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Differentiated Instruction
for Teaching the “New” Math
“One Size Does NOT Fit All”
Beverly Ptolemy
and
Jade Ballek
Anticipation Guide
 An anticipation guide is a form
of pre-assessment.
 If helps teachers determine
student readiness.
 True or False Activity
Determining Your
Learning Style
The VAK Inventory
What is Differentiated Instruction?
What differentiated
instruction is:
 a mind set where the
teacher proactively
plans to meet the
diverse needs of
students
 The learning outcome is
the focus for all
What differentiated
instruction is not:
 Not individual lesson
plans for each student
 Not “dumbing down”
curriculum
 Not assigning busy work
for enrichment
Teacher Differentiates:
One or more of the
following:
 Content:
(knowledge/skills/values
they will learn and
materials)
 Process: (activities)
 Product:(how knowledge
will be demonstrated)
According to the
students’:
 Readiness (for growth
and achievement)
 Interests ( for motivation)
 Learning Profile (for
efficient learning)
Learning Styles in Math
Classrooms
Visual
Ask students to translate a problem into a picture.
Auditory
Ask students to explain concepts to each other to see if there
are different ways of understanding
Kinesthetic
Use a number line on the floor to have students move as
positive and negative numbers
Partner Pair Share
 Think about your own learning
experiences. Discuss with a partner.
 Did you ever realize that there are different learning
styles?
 Were you given a chance to find out about your own
learning style?
 Did your teacher offer a variety activities to meet
different learning styles?
 Do you think this would have been helpful?
What you might see in a
differentiated math class
 Students may not all be working on the same task
 Some students may be working individually; some may be in
groups
 The teacher may be guiding groups, teaching whole group
sessions or working individually with students
 Students will be encouraged to use more than one method of
finding the answer to a problem
 Activities and assessments are based on the curriculum
outcomes
 Flexible groups are planned
 On-going assessment
What is “new”
about our
approach to
math?
Typical Classroom Procedures
Traditional Approach:
1. Teacher models a procedure
2. Students practise by doing
assignment, usually
individually, following
procedure taught
3. Teacher assesses
periodically
New Approach:
1. students explore a problem
individually or in groups
2. students reflect & share the
strategies they used with the
class
3. teacher connects what the class
did, and models more examples,
gives handouts, etc.
4. students practice by doing the
assignment using multiple
strategies, explaining/showing as
they go
5. teacher assesses and this drives
next lesson
Math Makes Sense
Lesson Organization
 Explore/Investigate
Reflect & Share
 Connect
Reflect
 Practice
Why the Change?
 Low scores on international testing, compared
to other countries who use a problem- based,
constructivist approach
 Brain research & constructivist theory shows
deep understanding occurs when students
actively problem solve & construct their own
meaning
Learning Process
1. Begin by using manipulatives to create an
understanding of why
2. Then use pictures to represent the understanding
3. Next, use symbols and do the procedure that comes
from understanding manipulatives and pictures
4. Finally, reflect and explain the how’s & why’s
How has math changed?
 Lessons take more time (often multi-day)
 More hands on math through the use of manipulatives
 Students reflect/explain/show what they did
 Many strategies introduced, not just one “correct” procedure
taught
 Problem solving occurs in all parts of the lesson
A Model Lesson
Adding Integers Using Tiles
Math Makes Sense 7
Adding Integers Using Tiles
Connect: p 56-57
(using technology)
Online Integers
1a,
4a,b,c
Instructional Strategies that
Support Differentiation
Learning Stations
Stations
 Stations are different locations in the classroom
where students work on different tasks in
groups.
 It allows students to work with different group
members on different tasks.
 It allows teachers to address different learning
styles through different activities.
Station Instructions
 1. Find a partner.
 2. Each group needs to go to a station.
 3. You will have 10 minutes at each station to
complete the activity. The buzzer will indicate
when it is time to move to the next station.
 4. If you complete your activity before the time
is up, begin working on your reflection.
 5. Work cooperatively!!!
Stations
 Grade 1 -- Patterns
 Grade 2 – Measurement
 Grade 4 – Addition Using Base Ten Blocks
 Grade 5 -- Multiplication Using Arrays (Smart
Board)
 Grade 7 -- Area of a Triangle Using Geoboards
Wrapping Things Up
 Reflect and share
– Complete your reflection sheet
 Questions
Exit Slip
32075
CAST #www.polleverywhere.com

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Differentiated Instruction in the Math Classroom

