Chapter 1 Vocab Flashcards

1
Q

Absolute Value

A

Absolute Value: The distance between 0 and the number.

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2
Q

Additive Inverse

A

The additive inverse of the number is it’s opposite or inverse

Example: -2 is the additive inverse of 2 (-2 and 2)

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3
Q

Algebra

A

Algebra uses letters that represent numbers to express relationships.

Example: 2x + 1 = y

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4
Q

Associative property of addition

A

The associative property states that you can add or multiply regardless of how the numbers are GROUPED.

Example: (2+7)+1= 2+(7+1)

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5
Q

Associative property of multiplication

A

Associative Property: You could group the numbers different ways but the answer would still be the same.

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6
Q

Base

A

Base: A number that is multiplied repeatedly.

Example: 3*= 3•3= 9

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7
Q

Coefficient

A

Coefficient: The numerical factor when a term has a variable.

Example: 4x

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8
Q

Commutative property of addition

A

Commutative property of addition states that numbers can be added together in any ORDER without changing the resolute.

Example: 1+2=2+1

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9
Q

Commutative property of

Multiplication

A

Commutative property of multiplication states that two or more numbers can be multiplied in any order and the product will be the same.

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10
Q

Definition of Subtraction

A

Whenever I see a subtraction problem, I leave the first number alone, change subtraction to addition and write the additive inverse of the second number.

Example: a-b = a+(-b)

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11
Q

Distributive property

A

The distributive property lets you multiply a sum by multiplying each addend separately and then add the products.

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12
Q

Equation

A

A mathematical sentence with numbers, operation symbol, and a equal sign.

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13
Q

Equivalent expressions

A

Two or more algebraic expression that are equal to each other.

Example: a•b•c = c•a•b equivalent

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14
Q

Evaluate

A

To evaluate an algebraic expression, you have to substitute a number for each variable.

Example: Evaluate (ab+2) when a=1 & b=2

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15
Q

Exponent

A

An exponent refers to the number of times a number is multiplied by itself.

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16
Q

Integers

A

An integer is a whole number, not a fraction, that can be a negative, positive, or a zero.

17
Q

Irrational numbers

A

A number that cannot be expressed as a ratio between two integers, would have infinite number of digits and would not repeat.

18
Q

Liked terms

A

Like terms are coefficients that have the same variables.

19
Q

Multiplication inverse

A

Any number multiplied by its reciprocal, will always equal 1.

20
Q

Open sentence

A

A mathematical sentence that can be either true, false, or opened depending what values are there.

21
Q

Order of operations

A

The rules that say with calculation what will come first in an expression.

22
Q

Power

A

The base and exponent of an expression.

23
Q

Radical

A

An expression containing a radical symbol.

24
Q

Radicand

A

Radicand is the number under the radical symbol.

25
Q

Rational numbers

A

A real number that can be written as a ratio of two integers.

26
Q

Real number

A

Every number on the number line and more.

27
Q

Reciprocal

A

When we multiplied a number by its reciprocal we get one.

28
Q

Square root

A

The square root of a number is a value that when multiplied by itself gives the number.

29
Q

Term

A

A term is either a signal number or a variable or numbers and variables multiplied together. Terms are usually separated by signs.

30
Q

Variable

A

A symbol, usually a letter that represents one or more numbers.