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Hawaii Public Schools
M o a n a l u a C o m p l ex A re a
Professional Development on Singapore Math

Dr. Yeap Ban Har
Marshall Cavendish Institute
Singapore
yeapbanhar@gmail.com

Slides are available at

www.banhar.blogspot.com
www.facebook.com/MCISingapore

Marshall Cavendish Institute
www.mcinstitute.com.sg
Teaching Through Problem Solving
Assessing
Differentiating
Remediation
Enrichment
Acceleration
www.banhar.blogspot.com
This seminar focuses on issues on pacing and differentiated
instruction. Assessment and teaching through problem solving are
secondary themes in this customized course.
This professional development is equivalent to MAP114
Differentiated Instruction in Primary Mathematics incorporating
Enrichment and Remediation in Primary Mathematics.
www.facebook.com/MCISingapore
Improving Low Student Achievement
“Upon separation from Malaysia in 1965, Singapore
was faced with … high levels of unemployment and
poverty. 70% of Singapore’s households lived in badly
overcrowded conditions, and a third of its people
squatted in slums on the city fringes. Unemployment
averaged 14%, GDP per capita was less than $2,700,
and half of the population was illiterate. “
Score

1960-1970s

1980s

1990s

2000s

500’s

Japan

Hong Kong
Japan
Korea

Hong Kong
Japan
Korea
Singapore

Hong Kong
Japan
Korea
Singapore

400’s

Thailand

Philippines
Singapore
Thailand

Malaysia
Thailand

Malaysia
Thailand

Indonesia
Philippines

Indonesia
Philippines

300’s

| Hanusek, Jamison, Jamison & Woessmann 2008
Country

GDP per capita in
current USD
2012

Singapore

60,800

Malaysia

16,800

Thailand

9,500

Indonesia

4,900

Philippines

4,400

Source | IMF
| Hanusek, Jamison, Jamison & Woessmann 2008
Score

1960-1970s

1980s

1990s

2000s

500’s

Japan

Hong Kong
Japan
Korea

Hong Kong
Japan
Korea
Singapore

Hong Kong
Japan
Korea
Singapore

400’s

Thailand

Philippines
Singapore
Thailand

Malaysia
Thailand

Malaysia
Thailand

Indonesia
Philippines

Indonesia
Philippines

300’s

| Hanusek, Jamison, Jamison & Woessmann 2008
Country

% of Low
Performers

% of High
Performers

Mean

Singapore

8.3

40.0

573

Vietnam

14.2

13.3

511

Thailand

49.7

2.6

427

Malaysia

51.8

1.3

421

Indonesia

75.7

0.3

375

OECD

23.1

12.6

494
| PISA 2012
Country

% of Low
Performers

% of High
Performers

Mean

Shanghai

3.8

55.4

613

Singapore

8.3

40.0

573

Hong Kong

8.5

33.7

561

South Korea

9.1

30.9

554

Japan

11.1

23.7

536

Finland

12.3

15.3

519

OECD

23.1

12.6

494
| PISA 2012
What is Essential in Mathematics Literacy
What should students be learning in mathematics and what are the
implications for classroom practices?
What is Essential in Mathematics Literacy
What should students be learning in mathematics and what are the
implications for classroom practices?
communication
metacognition
number sense
visualization
patterns
What is Essential in Mathematics Literacy

Let’s look at what international assessment (PISA) for 15-year-olds and
Smarter Balanced Assessment for Hawaii State test suggest.
Source | PISA2012
Source | PISA2012
Source | PISA2012
Source | PISA2012
Source | PISA2012
| Smarter Balanced Assessment
| Smarter Balanced Assessment
| Smarter Balanced Assessment
| Smarter Balanced Assessment
| Smarter Balanced Assessment
What is Basics?
The state standards (in this case Common Core State Standards)
outline what the basics are. In the next three examples, the
standards suggest that (Kindergarten) knowing that 12 is 10 and 2 is
basic, (Grade 5) being able to add and subtract mixed numbers with
different denominators is basic and (High School Algebra) being able
to solve simple equations is basic.
| Common Core State Standards
| Common Core State Standards
What Does Teaching for Relational /
Conceptual Understand Look Like?
Teaching for Meaning Making
Concrete Materials
Students are given
bags of 6 beans
each
Anchor Task
How many beans in
4 such bags?
Students Talking
Multiple Responses
Count all
Repeated addition
Multiplication
Board Writing
Student Journal

Meaning Making
4 x 6 is the same as 4 bags of
6 beans. Also linking new
materials (multiplication) to old
materials (addition).
Teaching for Meaning Making
How do I know if I
have taught in a
meaningful way?
• Link to previous
knowledge
• Link to a
concrete
scenario
• Students can
extend their
thinking.
Teaching for Meaning Making
Teaching for Meaning Making
Use of Textbooks
Suggest the kind of
anticipated
responses (add
another six, double,
associative
property and
subtraction
strategy)
As a reflection tool
for students at the
end of the
discussion (“Let’s see
how they do it.”)
Four Critical Questions in Planning Lesson
What do I want students to learn

