Enrichment Activities!
to promote reflective thinking
My Pals Are Here! & Shaping Maths
Professional Development Programme

Dr Yeap Ban Har
Marshall Cavendish Institute
Singapore
                                            Da Qiao Primary School, Singapore


banhar@sg.marshallcavendish.com


Slides are available at www.facebook.com/MCISingapore
thinkingschools
    learningnation

   Mathematics is “an excellent vehicle for
   the development and improvement of a
         person’s intellectual competence”.
                      Ministry of Education, Singapore (2006)
Ministry of Education, Singapore (1991, 2000, 2006, 2012)
Enrichment for Primary Maths
differentiated instruction



5
6
7
what if
    they already learnt it?

8
acceleration



9
enrichment



10
enrichment
            for
     advanced learners
11
enrichment
          for
     all learners
12
13
anchor task



14
Think of ways to add 8 and 6




 15
Think of ways to add 8 and 6




 16
Think of ways to add 8 and 6




 17
Think of ways to add 8 and 6




 18
Think of ways to add 8 and 6




 19
Think of ways to add 8 and 6




 20
Think of ways to add 8 and 6




 21
Think of ways to add 8 and 6




 22
Think of ways to add 8 and 6




 23
Think of ways to add 8 and 6


      8 + 6 = 10 + 4 = 14
        2 4      make 10


      8 + 6 = 4 + 10 = 14
4 4                    Which is a better way?   8 + 6 = 20 – 6
                                                Can you explain this?

 24
25
three-part lesson structure



26
anchor task
       guided practice
     independent practice
27
anchor task
guided practice
guided practice
30
independent practice

31
Enrichment Activities!
to promote reflective thinking
My Pals Are Here! & Shaping Maths
Professional Development Programme

Dr Yeap Ban Har
Marshall Cavendish Institute
Singapore
                                            Da Qiao Primary School, Singapore


banhar@sg.marshallcavendish.com


Slides are available at www.facebook.com/MCISingapore
anchor task
       guided practice
     independent practice
33
34
guided practice
guided practice
36
37
..         ...   ..         ...
         ...            ... 
     ..         ...   ..         ...

     ..         ...   ..         ...
         ...            ... 
     ..         ...   ..         ...

     ..         ...   ..         ...
         ...            ... 
     ..         ...   ..         ...

     ..         ...   ..         ...
         ...            ... 
     ..         ...   ..         ...

38
Question : What is the lowest score she can
get in the third essay to still win the prize?
      80 x 3 = 240
      240 – 82 – 75 = 240 – 157                                     82      75       ??

                        = 240 – 140 – 17                            80      77       ??

                        =…                                          80      77       83

Question : What is the lowest         Question : What is the        80      80       80
total marks for the three             total marks for the first
essays to win the prize?              two essays?

Posing questions as enrichment                                    Alternate method as enrichment

39
Can Jean’s score for
the first two essays be
50 and 50?

What is the lowest Jean can score
for the first two essays and still stand
a chance to win the prize, assuming
the maximum score per essay is
100?
                          Questioning assumptions as enrichment




40
Diene’s Lesson Structure
              Structured
     Play                  Practice
               Learning



41

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