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Partial Products Multiplication By Mr. Kish

Partial Products Slidecast

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Page 1: Partial Products Slidecast

Partial Products Multiplication

By Mr. Kish

Page 2: Partial Products Slidecast

Pros and Cons

Pros

• Reinforces the understanding of place value

• Closely related to how a problem would be solved mentally

• More “logical”

Cons

• Sometimes hard to remember order of steps

• More lines of work• Seems to take longer• Not as widely used

Page 3: Partial Products Slidecast

An example of partial products

6 35 4x

Page 4: Partial Products Slidecast

An example of partial products

x

Make an estimate

6 35 4

Page 5: Partial Products Slidecast

An example of partial products

x

Make an estimate

60 * 50

6 35 4

Page 6: Partial Products Slidecast

An example of partial products

x

Make an estimate

60 * 50 = 3,000

6 35 4

Page 7: Partial Products Slidecast

An example of partial products

x

6 35 4

Page 8: Partial Products Slidecast

An example of partial products

6 35 4x

0

0

6 35 4

Page 9: Partial Products Slidecast

An example of partial products

x

0

0

6 35 4

Page 10: Partial Products Slidecast

An example of partial products

x0

3000 60 * 50

6 35 4

Page 11: Partial Products Slidecast

An example of partial products

x

0

0

3000240 60 * 4

6 35 4

Page 12: Partial Products Slidecast

An example of partial products

x

0

0

3000240150 3 * 50

6 35 4

Page 13: Partial Products Slidecast

An example of partial products

x

0

0

3000240150

12 3 * 4

6 35 4

Page 14: Partial Products Slidecast

3000

An example of partial products

x

0

0

240150

12+

6 35 4

Page 15: Partial Products Slidecast

3000

An example of partial products

x

0

0

240150

12+

3402

6 35 4

Page 16: Partial Products Slidecast

An example of partial products

9 16 2x

Page 17: Partial Products Slidecast

An example of partial products

x

Make an estimate

9 16 2

Page 18: Partial Products Slidecast

An example of partial products

x

Make an estimate

90 * 60

9 16 2

Page 19: Partial Products Slidecast

An example of partial products

x

Make an estimate

90 * 60 = 5,400

9 16 2

Page 20: Partial Products Slidecast

An example of partial products

x

9 16 2

Page 21: Partial Products Slidecast

An example of partial products

x

0

0

9 16 2

Page 22: Partial Products Slidecast

An example of partial products

x

0

0

9 16 2

Page 23: Partial Products Slidecast

An example of partial products

x

0

0

5400 90 * 60

9 16 2

Page 24: Partial Products Slidecast

An example of partial products

x

0

0

5400180 90 * 2

9 16 2

Page 25: Partial Products Slidecast

An example of partial products

x

0

0

5400180

60 1 * 60

9 16 2

Page 26: Partial Products Slidecast

An example of partial products

x

0

0

5400180

602 1 * 2

9 16 2

Page 27: Partial Products Slidecast

An example of partial products

x

0

0

5400180

602+

9 16 2

Page 28: Partial Products Slidecast

An example of partial products

x

0

0

5400180

602+

5642

9 16 2

Page 29: Partial Products Slidecast

A more complex example

6 4 2x 3 5 1

Page 30: Partial Products Slidecast

A more complex example

6 4 2x

1 8 0 0 0 03 0 0 0 0

1 2 0 0 0 6 0 0

600 * 300

600 * 50

600 * 1

40 * 300

2 2 5 3 4 2

3 5 1

2 0 0 0 4 0

1 0 06 0 0

40 * 50

40 * 1

2 * 300

2 * 50

2 2 * 1