Free Printable 3rd Monthly Review Quiz

1.

What is it hypothesis in the statement:" If today is Tuesday, then we have school."?

a)

Tomorrow is Wednesday.

b)

We have school.

c)

Today is Tuesday.

d)

We do not have school.

2.

Write the conclusion of the statement,

"If you are Anthony Rizzo, then you are a Chicago Cub."

a)

You are Anthony Rizzo.

b)

You are a Chicago Cub.

c)

The Cubs are the best.

3.

What are the two parts of a conditional statement?

a)

Hypothesis

b)

Conclusion

c)

Converse

d)

Inverse

4.

What is the negation of "x > 3"?

a)

$x=3$

b)

$x\le3$

c)

$x<3$

5.

Write the converse of
$If\ 3x\ =\ 15,\ then\ x\ =\ 5.\$

a)

$If\ x\ \ne5,\ then\ 3x\ \ne15.$

b)

$If\ x\ =\ 5,\ then\ 2x\ =\ 10.$

c)

$If\ \ 3x\ \ne15,\ then\ x\ne5.$

d)

$If\ x\ =\ 5,\ then\ 3x\ =\ 15.\$

6.

Write the contrapositive of
$If\ 3x\ =\ 15,\ then\ x\ =\ 5.\$

a)

$If\ x\ \ne5,\ then\ 3x\ \ne15.$

b)

$If\ x\ =\ 5,\ then\ 2x\ =\ 10.$

c)

$If\ \ 3x\ \ne15,\ then\ x\ne5.$

d)

$If\ x\ =\ 5,\ then\ 3x\ =\ 15.\$

7.

Rewrite the statement as a conditional statement.

"The sum of the angles of a triangle is 180."

a)

If the sum of the angles of a triangle, then 180.

b)

If a figure is a triangle, then the sum of the angles is 180.

c)

If a figure sums angles, then the triangle is 180.

8.

Write the converse of the following statement.

"If a figure is a triangle, then the angles add to 180.

a)

If a figure is not a triangle, then the angles do not add to 180.

b)

If the angles of a figure do not add to 180, then it is not a triangle.

c)

If a figure has angles that add to 180, then it is a triangle.

9.

What is this?

a)

Conditional Statement

b)

Inverse

c)

Converse

d)

THIS IS A GEOMETRY CLASS!!! GIVE ME NUMBERS!

10.

For the converse we _________ the hypothesis and conclusion

a)

switch

b)

negate

c)

switch and negate

11.

What is the converse to this statement?

a)

If it isn't dark outside, then it is not night.

b)

If it is night, then it is dark outside

c)

If it is not night, then it is not dark outside.

d)

It is night.

12.

What is the inverse to this statement?

a)

If you live in Canada, you live in Montreal

b)

If you don't live in Montreal, then you don't live in Canada.

c)

If you don't live in Canada, you don't live in Montreal.

d)

Montreal is in Brazil.

13.

What is this mean?

a)

Conditional Statement

b)

Converse

c)

Inverse

d)

Contrapositive

14.

What does this mean?

a)

Conditional Statement

b)

Inverse Statement

c)

Converse Statement

d)

Contrapositive Statement

15.

Using the statements:
If it is Friday, then I will get paid.
It is Friday.
What is the conclusion?

a)

It is not Friday

b)

It is Friday

c)

I will not get paid

d)

I will get paid

16.

Inductive Reasoning means...

a)

Guessing

b)

Testing and observing patterns to make conjectures

c)

Explaining why

d)

Ura nok seblu!

17.

__________________________ uses specific observations to make generalizations.

a)

Deductive reasoning

b)

Inductive reasoning

18.

__________________________ uses generalizations to make specific conclusions.

a)

Deductive Reasoning

b)

Inductive Reasoning

19.

Proof involving indirect reasoning. Also called proof by contradiction

a)

Direct reasoning

b)

Indirect reasoning

c)

Direct proof

d)

Indirect Proof

20.

A way to reach a conclusion using reasoning:

a)

Proof

b)

hypothesis

c)

counterexample

21.

A proof that can be used when there are only two possibilities; if one possibility is false, the other must be true.

a)

direct proof

b)

indirect proof

c)

conclusion

22.

An example that shows a statement is false:

a)

hypothesis

b)

conclusion

c)

counterexample

23.

A rule that is accepted without proof

a)

postulate

b)

theorem

c)

proof

d)

conditional statement

24.

A statement proved true using axioms, postulates, or other theorems known to be true

a)

theorem

b)

angle

c)

transversal

d)

Euclidean Geometry

25.

A mathematical statement that requires proof is a

a)

theorem

b)

postulate

c)

definition

d)

conjecture

26.

A mathematical statement that does NOT require proof is a

a)

theorem

b)

postulate

c)

conjecture

d)

definition

27.

