Natural
Whole
Integers
Rational
Irrational
100

Which best describes Natural Numbers?

a) numbers that we first learned as babies

b) numbers that occur in nature

c) positive and negative numbers

a) numbers that we first learned as babies

100

Which number would you find in the Whole Numbers subset?

0   1   2   100

All of them

100

What best describes the Integers subset?

a) Any number that can be placed on a number line

b) All Whole Numbers and their negative opposites

c) All negative numbers

b) All Whole Numbers and their negative opposites

100

Which best describes the Rational Numbers subset?

a) Any positive or negative number that can be written as a fraction

b) Numbers that contain non-terminating decimals

c) Numbers that cannot be placed on a Number line

a) Any positive or negative number that can be written as a fraction

100

What best describes Irrational Numbers

a) Numbers that cannot be put into a calculator

b) Numbers that cannot be written as a fraction

c) Numbers that have Non-Terminating Decimals

b) Numbers that cannot be written as a fraction

200

True or False:

Natural Numbers is the smallest subset that exists

True

200

Which best describes Whole Numbers?

a) All Whole Numbers and their negative opposites

b) Numbers that cannot be written as a fraction

c) Counting Numbers and zero

c) Counting Numbers and zero

200

True or False:

-3.3 could be found in the Integers subset

False because -3.3 contains a decimal

200

Define "Non-Terminating Decimal"

A decimal that goes on forever and doesn't stop

200

Which of the following would you find in the Irrational Numbers subset?


√13     0.3636363...    0      -√1

√13

300

Which description applies to ALL numbers that would you find in the Natural Numbers subset:

a) positive whole numbers

b) numbers that can be written as a fraction

c) numbers that have repeating decimals

a) positive whole numbers

300

Which of the following would you NOT find in the Whole Numbers subset?


12     -45     √100

-45

300

Which number would you NOT find in the Integers subset?


0   -5    -1/2   -√169

-1/2 because it contains a decimal

300

Why is -√5 NOT a Rational Number

a) because you cannot apply a negative to a number inside of a square root sign

b) because it contains a Non-Terminating Decimal that does not repeat

c) because it is a negative number that is not a Perfect Square

b) because it contains a Non-Terminating Decimal that does not repeat

300

True of False: The Square Root of all Prime Numbers will always be Irrational

True, so anytime you see any of these numbers inside of a Square Root sign, they will always be Irrational

2, 3, 5, 7, 11, 13, 17, 19, 23, 29, 31, 37, 41, 43, 47, 53, 59, 61, 67, 71, 73, 79, 83, 89, 97

400
The Natural Numbers subset is also referred to as what?

Counting Numbers

400

True or False:

30/3 can be found in the Whole Numbers subset

True, because 30/3 simplified is 10

400

Which subsets are also a part of Integers

Natural Numbers

Whole Numbers

Rational Numbers

Irrational Numbers

Natural Numbers & Whole Numbers

400
Which of the following is an example of a "Non-Repeating" decimal


a) 0.333333333...

b) 9.979979997...

c) 0.676767676...

b) 9.979979997...

400

Which is the most famous of all Irrational Numbers?

Pi

500

What is the difference between Natural Numbers and Whole Numbers

Whole Numbers also includes zero

500

What is the next largest subset after Whole Numbers?

Integers

500

Explain why -6/2 could be in the Integers subset even though it is a fraction

because -6/2 simplified is -3 which is an Integer

500

True or False:

Pi is a Rational Number

False because it is a Non-Terminating and Non-Repeating decimal

500

True or False:

Irrational Numbers are still consider to be Real Numbers

True