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Transcript
Third Grade Math Terms
Module 1
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Array: Set of numbers or objects that follow a specific pattern, a matrix
Column: Sets in an array
Commutative Property/Commutative: An example is to rotate a rectangular array 90 degrees
to demonstrate that factors in a multiplication sentence can switch places
Equal groups: With reference to multiplication and division; one factor is the number of
objects in a group and the other is a multiplier that indicates the number of groups
Equation: A statement that 2 expressions are equal. Example: 3 × 4 = 12
Distribute: With reference to the Distributive Property; Example:
In 12 × 3 = (10 × 3) + (2 ×3) the 3 is multiplier for each part of the decomposition
Divide/division: Partitioning a total into equal groups to show how many equal groups add
up to a specific number. Example: 15 ÷ 5 = 3
Factors: Numbers that are multiplied to obtain a product
Multiplication/multiply: An operation showing how many times a number is added to itself
Example: 5 × 3 =15
Fact: Used to refer to multiplication facts: Example: 3 × 2
Number of groups: Factor in a multiplication problem that refers to the total equal groups
Parentheses: ( ) used around a fact or numbers within an equation
Quotient: The answer when one number is divided by another
Rotate: Turn, used with reference to turning arrays 90 degrees
Row/column: In reference to rectangular arrays
Size of groups: Factor in a multiplication problem that refers to how many in a group
Unknown: The “missing” factor or quantity in multiplication or division
Add 1 unit, subtract 1 unit: Add or subtract a single unit of two, ten, etc.
Number bond: Shows part-part-whole relationship
Number sentence: Similar to an equation, but not necessarily having equal sides.
Repeated addition: Adding equal groups together, Example: 2 + 2 + 2 + 2
Tape Diagram: A method for modeling problems
Value: How much
Module 2
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About: With reference to rounding and estimation, an answer that is not precise
Addend: The numbers that are added together in an addition equation
Example: in 4 + 5, the numbers 4 and 5 are the addends
Analog clock: A clock that is not digital
Capacity: The amount of liquid that a particular container can hold
Compose: Change 10 smaller units for 1 of the next larger unit on the place value chart
Continuous: With reference to time as a continuous measurement
Endpoint: Used with rounding on the number line; the numbers that mark the beginning
and end of a given interval
Gram: (g) Unit of measure for weight)
Halfway: With reference to a number line, the midpoint between two numbers,
Example: 5 is halfway between 0 and 10
Interval: Time passed or a segment on the number line
Kilogram: (kg) unit of measure for mass
Liquid volume: The space a liquid takes up
Liter: (L) unit of measure for liquid volume
Milliliter: (mL) unit of measure for liquid volume
Plot: Locate and label a point on a number line
Point: A specific location on the number line
Reasonable: With reference to how plausible an answer is, e.g., “Is your answer reasonable?”
Rename: Regroup units, e.g., when solving with the standard algorithm
Round: Estimate a number to the nearest 10 or 100 using place value
Second: A unit of time
Standard algorithm (for addition and subtraction)
≈: Symbol used to show than an answer is approximate
Centimeter: (cm) unit of measurement
Divide: Example: 4 ÷ 2 = 2
Estimate: Approximation of the value of a quantity or number
Measure: A quantity representing a weight or liquid volume, or the act of finding the size or
amount of something
Mental math: Calculations performed in one’s head, without paper and pencil
Horizontal: With reference to how an equation is written, e.g., 3 + 4 =7 is written horizontally
Meter: (m) unit of measurement
Minute: A unit of time
Multiply: Example: 2 × 2 = 4
Number line: May be vertical or horizontal, vertical number line shown below
Simplifying strategy: Transitional strategies that move students toward mental math.
Example: “make ten” to add 7 and 6, (7 + 3) + 3 = 13
Unbundle: Regroup units, e.g., in the standard algorithm
Vertical: With reference to how an equation is written; equations solved using the standard
algorithm are typically written vertically