The property demonstrated by the following:

If AB=CD and CD=EF, then AB=EF

a)

reflexive

b)

substitution

c)

segment addition

d)

transitive

28.

Which property is used here; "If AB=CD, then CD=AB"?

a)

Reflexive Property

b)

Symmetric Property

c)

Transitive Property

29.

The two columns in the two-column proof are ...

a)

Statement

b)

Given

c)

Reason

d)

Conclusion

30.

What is the first statement usually in a proof?

a)

What you want to prove

b)

The given

c)

A theorem

d)

A postulate

31.

What type of proofs did we address in class in our examples?

a)

paragraph proofs

b)

flow proofs

c)

two-column proofs

d)

Direct proofs

32.

On a two column proof.. what do we write on the right side of the table?

a)

Statements

b)

Reasons

33.

A point that bisects a segment into two congruent segments

a)

midpoint

b)

ray

c)

skew lines

d)

angle

34.

Which of the following theorems/postulates would verify that ∠COB & ∠AOD are congruent?

a)

Straight Angle Theorem

b)

Congruent Compliments Theorem

c)

Vertical Angles Theorem

d)

Linear Pair Theorem

35.

If AB=50, which definition would explain why AM=25?

a)

Definition of Congruent

b)

Definition of Midpoint

c)

Definition of Segment

36.

Given, "If I have a Siberian Husky, then I have a dog." Identify the inverse.

a)

If I do not have a Siberian Husky, then I do not have a dog.

b)

If I have a dog, then I have a Siberian Husky.

c)

If I do not have a dog, then I do not have a Siberian Husky.

d)

If I do not have a Siberian Husky, then I have a dog.

37.

Given, "If I have a Siberian Husky, then I have a dog." Identify the hypothesis.

a)

If I have a Siberian Husky.

b)

I have a Siberian Husky.

c)

Then I have a dog.

d)

I have a dog.

38.

Given, "If I have a Siberian Husky, then I have a dog." Identify the hypothesis.

a)

If I have a Siberian Husky.

b)

I have a Siberian Husky.

c)

Then I have a dog.

d)

I have a dog.

39.

Given, "If I have a Siberian Husky, then I have a dog." Identify the conclusion.

a)

If I have a Siberian Husky.

b)

I have a Siberian Husky.

c)

Then I have a dog.

d)

I have a dog.

40.

What is the hypothesis of the given Conditional Statement?

a)

Jimmy will go to Orlando

b)

Jimmy goes on vacation

c)

Jimmy will go to Orlando

d)

Who is Jimmy?

41.

When taking the converse we ___________ the hypothesis and conculsion

a)

negate

b)

switch

c)

highlight

d)

switch and negate

42.

Write the following statement in if-then form.
All students at Hermitage take an English class.

a)

If you take an English class, then you are a student at Hermitage.

b)

If you are a student at Hermitage, then you take an English. class

43.

Given, "If I have a Siberian Husky, then I have a dog." Identify the inverse.

a)

If I do not have a Siberian Husky, then I do not have a dog.

b)

If I have a dog, then I have a Siberian Husky.

c)

If I do not have a dog, then I do not have a Siberian Husky.

d)

If I do not have a Siberian Husky, then I have a dog.

44.

Given, "If I have a Siberian Husky, then I have a dog." Identify the inverse.

a)

If I do not have a Siberian Husky, then I do not have a dog.

b)

If I have a dog, then I have a Siberian Husky.

c)

If I do not have a dog, then I do not have a Siberian Husky.

d)

If I do not have a Siberian Husky, then I have a dog.

45.

Given, "If I have a Siberian Husky, then I have a dog." Identify the contrapositive.

a)

If I do not have a Siberian Husky, then I do not have a dog.

b)

If I have a dog, then I have a Siberian Husky.

c)

If I do not have a dog, then I do not have a Siberian Husky.

d)

If I do not have a Siberian Husky, then I have a dog.

46.

What does this mean?

a)

Conditional Statement

b)

Inverse Statement

c)

Converse Statement

d)

Contrapositive Statement

47.

This symbol, ∨, means?

a)

and

b)

or

c)

not

d)

implies

48.

This symbol, ↔, means?

a)

and

b)

or

c)

if and only if

d)

implies

49.

Use the law of syllogism to draw a conclusion from the two given statements:
Statement 1: If you exercise regularly, then you have a healthy body
Statement 2: If you have a healthy body, then you have more energy

a)

You have more energy

b)

If you exercise regularly, then you have more energy

c)

You have a healthy body

d)

If you do not have a healthy body, then you do not exercise regularly

50.

If I only like sandwiches with egg AND bacon. Do I like bacon sandwiches?

a)

yes

b)

no

c)

it depends

3rd Monthly Review Quiz

Total questions: 50

Worksheet time: 1hrs 19mins

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