  • 1. Differentiated Instruction for Teaching the “New” Math “One Size Does NOT Fit All” Beverly Ptolemy and Jade Ballek
  • 2. Anticipation Guide  An anticipation guide is a form of pre-assessment.  If helps teachers determine student readiness.  True or False Activity
  • 4. What is Differentiated Instruction? What differentiated instruction is:  a mind set where the teacher proactively plans to meet the diverse needs of students  The learning outcome is the focus for all What differentiated instruction is not:  Not individual lesson plans for each student  Not “dumbing down” curriculum  Not assigning busy work for enrichment
  • 5. Teacher Differentiates: One or more of the following:  Content: (knowledge/skills/values they will learn and materials)  Process: (activities)  Product:(how knowledge will be demonstrated) According to the students’:  Readiness (for growth and achievement)  Interests ( for motivation)  Learning Profile (for efficient learning)
  • 6. Learning Styles in Math Classrooms Visual Ask students to translate a problem into a picture. Auditory Ask students to explain concepts to each other to see if there are different ways of understanding Kinesthetic Use a number line on the floor to have students move as positive and negative numbers
  • 7. Partner Pair Share  Think about your own learning experiences. Discuss with a partner.  Did you ever realize that there are different learning styles?  Were you given a chance to find out about your own learning style?  Did your teacher offer a variety activities to meet different learning styles?  Do you think this would have been helpful?
  • 8. What you might see in a differentiated math class  Students may not all be working on the same task  Some students may be working individually; some may be in groups  The teacher may be guiding groups, teaching whole group sessions or working individually with students  Students will be encouraged to use more than one method of finding the answer to a problem  Activities and assessments are based on the curriculum outcomes  Flexible groups are planned  On-going assessment
  • 9. What is “new” about our approach to math?
  • 10. Typical Classroom Procedures Traditional Approach: 1. Teacher models a procedure 2. Students practise by doing assignment, usually individually, following procedure taught 3. Teacher assesses periodically New Approach: 1. students explore a problem individually or in groups 2. students reflect & share the strategies they used with the class 3. teacher connects what the class did, and models more examples, gives handouts, etc. 4. students practice by doing the assignment using multiple strategies, explaining/showing as they go 5. teacher assesses and this drives next lesson
  • 11. Math Makes Sense Lesson Organization  Explore/Investigate Reflect & Share  Connect Reflect  Practice
  • 12. Why the Change?  Low scores on international testing, compared to other countries who use a problem- based, constructivist approach  Brain research & constructivist theory shows deep understanding occurs when students actively problem solve & construct their own meaning
  • 13. Learning Process 1. Begin by using manipulatives to create an understanding of why 2. Then use pictures to represent the understanding 3. Next, use symbols and do the procedure that comes from understanding manipulatives and pictures 4. Finally, reflect and explain the how’s & why’s
  • 14. How has math changed?  Lessons take more time (often multi-day)  More hands on math through the use of manipulatives  Students reflect/explain/show what they did  Many strategies introduced, not just one “correct” procedure taught  Problem solving occurs in all parts of the lesson
  • 15. A Model Lesson Adding Integers Using Tiles Math Makes Sense 7
  • 16.
  • 17.
  • 18. Adding Integers Using Tiles Connect: p 56-57 (using technology) Online Integers
  • 20. Instructional Strategies that Support Differentiation Learning Stations
  • 21. Stations  Stations are different locations in the classroom where students work on different tasks in groups.  It allows students to work with different group members on different tasks.  It allows teachers to address different learning styles through different activities.
  • 22. Station Instructions  1. Find a partner.  2. Each group needs to go to a station.  3. You will have 10 minutes at each station to complete the activity. The buzzer will indicate when it is time to move to the next station.  4. If you complete your activity before the time is up, begin working on your reflection.  5. Work cooperatively!!!
  • 23. Stations  Grade 1 -- Patterns  Grade 2 – Measurement  Grade 4 – Addition Using Base Ten Blocks  Grade 5 -- Multiplication Using Arrays (Smart Board)  Grade 7 -- Area of a Triangle Using Geoboards
  • 24. Wrapping Things Up  Reflect and share – Complete your reflection sheet  Questions

Hinweis der Redaktion

  1. Bev - Welcome statement, introduce us, purpose of our presentation today
  2. Bev
  3. Bev
  4. Bev
  5. Bev - Here are some ways that you can address learning styles in a math class. Examples of what this could look like
  6. Time: 2 minutes
  7. Jade’s slide
  8. Jade – razzle and dazzle you with a Quick wardrobe change -
  9. Mrs. Razzle and Mrs. Dazzle Bev – traditional approach with a short example from her classroom (dividing fractions) Jade – introducing the explore section of an assignment
  10. Bev – In my day there was none of this explore and reflect business. My new textbooks have all these crazy things. I don’t know why we have to do this new fangled math!!
  11. Jade – Well, Mrs. Razzle, it seems …
  12. Bev – Oh so the manipulatives …. Jade – Yes and the pictures help students represent their learning Bev - #3 Jade – when we reflect on learning and explain how and why --- then we fully understand the math concept
  13. Bev -
  14. Jade – Explore, Connect and Practice Lucky day – no assessment!!!
  15. Jade – introduce this image From the Math Makes Sense textbook Opening of each Lesson follows this format Purpose of the explore is to have students engage in a task on their own, prior to the teacher introducing the topic Based on constructivist theory: in order to learn something, we must make meaning of it for ourselves As opposed to a traditional classroom, the explore allows students to try and figure things out for themselves The activity connects to the lesson It also reaches our kinesthetic learners because many of the lessons involve using manipulatives Bev- teach the explore Jade – assistant – handing out different coloured tiles and number lines
  16. Bev – teach the connect section Jade – monitor progress
  17. Jade – Introduce NLVM site B ev - Model one example using the NLVM site Ask two Volunteers to come up and try it
  18. Bev – give instructions for this Jade - We need a handout with the practice 1a and 4 abc.
  19. Jade
  20. Jade
  21. Bev – Give instructions – purpose of stations is to allow students/participants the opportunity to explore, making sense on your own, work cooperatively to figure out what to do; teacher may provide some support, but independent learning is the focus Jade – set up the timer
  22. Answer is C
  23. Jade