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The Area Model of Multiplication Using Base Ten Pieces And Boxes To Build Understanding of Multiplication

The Area Model of Multiplication Using Base Ten Pieces And Boxes To Build Understanding of Multiplication

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Page 1: The Area Model of Multiplication Using Base Ten Pieces And Boxes To Build Understanding of Multiplication

The Area Modelof Multiplication

Using Base Ten Pieces And Boxes

To Build Understanding of Multiplication

Page 2: The Area Model of Multiplication Using Base Ten Pieces And Boxes To Build Understanding of Multiplication

Use the Place Value Addition to Rename

32

32 = 30 + 2

Page 3: The Area Model of Multiplication Using Base Ten Pieces And Boxes To Build Understanding of Multiplication

We can solve two easierproblems,

then add the sums.

Remember

32 = 30 + 2

Page 4: The Area Model of Multiplication Using Base Ten Pieces And Boxes To Build Understanding of Multiplication

Suggestion: Let students use a calculator to discover numerical patterns.

Do they know what happens when youmultiply by a multiple of 10?

3 x 4 = 1230 x 4 = 120

Page 5: The Area Model of Multiplication Using Base Ten Pieces And Boxes To Build Understanding of Multiplication

Let’s Model It

32 x 4

Page 6: The Area Model of Multiplication Using Base Ten Pieces And Boxes To Build Understanding of Multiplication

Let’s Solve Those

Two Problems

30 x 4 = 120

2 x 4 = 8

Page 7: The Area Model of Multiplication Using Base Ten Pieces And Boxes To Build Understanding of Multiplication

30 x 4 = 120

2 x 4 = 8

120 + 8 = 128Add the two sums.

Page 8: The Area Model of Multiplication Using Base Ten Pieces And Boxes To Build Understanding of Multiplication

2 x 4 = 8

30 x 4 = 120

Page 9: The Area Model of Multiplication Using Base Ten Pieces And Boxes To Build Understanding of Multiplication

Let’s Model It

With BoxesInstead of Base Ten Pieces

30 x 4 = 120

8

Page 10: The Area Model of Multiplication Using Base Ten Pieces And Boxes To Build Understanding of Multiplication

Students Can Draw

Their Own BoxesThey don’t have to be concerned

with the size once they understand the concept.

120

30

8

2

4

Student should compare the twoarea models and the traditional algorithm.