How do I know they have learned it
What if
they cannot learn it
they already learned it
| DuFour 2004
What’s My Anchor Task?
Anticipated Responses
Differentiating
Remediation
Enrichment
Acceleration
What’s My Anchor Task?
the anchor task is modified
Ming made 4 trays of Christmas cookies.
There were 24 cookies on each tray.
anticipated responses

Level
Low

Average
High

Response
• Count all

• 24 + 24 + 24 + 24
• 4 x 20 + 4 x 4
• Use 4 x 25
• Use doubling strategy
advanced learners

4 allows advanced learners to use
doubling strategy (mental strategy).

The changes are not structural but
superficial to make the context
current (Christmas) and relevant
(rolls of films, seriously?)

4 and 24 allows advanced learners
to use 4 x 25 to do 4 x 24.

Another differentiated
strategy for advanced learners
is to ask students to pose
another word problem for 4 x
24

Struggling learners
may use repeated
addition.

Alternatively they
should be able to
figure out 4 x 4 and
20 x 4.
Use of concrete
materials helps
them.

struggling learners
Anchor Task
Make a play zoo using some animal
figurines. Talk about the animals. “There
are five ducks. Four ducks in the pond and
one not in the pond.” “Two big lions and
three small ones make five lions.” “Three
blue birds and four red ones make seven
birds.” Do the same with the animals on this
page.
Anticipated Responses
Expected
Find total by counting all.
Exceeded
Find total by counting on.
Find total using other sophisticated methods.
Find total suing number facts

For Struggling Learners
They may need to see how it is done
through teacher modeling or peer
modeling.

For Advanced Learners
Is there another way to find the total
number of ducks? Can you write it down?
Five parrots and four cats is …?
Differentiating for Struggling Learners

For Struggling Learners
351 is renamed as 300 + 30 + 21 before
the partial division is done. This helps
students who lack metacognition and cannot
manage switching between renaming and
dividing in the standard algorithm.
Differentiating for Struggling Learners

For Struggling Learners
Using childlike, informal
representation instead
of the long division
format.
Three Part Lesson

Anchor Task
Three-Part Lesson
 Anchor Task
 Guided Practice
 Independent Practice
Do you recall why the denominator was spelt out?
Do you recall what are some strategies to differentiate
instruction both struggling as well as advanced
learners?
Do you recall how word problems were read to help
students develop metacognition?

