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Real thing- Do                                 Diagram – Visualise                          Word- Communicate
 Physical activity in a variety of contexts;   Key thinking- diagrams to ‘represent’
making, demonstrating.                         Illustrations                                Essential medium for thinking about
 Using concrete ‘manipulative’ materials       Pictures                                     mathematical ideas and communicating
– eg: paper, centi-cubes, tiles, cubes,        Diagrams                                     these ideas to others
paper and pencil…..                            Charts
                                               Graphs                                       Includes mathematical terms, phrases and
Principle: learning by doing: I hear and I     Figures                                      sentences
forget; I see and I remember: I do and I       Diagrams
understand helps students develop mental
models that provide meaning to the             Varying degrees of abstraction eg: a         Often words used in everyday situations
abstract symbols                               literal picture of apples versus dots to     and mathematics cause confusion
                                               represent apples
Alternatively for those students who have                                                   Teachers should say mathematical terms
been found to lack numerical sense of          Convey mathematical ideas in vivid ways      precisely and consistently eg: ‘x²’ should
measures about real objects and hence          constitute a mode of processing              be ‘x to the power of two’ and not ‘x
cannot determine whether there are                                                          two’
answers are reasonable or not in the real
world                                          Colour may be important to some              Students should also use proper
                                               learners                                     mathematical language eg: saying
To facilitate conceptual development                                                        ‘numerator’ rather than ‘the number on
manipulative materials need to be well                                                      the top’
designed, appropriate to the context
and used well                                                                               Written and oral communication
Doing- role plays, physical activity in a
variety of contexts, making,                                                                Explanation , demonstration
demonstrating
Symbol- Manipulate                             Story- Apply                                 Number- Calculate
Some examples
Commutative/Associative properties             Linking real-world applications to           Computation [methods of ‘working out’]
Distributive rule                              ‘textbook mathematics’ -includes
Formulae                                       traditional worked problems, problems        Strategies used
BODMAS                                         related to everyday situations and reports
The concepts of - The part- whole,             in the mass media, historical accounts of    Systems [steps] used to calculate
comparison and change, remainder, place        mathematical ideas and applications          algorithms/ equations
holder, equality, excess value, repeated       from other disciplines
variable, constant difference, constant                                                     Differentiation through different ways of
quantity, constant totals….                    Problems generated by students               working out the same problem
Algebraic concepts/rules/strategies
Syntactic skills- what do I need to know       Problems generated by manipulating
to use a calculator to work this out? Eg:      equations –‘milking an equation for all
3/4 of 868 =                                   its worth’




               Use the Multi-Modal Think Board model as a tool
                   • to plan a lesson [e5]
                   • to plan a series of lessons
                   • to reflect – students and teachers
                   • for assessment [of, as, for]
                   • to integrate electronic technologies
                   • to embed e5 in instructional and assessment and reflection practices




               Using Multi-Modal Think-Board to Teach Mathematics Khoon Yoong Wong
Mathematics and Education Academic Group, National Institute of Education Nanayang
Technological University Singapore, July 2004

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Multi modal think board details

  • 1. Real thing- Do Diagram – Visualise Word- Communicate Physical activity in a variety of contexts; Key thinking- diagrams to ‘represent’ making, demonstrating. Illustrations Essential medium for thinking about Using concrete ‘manipulative’ materials Pictures mathematical ideas and communicating – eg: paper, centi-cubes, tiles, cubes, Diagrams these ideas to others paper and pencil….. Charts Graphs Includes mathematical terms, phrases and Principle: learning by doing: I hear and I Figures sentences forget; I see and I remember: I do and I Diagrams understand helps students develop mental models that provide meaning to the Varying degrees of abstraction eg: a Often words used in everyday situations abstract symbols literal picture of apples versus dots to and mathematics cause confusion represent apples Alternatively for those students who have Teachers should say mathematical terms been found to lack numerical sense of Convey mathematical ideas in vivid ways precisely and consistently eg: ‘x²’ should measures about real objects and hence constitute a mode of processing be ‘x to the power of two’ and not ‘x cannot determine whether there are two’ answers are reasonable or not in the real world Colour may be important to some Students should also use proper learners mathematical language eg: saying To facilitate conceptual development ‘numerator’ rather than ‘the number on manipulative materials need to be well the top’ designed, appropriate to the context and used well Written and oral communication Doing- role plays, physical activity in a variety of contexts, making, Explanation , demonstration demonstrating Symbol- Manipulate Story- Apply Number- Calculate Some examples Commutative/Associative properties Linking real-world applications to Computation [methods of ‘working out’] Distributive rule ‘textbook mathematics’ -includes Formulae traditional worked problems, problems Strategies used BODMAS related to everyday situations and reports The concepts of - The part- whole, in the mass media, historical accounts of Systems [steps] used to calculate comparison and change, remainder, place mathematical ideas and applications algorithms/ equations holder, equality, excess value, repeated from other disciplines variable, constant difference, constant Differentiation through different ways of quantity, constant totals…. Problems generated by students working out the same problem Algebraic concepts/rules/strategies Syntactic skills- what do I need to know Problems generated by manipulating to use a calculator to work this out? Eg: equations –‘milking an equation for all 3/4 of 868 = its worth’ Use the Multi-Modal Think Board model as a tool • to plan a lesson [e5] • to plan a series of lessons • to reflect – students and teachers • for assessment [of, as, for] • to integrate electronic technologies • to embed e5 in instructional and assessment and reflection practices Using Multi-Modal Think-Board to Teach Mathematics Khoon Yoong Wong
  • 2. Mathematics and Education Academic Group, National Institute of Education Nanayang Technological University Singapore, July 2004