Kategorier: Alla - models - vocabulary - activities - multiplication

av Jessica Williams för 12 årar sedan

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Multiplication Mind-Map

The information is structured to help elementary school students grasp the concept of multiplication. It covers essential terminology, including the definition of a product and factors.

Multiplication Mind-Map

Multiplication

The goal of this map is to organize the information needed to introduce multiplication to elementary school students.

Vocabulary

Printable Game
Factor

Factors are the numbers you multiply together to get the product (answer).

Product

A product is the answer when two or more numbers are multiplied together.

Models & Sets

Repeated Addition

Repeated addition is just what it sounds like. An example of using repeated addition for the multiplication problem 4 X 5 would be 5+5+5+5. Teaching repeated addition to students is a way for the students to grasp the underlying concept of what multiplication really is.

Repeated Addition Worksheet
Area Model

In the area model of multiplication the two numbers that are being multiplied represent the dimensions (length and width) of a rectangle. When the dimensions are multiplied, the result is the area of the rectangle.

Smartboard Activity for Area (and Perimeter)
Rectangular Array

This is a method of modeling multiplication by joining a certain number of equivalent sets. Sets are arranged in equal rows and columns. The arrangement of these sets is referred to as a rectangular array. One number represents the number of sets (rows) and the other number represents the number of objects in each set (row).

Array Worksheet (Printable)

Basic Facts

Printable
Domino Multiplication Worksheet
Mystery Picture Coloring Activity
Fact Flashcards
"I Have / Who Has" Game
Online Practice
Crazy Taxi

Properties

Learning Activities
AAA Math
Math Basketball
Distributive (Over Addition

The sum of two numbers multiplied by a third number is equal to the sum of each addend multiplied by the third number.

Example:

a(b+c) = (ab) + (ac)

Zero

The zero property states that whenever zero is a factor in a multiplication problem, the product will always be zero.

Associative

The associative property states that, when multiplying 3 or more numbers, the product will remain the same regardless of the grouping of the numbers.

Example:

(ab)c = a(bc)

Commutative

The commutative property states that changing the order of the factors in a multiplication problem will not change the product.

Identity

The identity property of multiplication states that when any real number (we will say "r") is multiplied by 1, the real number is always the answer. r X 1 is ALWAYS r.

Closure

The closure property states that the product of any two real numbers equals another real number.