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Active Learning in Mathematics

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Title: Active Learning in Mathematics


1
Active Learning in Mathematics
2
Task
  • During this session we will review what active
    maths is, along with a dozen activities that
    support active learning.

3
Learning intentions
  • Understand the difference between passive and
    active learning.
  • To try a range of activities and link these with
    some of the key principals of active learning.

4
Success Criteria
  • I have examined my own beliefs about maths
    learning.
  • I have understood the concept of active
    learning.
  • I have participated in the learning activities
    and considered how I could incorporate these or
    similar activities in my teaching.

5
Current Views
  • Group formation
  • Activity 1 Card Sort Belief statements

6
From Passive to Active Learning
I listen while the teacher explains. I copy
down the method from the board or textbook. I
only do questions I am told to do. I work on my
own. I try to follow all the steps of a
lesson. I do easy problems first to increase my
confidence. I copy out questions before doing
them. I practise the same method repeatedly on
many questions.
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8
Some Principals that Support Active Learning
  • Teaching is more effective when it
  • builds on the knowledge learners already have.
  • exposes and discusses common misconceptions.
  • Activity 2 Time
  • Activity 3 Exam questions

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13
Some Principals that Support Active Learning
  • Teaching is more effective when it
  • uses higher-order questioning
  • Activity 4 Dylan Williams multiple answer
    questions
  • http//www.ltscotland.org.uk/numeracy/aboutnumerac
    y/numeracyconference09.asp 26 - 32mins

14
Questioning in maths diagnosis
  • In which of these right-angled triangles is a2
    b2 c2 ?

15
Eliciting evidence
  • Key idea questioning should
  • cause thinking
  • provide data that informs teaching
  • Improving teacher questioning
  • generating questions with colleagues
  • closed v open
  • low-order v high-order
  • appropriate wait-time
  • Getting away from I-R-E
  • basketball rather than serial table-tennis
  • No hands up (except to ask a question)
  • class polls to review current attitudes towards
    an issue
  • Hot Seat questioning
  • All-student response systems
  • ABCD cards, Mini white-boards, Exit passes

16
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18
Some Principals that Support Active Learning
  • Teaching is more effective when it
  • uses cooperative small group work
  • Activity 5 Team game

19
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20
Some Principals that Support Active Learning
  • Teaching is more effective when it
  • Encourages reasoning rather than answer getting
  • Activity 6 Sometimes / always / never

21
Some Principals that Support Active Learning
  • Teaching is more effective when it
  • uses rich collaborative tasks
  • Activity 7 Jigsaws
  • Activity 8 Using mark schemes

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24
Some Principals that Support Active Learning
  • Teaching is more effective when it
  • creates connections between topics
  • Activity 9 Fractions decimals percentages
    washing line from Peter Patilla human number line

25
  • Same Different
  • ½
  • 0.5
  • 50
  • ?
  • 0.500000

26
  • Making connections
  • The three-times table
  • Multiples of 3
  • Input x3 output
  • x 3x
  • Y 3x

27
Some Principals that Support Active Learning
  • Teaching is more effective when it
  • Uses technology
  • Activity 10 Median and quartiles
  • Subtangent
  • http//www.subtangent.com/maths/median-and-quartil
    es.php

28
More Ideas!
  • Using Posters

29
Activity 11 Pair Posters
30
More Ideas
  • Active activities that require learners to move!
  • Activity 12 Treasure hunt and Talking chips

31
Learning intentions
  • Understand the difference between passive and
    active learning.
  • To try a range of activities and link these with
    some of the key principals of active learning.

32
Success Criteria
  • I have examined my own beliefs about maths
    learning.
  • I have understood the concept of active
    learning.
  • I have participated in the learning activities
    and considered how I could incorporate these or
    similar activities in my teaching.

33
Reflection
  • Take some time to consider what we have covered
    today and try to identify the next steps you
    would like to take.

34
  • See more at
  • http//moray-literacy-and-numeracy.wikispaces.com/
  • and join!

35
Reading References
  • Building Learning in Mathematics Prestage,
    Watson De Geest
  • Mathematical Treasure-Hunts Lucas
  • Interactive Mental Maths Patilla
  • Thinking Through Mathematics NRDC
  • Dylan Williams keynote speech at National
    Numeracy Conference 2009 http//www.ltscotland.org
    .uk/numeracy/aboutnumeracy/numeracyconference09.as
    p

36
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