 400

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400

ConditionalsProperties of Equality Proofs

Definitions, Postulates and

Theorems

300 300 300

200

400

200

100

500 500 500 500

100

Page 3: Hosted by Ms. Williams 100 200 400 300 400 Conditionals Properties of Equality Proofs Definitions, Postulates and Theorems 300 200 400 200 100 500 100.

Row 1, Col 1

The part of a conditional that follows the word “If”

What is the Hypothesis?

Page 4: Hosted by Ms. Williams 100 200 400 300 400 Conditionals Properties of Equality Proofs Definitions, Postulates and Theorems 300 200 400 200 100 500 100.

1,2

is an example of this Property

What is the Reflexive Property of Equality?

Page 5: Hosted by Ms. Williams 100 200 400 300 400 Conditionals Properties of Equality Proofs Definitions, Postulates and Theorems 300 200 400 200 100 500 100.

1,3

this is the missing reason

What is Given?

Page 6: Hosted by Ms. Williams 100 200 400 300 400 Conditionals Properties of Equality Proofs Definitions, Postulates and Theorems 300 200 400 200 100 500 100.

1,4

is an example of this...

What is the definition of complementary angles?

9042 mm

Page 7: Hosted by Ms. Williams 100 200 400 300 400 Conditionals Properties of Equality Proofs Definitions, Postulates and Theorems 300 200 400 200 100 500 100.

2,1

p: it is a treeq: it has roots

are the hypothesis and conclusion for this conditional

What is “If it is a tree then it has roots”?

Page 8: Hosted by Ms. Williams 100 200 400 300 400 Conditionals Properties of Equality Proofs Definitions, Postulates and Theorems 300 200 400 200 100 500 100.

2,2

is an example of this Property

What is the Addition Property of Equality?

Page 9: Hosted by Ms. Williams 100 200 400 300 400 Conditionals Properties of Equality Proofs Definitions, Postulates and Theorems 300 200 400 200 100 500 100.

2,3

is the missing statement

What is ZX = XY + ZY?

Page 10: Hosted by Ms. Williams 100 200 400 300 400 Conditionals Properties of Equality Proofs Definitions, Postulates and Theorems 300 200 400 200 100 500 100.

2,4

FG + GH = FH

is an example of this…

What is the Segment Addition Postulate?

F G H

Page 11: Hosted by Ms. Williams 100 200 400 300 400 Conditionals Properties of Equality Proofs Definitions, Postulates and Theorems 300 200 400 200 100 500 100.

3,1

p: it is a treeq: it has roots

are the hypothesis and conclusion for this converse.

What is “If it has roots, then it is a tree”?

Page 12: Hosted by Ms. Williams 100 200 400 300 400 Conditionals Properties of Equality Proofs Definitions, Postulates and Theorems 300 200 400 200 100 500 100.

3,2

is an example of thisProperty

What is the Subtraction Property of Equality?

Page 13: Hosted by Ms. Williams 100 200 400 300 400 Conditionals Properties of Equality Proofs Definitions, Postulates and Theorems 300 200 400 200 100 500 100.

3,3

this is the missing statement.

What is 4s – 9 = 2s + 17

Page 14: Hosted by Ms. Williams 100 200 400 300 400 Conditionals Properties of Equality Proofs Definitions, Postulates and Theorems 300 200 400 200 100 500 100.

3,4

5 and 6 form a linear pair and

is an example of this…

What is definition of linear pairs?

18065 mm

56

Page 15: Hosted by Ms. Williams 100 200 400 300 400 Conditionals Properties of Equality Proofs Definitions, Postulates and Theorems 300 200 400 200 100 500 100.

4,1

p: it is a triangleq: it has 3 closed sidesare the hypothesis and

conclusion for this biconditional

What is “It is a triangle if and only if it has 3 closed sides”?

Page 16: Hosted by Ms. Williams 100 200 400 300 400 Conditionals Properties of Equality Proofs Definitions, Postulates and Theorems 300 200 400 200 100 500 100.

4,2

is an example of thisProperty

What is the Substitution Property of Equality?

Page 17: Hosted by Ms. Williams 100 200 400 300 400 Conditionals Properties of Equality Proofs Definitions, Postulates and Theorems 300 200 400 200 100 500 100.

4,3is the missing statement and reason

What is LN ≅ MO and Definition of Congruent Segments?

NO

Page 18: Hosted by Ms. Williams 100 200 400 300 400 Conditionals Properties of Equality Proofs Definitions, Postulates and Theorems 300 200 400 200 100 500 100.

4,4

What is the definition congruent angles?

is an example of this…

32 then ,32 If mm

Page 19: Hosted by Ms. Williams 100 200 400 300 400 Conditionals Properties of Equality Proofs Definitions, Postulates and Theorems 300 200 400 200 100 500 100.

5,1

It is a square if and only if it has 4 sides

is a false biconditional because of this reason.

What is because the converse is false?

Page 20: Hosted by Ms. Williams 100 200 400 300 400 Conditionals Properties of Equality Proofs Definitions, Postulates and Theorems 300 200 400 200 100 500 100.

5,2

is an example of using thesetwo Properties.

What are the Multiplication Property of Equality and Subtraction Property of Equality?

Page 21: Hosted by Ms. Williams 100 200 400 300 400 Conditionals Properties of Equality Proofs Definitions, Postulates and Theorems 300 200 400 200 100 500 100.

5,3

is the missing statement and reason

What are AF = BF and Subtraction Property of Equality?

Page 22: Hosted by Ms. Williams 100 200 400 300 400 Conditionals Properties of Equality Proofs Definitions, Postulates and Theorems 300 200 400 200 100 500 100.

5,4

is an example of this…

What is the Overlapping Angle Theorem?

P

Q

S T

U

12

SQUmPQTmmm then ,32 If


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