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Unit One Math Vocabulary

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<strong>Unit</strong> <strong>One</strong> <strong>Math</strong> <strong>Vocabulary</strong><br />

1.2<br />

Number Model<br />

a number sentence that models or fits a number story or situation.<br />

For example, the story Sally had $5.00, and then she earned $8.00. The<br />

number model for this is 5 + 8 = 13.<br />

Number Sentence<br />

A number sentence is a sequence of at least two numbers or expressions<br />

separated by a relationship symbol (=, >, 5 30/5 – 5 = y<br />

Rectangular Arrays<br />

An arrangement of objects in rows and columns.<br />

➢Each row has the same number of parts. (Left to Right)<br />

➢Each column has the same number of parts. (Top to Bottom)<br />

➢It has a rectangular shape.<br />

Example:<br />

••••••<br />

••••••<br />

2 by 6 array


Turn-Around Rule (Commutative Property for Multiplication)<br />

A property of addition and multiplication (not division and subtraction)j<br />

that says that changing the order of the numbers being added or<br />

multiplied doesn’t change the answer.<br />

Examples: 5 + 10 = 15 and 10 + 5 = 15<br />

5 x 6 = 30 and 6 x 5 = 30<br />

1.3<br />

Factor<br />

<strong>One</strong> of two or more numbers that are multiplied to give a product. The<br />

numbers that are multiplied are called factors of the product.<br />

Example 4 and 3 are factors of 12, because 4 x 3 = 12<br />

Product<br />

The result of multiplying two numbers called factors.<br />

Example In 4 x 3 = 12, the product is 12.<br />

Factor Pair<br />

Two whole-number factors of a number whose product is the number. A<br />

number may have more than one factor pair.<br />

Example The factor pairs for 18 are 1 and 18, 2 and 9, and 3 and 6.


Factor Rainbows<br />

A way to show factor pairs in a list of all the factors of a number. A factor<br />

rainbow can be used to check whether a list of factors is correct.<br />

Example The factors of 24 are: 1 2 3 4 6 8 12 24<br />

1.4<br />

Even Number<br />

A whole number that can be divided by 2 with no remainder is an even<br />

number.<br />

Example Even Numbers are 2, 4, 6, 8, and so on. 0 may be<br />

considered even.<br />

Odd Number<br />

A whole number such as 1, 3, 5, and so on, that cannot be evenly divided<br />

by 2. When an odd number is divided by 2, there is a remainder of 1.<br />

Example<br />

The odd numbers are 1, 2, 5, 7, 9, and so on.<br />

Remainder<br />

An amount left over when one number is divided by another number.<br />

Example If you divide 38 by 5, you get 7 with a remainder of 3.


Divisible by<br />

<strong>One</strong> whole number is divisible by another whole number if there is no<br />

remainder when you divide.<br />

Example<br />

28 is divisible by 7 because 28 divided by 7 is 4 with a<br />

remainder of 0.<br />

1.5<br />

Quotient<br />

The result of dividing one number by another number.<br />

Example In 35 ÷ 5 = 7 the quotient is 7.<br />

Divisibility Test<br />

A test to find out whether a whole number is divisibly by another whole<br />

number without actually doing the division.<br />

Example A divisibility test for 5 is to check the last digit: if the last digit is<br />

0 or 5, then the number is divisible by 5.<br />

1.6<br />

Composite Number<br />

A whole number that has more than two factors.<br />

Example 4 is a composite number because it has three factors: 1, 2,<br />

and 4.


Prime Number<br />

A whole number that has exactly two factors: itself and 1.<br />

Example 5 is a prime number because its only factors are 5 and 1.<br />

1.7<br />

Square Array<br />

An array that has the same number of rows and columns.<br />

Example<br />

A 4 by 4 array is a square array.<br />

Square Number<br />

A number that is the product of a counting number multiplied by itself.<br />

Example 25 is a square number because 25 = 5 x 5.<br />

The square numbers are 1, 4, 9, 16, 25, and so on.<br />

Exponential Notation<br />

A way to show repeated multiplication by the same factor.<br />

Example 2 3 is exponential notation for 2 x 2 x 2. It tells how many times<br />

the number 2, called the base, is used as a factor.<br />

Exponent Key ^<br />

This is the key that is used on your calculator to show exponents.


Exponent<br />

A small, raised number in exponential notation that tells how many times<br />

the base is to be multiplied by itself.<br />

Example In 5 3 the exponent is 3.<br />

1.8<br />

“Unsquaring” a Number<br />

The same as undoing the result of squaring a number.<br />

Example You can use several methods to unsquare a number. You<br />

can use the random method, the “squeeze” method, or the endings and<br />

products method.<br />

Square Root<br />

The square root of a number n is a number which, when multiplied by<br />

itself, gives the number n.<br />

Example 4 is the square root of 16 because 4 x 4 = 16.<br />

Square-Root Key √<br />

The key on the calculator that finds the square root of a number for you.


1.9<br />

Name-Collection Box<br />

A diagram that is used for writing equivalent names for a number.<br />

Factor String<br />

A number written as a product of at least two whole-number factors.<br />

Example A factor string for the number 24 is 2 x 3 x 4. This factor string<br />

has three factors, so its length is 3. The number 1 is never part of a factor<br />

string.<br />

Length of Factor String<br />

The number of factors a factor string has is its length.<br />

Example Another factor string for 24 is 3 x 8. This factor string has<br />

two factors, so its length is 2.<br />

Prime Factorization<br />

A whole number expressed as a product of prime factors. Every whole<br />

number greater than 1 has a unique prime factorization.<br />

Example The prime factorization of 24 is 2 x 2 x 2 x 3.

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