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Mathematics Language Communication

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Mathematics Language + Communication Mathematics Fluency Presented By: Natalie Crist Mathematics Resource Teacher Carroll County Public Schools – PowerPoint PPT presentation

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Title: Mathematics Language Communication


1
Mathematics Language
Communication
Mathematics Fluency
  • Presented By Natalie Crist
  • Mathematics Resource Teacher
  • Carroll County Public Schools

2
Mosaic of Math
  • Based on Mosaic of Thought by Keene and
    Zimmermann
  • Is it computation or problem solving?
  • It is mathematics instruction that targets the
    thinking that occurs
  • Process vs. Product

3
EssentialQuestions
  • How do you know what your students are thinking
    during a mathematical activity?
  • How do we develop a deeper mathematical
    understanding?
  • How can we make mathematics vocabulary more
    comprehensible for students?

4
What good mathematicians do.
  • Visualize/picture
  • Make Connections
  • Wonder
  • Guess
  • Figure out
  • Notice

5
Quick ImageCreate mental imagesConnect number
to pictureVisualizeLook for detailsDraw
conclusionsEnhance understanding
6
Mathematical Mind Journeys
  • Children learn by thinking, reasoning, problem
    solving, communicating and computing in
    meaningful ways.
  • Teachers guide students by questioning, by
    assessing understanding, and by supporting and
    challenging the children to reach new levels of
    understanding.
  • MMJ is about discovery, communication and
    disequillibrium.

7
Whats happening in an MMJ?
  • Metacognition
  • Development of number concepts and number sense
  • Development of vocabulary
  • Building on numbers
  • Decision making
  • Modeling notation, recording, representation
  • Questioning
  • Differentiation

8
Guidelines for an MMJ
  • Thumb-up!
  • Test your strategy with another.
  • You may change your answer at any time.
  • Listen and respect other students ideas.
  • Gather and share strategies.

9
MMJ Task 1
  • 29x4

10
MMj Task 2
  • 1002-998

11
MMJ Task 3
  • 223 129

12
MMJTask 4
  • Martin has 12 cars. He gets 17 more for his
    birthday. How many cars does he have now?

13
Guiding Questions During MMJ
  • What did your brain do to solve this problem?
  • What did you picture in your mind?
  • Is there any other way to solve this problem?
  • Why did you choose this strategy?
  • Is there a more efficient strategy you can use?
  • Will your strategy work for other problems?
  • Can you tell/ show why your strategy works?

14
Journaling with MMJ
Use the journal page to have students record
their thought process during independent
activities. This is a great activity for center
time!
15
Use Journaling to Extend Thinking!
Example Sara has 15 books. She gets 14 more as
a gift from her grandmother. How many books does
she have altogether?
16
Use Manipulatives. pb pvppo
17
2. Draw Pictoriallyah ajas
18
3. Represent Symbolically
  • 15 14 19

19
Vocabulary Development
  • Students learn new terminology and word meanings
    best when they encounter them during purposeful
    activities and investigations.
  • Research suggests that the use of semantic maps
    (graphic organizers) results in overall
    comprehension.

20
Fostering Vocabulary Development
  • Suggestions
  • Limit new terms introduced in a lesson
  • (12 or less)
  • Make connections
  • Guide students in use of terms in
    investigations, problem solving and Mathematical
    Mind Journeys.
  • Reintroduce the words frequently in different
    contexts

21
Word Walls
  • A word wall is
  • an organized collection of vocabulary (words
    and pictures)
  • a tool to be used
  • a way to promote group learning through
    activities
  • created over time combining student and
    teacher ownership
  • based on student needs
  • a reference tool

22
Examples of Activities and Organizers
23
Classroom Culture
  • Create a risk-free environment
  • Support the mathematical thinking happening
  • Be willing to listen to a different strategy
  • Get to know how your students think
  • Understand where your students are mathematically
    and where they need to go
  • Build student ownership and confidence
  • Promote deeper understanding through questioning

24
Mathematical Fluency
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