Vocabulary
Distribution
Properties of Real Numbers
Rational or Irrational
Comparing and Rounding Numbers
100

What is the definition of a rational number?

Whole numbers, integers, repeating/ending decimals and fractions.

100

Simplify the expression: 2(x+4)

2x+8

100

What is the property shown below:

(a+b)+c = a+(b+c)

Associative Property

100

Is -5.5 rational or irrational?

rational

100

Which number is larger?

3.5 or 3.6

3.6

200

What is the definition of a whole number?

natural (counting) numbers and zero.

200

Simplify the expression: 3(2x+6)

6x+18

200

What is the property shown below:

2(x-4) = 2x-8

Distributive Property

200

Is 2.1673929465391645 rational or irrational?

irrational

200

Which number is larger?

1/3 or 3/5

3/5

300

How do you say x2 ?

x squared

300

Simplify the expression: -2(b+7)

-2b-14

300

What is the property shown below:

2+x+10 = 10+2+x

Commutative Property

300

Is 2pi rational or irrational?

irrational

300

Which number is smaller?

-12 or -16

-16

400

What is the definition of an integer?

Whole numbers, including negative numbers.

400

Simplify the expression: -4(5x-3)

-20x+12

400

How do you know when the distributive property is being used?

When the number outside of the parentheses is multiplied by the terms inside the parentheses.

400

Write an example of a rational number.

answers may vary-- any number that can be written as a fraction or repeating decimals

400

Which number is smaller?

7.82 or 7.89

7.82

500

What is the definition of an irrational number?

A number that is never ending, does not repeat or have a pattern, and cannot be written as a fraction.

500

Simplify the expression: -(x+8)

-x-8

500

What is the difference between the commutative property and the associative property?

Commutative property = change order of terms

Associative property = change parentheses grouping

500

Write an example of an irrational number.

Answers may vary-- any number that cannot be written as a fraction

500

Round 1.462 to the nearest tenths place.

1.5

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