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Moanalua Complex - Hawaii

  • 1. Hawaii Public Schools M o a n a l u a C o m p l ex A re a Professional Development on Singapore Math Dr. Yeap Ban Har Marshall Cavendish Institute Singapore yeapbanhar@gmail.com Slides are available at www.banhar.blogspot.com www.facebook.com/MCISingapore Marshall Cavendish Institute www.mcinstitute.com.sg
  • 2. Teaching Through Problem Solving Assessing Differentiating Remediation Enrichment Acceleration
  • 3. www.banhar.blogspot.com This seminar focuses on issues on pacing and differentiated instruction. Assessment and teaching through problem solving are secondary themes in this customized course. This professional development is equivalent to MAP114 Differentiated Instruction in Primary Mathematics incorporating Enrichment and Remediation in Primary Mathematics. www.facebook.com/MCISingapore
  • 4. Improving Low Student Achievement
  • 5. “Upon separation from Malaysia in 1965, Singapore was faced with … high levels of unemployment and poverty. 70% of Singapore’s households lived in badly overcrowded conditions, and a third of its people squatted in slums on the city fringes. Unemployment averaged 14%, GDP per capita was less than $2,700, and half of the population was illiterate. “
  • 6. Score 1960-1970s 1980s 1990s 2000s 500’s Japan Hong Kong Japan Korea Hong Kong Japan Korea Singapore Hong Kong Japan Korea Singapore 400’s Thailand Philippines Singapore Thailand Malaysia Thailand Malaysia Thailand Indonesia Philippines Indonesia Philippines 300’s | Hanusek, Jamison, Jamison & Woessmann 2008
  • 7. Country GDP per capita in current USD 2012 Singapore 60,800 Malaysia 16,800 Thailand 9,500 Indonesia 4,900 Philippines 4,400 Source | IMF
  • 8. | Hanusek, Jamison, Jamison & Woessmann 2008
  • 9. Score 1960-1970s 1980s 1990s 2000s 500’s Japan Hong Kong Japan Korea Hong Kong Japan Korea Singapore Hong Kong Japan Korea Singapore 400’s Thailand Philippines Singapore Thailand Malaysia Thailand Malaysia Thailand Indonesia Philippines Indonesia Philippines 300’s | Hanusek, Jamison, Jamison & Woessmann 2008
  • 10. Country % of Low Performers % of High Performers Mean Singapore 8.3 40.0 573 Vietnam 14.2 13.3 511 Thailand 49.7 2.6 427 Malaysia 51.8 1.3 421 Indonesia 75.7 0.3 375 OECD 23.1 12.6 494 | PISA 2012
  • 11. Country % of Low Performers % of High Performers Mean Shanghai 3.8 55.4 613 Singapore 8.3 40.0 573 Hong Kong 8.5 33.7 561 South Korea 9.1 30.9 554 Japan 11.1 23.7 536 Finland 12.3 15.3 519 OECD 23.1 12.6 494 | PISA 2012
  • 12. What is Essential in Mathematics Literacy What should students be learning in mathematics and what are the implications for classroom practices?
  • 13. What is Essential in Mathematics Literacy What should students be learning in mathematics and what are the implications for classroom practices? communication metacognition number sense visualization patterns
  • 14. What is Essential in Mathematics Literacy Let’s look at what international assessment (PISA) for 15-year-olds and Smarter Balanced Assessment for Hawaii State test suggest.
  • 20. | Smarter Balanced Assessment
  • 21. | Smarter Balanced Assessment
  • 22. | Smarter Balanced Assessment
  • 23. | Smarter Balanced Assessment
  • 24. | Smarter Balanced Assessment
  • 25. What is Basics? The state standards (in this case Common Core State Standards) outline what the basics are. In the next three examples, the standards suggest that (Kindergarten) knowing that 12 is 10 and 2 is basic, (Grade 5) being able to add and subtract mixed numbers with different denominators is basic and (High School Algebra) being able to solve simple equations is basic.
  • 26. | Common Core State Standards
  • 27. | Common Core State Standards
  • 28. What Does Teaching for Relational / Conceptual Understand Look Like?
  • 29. Teaching for Meaning Making Concrete Materials Students are given bags of 6 beans each Anchor Task How many beans in 4 such bags? Students Talking Multiple Responses Count all Repeated addition Multiplication Board Writing Student Journal Meaning Making 4 x 6 is the same as 4 bags of 6 beans. Also linking new materials (multiplication) to old materials (addition).
  • 30. Teaching for Meaning Making How do I know if I have taught in a meaningful way? • Link to previous knowledge • Link to a concrete scenario • Students can extend their thinking.
  • 32. Teaching for Meaning Making Use of Textbooks Suggest the kind of anticipated responses (add another six, double, associative property and subtraction strategy) As a reflection tool for students at the end of the discussion (“Let’s see how they do it.”)
  • 33. Four Critical Questions in Planning Lesson
  • 34. What do I want students to learn How do I know they have learned it What if they cannot learn it they already learned it | DuFour 2004
  • 35. What’s My Anchor Task? Anticipated Responses Differentiating Remediation Enrichment Acceleration
  • 37. the anchor task is modified Ming made 4 trays of Christmas cookies. There were 24 cookies on each tray.
  • 38. anticipated responses Level Low Average High Response • Count all • 24 + 24 + 24 + 24 • 4 x 20 + 4 x 4 • Use 4 x 25 • Use doubling strategy
  • 39. advanced learners 4 allows advanced learners to use doubling strategy (mental strategy). The changes are not structural but superficial to make the context current (Christmas) and relevant (rolls of films, seriously?) 4 and 24 allows advanced learners to use 4 x 25 to do 4 x 24. Another differentiated strategy for advanced learners is to ask students to pose another word problem for 4 x 24 Struggling learners may use repeated addition. Alternatively they should be able to figure out 4 x 4 and 20 x 4. Use of concrete materials helps them. struggling learners
  • 40. Anchor Task Make a play zoo using some animal figurines. Talk about the animals. “There are five ducks. Four ducks in the pond and one not in the pond.” “Two big lions and three small ones make five lions.” “Three blue birds and four red ones make seven birds.” Do the same with the animals on this page. Anticipated Responses Expected Find total by counting all. Exceeded Find total by counting on. Find total using other sophisticated methods. Find total suing number facts For Struggling Learners They may need to see how it is done through teacher modeling or peer modeling. For Advanced Learners Is there another way to find the total number of ducks? Can you write it down? Five parrots and four cats is …?
  • 41. Differentiating for Struggling Learners For Struggling Learners 351 is renamed as 300 + 30 + 21 before the partial division is done. This helps students who lack metacognition and cannot manage switching between renaming and dividing in the standard algorithm.
  • 42. Differentiating for Struggling Learners For Struggling Learners Using childlike, informal representation instead of the long division format.
  • 44. Three-Part Lesson  Anchor Task  Guided Practice  Independent Practice
  • 45. Do you recall why the denominator was spelt out?
  • 46. Do you recall what are some strategies to differentiate instruction both struggling as well as advanced learners?
  • 47. Do you recall how word problems were read to help students develop metacognition?