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How many of your students come to you with a good understanding of multiplication? Research shows that you should develop student understanding PRIOR TO.

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Presentation on theme: "How many of your students come to you with a good understanding of multiplication? Research shows that you should develop student understanding PRIOR TO."— Presentation transcript:

1 How many of your students come to you with a good understanding of multiplication? Research shows that you should develop student understanding PRIOR TO teaching students an algorithm.

2 GOAL

3 3X5 5+5+5 3+3+3+3+3 3 groups of 5 = 5 groups of 3

4 5 x 23 Concrete: Build with tiles, use place value blocks Pictorial: Draw a representation  Use this to show how to use the distributive property to solve this problem Number: What does this strategy look like in number Algorithm

5 Concrete: 5 x 23

6 Using place value blocks for: 5 x 23

7 5 X 105 X 10 5 x 3 5050 15

8 Pictorial: 5 x 23 Area model: 10103 5 10 X5 50 10 X5 50 5 X3 15

9 Connected to Number:5 x 23 5 x 23 23= 10+10+3 10 10 3 X5X5X5 5050 15

10 Partial Products

11 Let’s Reflect Jot down important ideas/strategies you want to remember about teaching multiplication.


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