25
Mathematics Lead Teacher Workshop 1 2011

Mathematics Lead Teacher Workshop 1 2011

  • Upload
    liuz

  • View
    43

  • Download
    0

Embed Size (px)

DESCRIPTION

Mathematics Lead Teacher Workshop 1 2011. Purpose for this session. 9.00 – 12.00 Discuss current issues and keep you up to date with current initiatives. Share research and practices for effective mathematics teaching. - PowerPoint PPT Presentation

Citation preview

Page 1: Mathematics Lead Teacher Workshop 1 2011

Mathematics Lead Teacher Workshop 1

2011

Page 2: Mathematics Lead Teacher Workshop 1 2011

Purpose for this session

9.00 – 12.00

• Discuss current issues and keep you up to date with current initiatives.

• Share research and practices for effective mathematics teaching.

• Develop an understanding of Peter Hughes’ ‘observable behaviour’ indicators.

Page 3: Mathematics Lead Teacher Workshop 1 2011

Consecutive SumsHow many numbers can you make using consecutive sums?

For example, 9 = 2+3+4

1= 2= 3=

4= 5= 6=

7= 8= 9=

10= 11= 12=

13= 14= 15=

What do you notice? Are there any patterns?

For the solution, teachers notes and lots of other good rich tasks visit…http://nrich.maths.org/507

Page 4: Mathematics Lead Teacher Workshop 1 2011

What was a memorable moment for you last year as

• Classroom teacher• Lead Teacher of mathematics

Maths Leadership Issues – Needs Analysis

Page 5: Mathematics Lead Teacher Workshop 1 2011

Keeping you up to date

• IKAN on nzmaths. New Class Summary Sheet available on wiki. Older versions are still valid.

• Dyscalculia• Rugby World Cup resource• PMA day: June 25th • Lead Teacher Symposium: September 29th/30th

Page 6: Mathematics Lead Teacher Workshop 1 2011

Census at School

CensusAtSchool is running from 2 May – 10 June for Y5 – 13 students

Page 7: Mathematics Lead Teacher Workshop 1 2011

www.ruggerland.co.nz

Integrated maths units about Rugby World Cup.

Maths Task cards (stage related)

Online maths practice (basic Facts)

Lots more!

Page 8: Mathematics Lead Teacher Workshop 1 2011

Time for a rugby game

Page 10: Mathematics Lead Teacher Workshop 1 2011

Slower to compare sets of dots

Page 11: Mathematics Lead Teacher Workshop 1 2011

Subitising

Quickly identifying a random set of dots

Page 12: Mathematics Lead Teacher Workshop 1 2011

Subitising

Quickly identifying a random set of dots

Page 13: Mathematics Lead Teacher Workshop 1 2011

7Which is physically bigger?

9As children with dyscalculia process number symbols less automatically, they may answer this questions slightly quicker as there is less interference of the number itself and can focus on the size.

Page 14: Mathematics Lead Teacher Workshop 1 2011

Place the 3 on a number line

Children with dyscalculia tend to struggle with mental number line development

0 10

Page 15: Mathematics Lead Teacher Workshop 1 2011

Interventions for Dyscalcluia

• Allow extra time• Use written and verbal instructions• Focus on understanding especially with quantity

• Reduce need for memorisation• Use materials and lots of practice• Ask lots of questions• Simple adaptations to games

Page 16: Mathematics Lead Teacher Workshop 1 2011

Ministry Subsidised Maths Papers

• nzmaths homepage: 50% fee paid by Ministry (15 point grad paper=$640, 30 point masters = $1280)

University of Auckland papers:• Stage 1: Pedagogical Content Knowledge Edcurric 349

Understanding and Extending Mathematical Thinking• Stage 2: Formative Assessment: Edcurric 369 Mathematical Literacy for lower-achieving students• Stage 3: Expert Teaching: Edcurric 347 Helping Children Succeed in Mathematics

Page 17: Mathematics Lead Teacher Workshop 1 2011

Peter Hughes’ Observable Behaviours

• ‘Next steps’- we had requests for this last year and thought this activity may be valuable to then take back to share with your staff.

Page 18: Mathematics Lead Teacher Workshop 1 2011

“Effective teachers understand the big ideas”.

The big picture –what do the stages mean?

Page 19: Mathematics Lead Teacher Workshop 1 2011

The big picture –what do the stages mean?

Page 20: Mathematics Lead Teacher Workshop 1 2011

Characteristics of Effective Pedagogy in Mathematics

1. An ethic of care2. Arranging for learning3. Building on students’

thinking4. Worthwhile maths tasks5. Making connections6. Assessment for Learning7. Mathematical

communication8. Mathematical language9. Tools and representations10.Teacher knowledge

Page 21: Mathematics Lead Teacher Workshop 1 2011

Effective Pedagogy in MathematicsGlenda Anthony and Margaret Walshaw

• Walk around the room and read the ten characteristics of effective pedagogy in mathematics.

• Stand by the one that most resonates with you.

In your group, read more about that characteristic and highlight anything of interest.

Share one most interesting or powerful key idea.

Page 22: Mathematics Lead Teacher Workshop 1 2011

Principles of Effective Pedagogy in Mathematics

1. An ethic of care

2. Arranging for learning

3. Building on students’ thinking

4. Worthwhile maths tasks

5. Making connections

6. Assessment for Learning

7. Mathematical communication

8. Mathematical language

9. Tools and representations

10.Teacher knowledge

Page 23: Mathematics Lead Teacher Workshop 1 2011

Effective Pedagogy in MathematicsNow read the challenges with respect to that characteristic and discuss what needs further development in your school and how this could be done.

Page 24: Mathematics Lead Teacher Workshop 1 2011

How could these principles be shared with your staff?

1. An ethic of care

2. Arranging for learning

3. Building on students’ thinking

4. Worthwhile maths tasks

5. Making connections

6. Assessment for Learning

7. Mathematical communication

8. Mathematical language

9. Tools and representations

10.Teacher knowledge

Page 25: Mathematics Lead Teacher Workshop 1 2011

“How teachers organise classroom instruction is very much dependent on what they know and believe about mathematics and on what they understand about mathematics teaching and learning”.

Effective Pedagogy in Mathematics leaflet p.25

Take a moment to reflect on your own beliefs…….

“What would a mathematician look like in your class?”