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MAKING MATH TIME
     MEANINGFUL
     Making Math Instruction an
      Integral Part of Language
                        Learning
MATH ACADEMIC VOCABULARY

Research says:
  It is difficult to master content-specific vocabulary
   while trying to teach the connected concept
  Academic language is much more difficult than
   conversational language used by many English
   language learners
  ELLs not only have to learn content-specific
   vocabulary, but function words
   (analyzing, explaining, predicting)
MATH ACADEMIC VOCABULARY

Linguistic Implication:
   CEL p. 52
     ―The vocabulary of everyday speech tends to be
      informal and domestic, limited and inexplicit, as
      speakers cope with difficulties of memory, attention,
      and perception.
     Academic vocabulary is difficult to acquire especially
      when the learner is still using conversational
      language as a means of communication
     Math language using on the limited or inexplicit
      language may not be able to fully explain the ELL’s
      complete thinking
MATH ACADEMIC VOCABULARY
Instructional Strategies
   Pre-teach content-specific and function terms prior to
    the lesson
   Note multiple-meaning words that may cause problems
   Create different ways to ―keep‖ vocabulary
      Math Word Wall/Mathematician Wall
      Vocabulary/Picture Personal Dictionary
      Graphic Organizers
      Dual Language Vocabulary Chart (use of both
       languages)
      Total Physical Response (TPR) lesson
MATH ACADEMIC VOCABULARY
      ―THINK LIKE A MATHEMATICIAN‖
              Instructional Strategy You Can Use
A math wall is a simple way to ―store‖ important
vocabulary, math strategies, and math related content.
 Examples
      Math Wall 
This math wall
incorporates pictures
which helps with
concrete learning
MATH ACADEMIC VOCABULARY
       ―THINK LIKE A MATHEMATICIAN‖
     Instructional Strategy You Can Use
 Take Away Activity:
    Pick 3 vocabulary words or strategies appropriate to
     your grade level.
    On your card:
       Write the word, think of a visual or picture to
        represent the word, and a sentence or simple
        description.
       Possibly include a TPR gesture that relates.
 Share
WRITTEN MATH PROBLEMS

Research says:
  The difficulty with word problems is that the problems
   require many layers: reading comprehension of the
   problem, making sense of the problem, identifying a
   question that needs to be answered, and planning to solve.
  Important part of math learning because written problems
   promote:
     Explicit vocabulary instruction
     Experience in problem solving
     Practice extracting information
     Repeated reading, listening, speaking, and writing
      practice.
WRITTEN MATH PROBLEMS

Linguistic Implication
  CEL, p. 181
     ―Written language displays several unique features, such
      as punctuation, capitalization, spatial organization…and
      other graphic effects.‖
        Written math problems are not just difficult because
         of the math academic vocabulary, or the reading
         involved, but also because of written language
         features:
            Features: Punctuation, capitalization
            Graphic effects (font, spacing, etc.)
     ―Written language tends to be more formal than spoken
      language.‖
WRITTEN MATH PROBLEMS

Instructional Strategies:
   Teacher Think-Alouds
      Modeling the logical process
      Pull out key vocabulary, scaffold before
   Student Think-Alouds
      Making a strategy anchor chart based on student-
       created strategies, providing picture clue
   Discussion Stems Posted
   Written problems that are high interest, appeal to the learner
   Using reading comprehension strategies to decode the
    problems
WRITTEN MATH PROBLEMS

    Instructional Strategy You Can Use
 Examples
   Sample Math Journals from ELs
 Task
   Turn and talk with a neighbor about how you would scaffold
    this problem for a language learner in your classroom...

There are 5 giraffes at the zoo. There are 4
cheetahs at the zoo. How many spotted zoo
animals are there all together?
MATH BACKGROUND KNOWLEDGE

Research says:
  Identify the unique experiences that the learner
   brings…
  Learn as much about their prior math knowledge as
   possible
  Promote first language use as a way to build
   background
     Using native language will build more connections
      and create ―empowerment‖ and success in the
      learner
MATH BACKGROUND KNOWLEDGE

Linguistic Implications:
   CEL, p. 344-345
     ―The lack of a common language can severely impede
      progress and can halt it altogether.‖
     ―There are several ways of getting around the foreign
      language barrier, but none is simple, nor has any as yet
      been successful.‖
        It is difficult for teachers and students that don’t have
         a common language, but one has to use resources
         available (translators, common words, or an existing
         language) that will increase motivation to learn
         language
MATH BACKGROUND KNOWLEDGE

Instructional Strategies:
   L1 partner talks
   Identifying parts that would be confusing, building the
    background instead of trying to activate prior knowledge that
    may not be there yet
      Link concepts explicitly (from previous learning)
      Build in routines that promote continuous exposure to
       content
   Using high interest topics, identify important vocabulary
   Teaching the use of manipulatives
   Using real world situations that you can support with
    visuals, gestures, or experiences
MATH BACKGROUND KNOWLEDGE

    Instructional Strategy You Can Use
 Task
   Quiet Write:
      Think of at least 10 high interest topics that you
      could use during math instruction to link to your ELs
      background knowledge
   Share with your table
PRODUCING MATH ACADEMIC
           LANGUAGE
Research says:
  It is difficult to produce/speak math academic language
   because:
     Conversational language is much easier to master
      than academic language (language in the content
      areas)
     They are doing two jobs at once—learning a
      language and new math concepts
PRODUCING MATH ACADEMIC
            LANGUAGE
Instructional Strategies:
   Use small group pairings
      Promotes positive support system, positive learning
       environment
   Scaffold
      Use sentence frames/stems for discussions
   ―Slow down, teacher!‖ – take a moment to reflect on your own
    teaching language
   Allow students to share their own math thinking
      usually use a more kid-friendly language
   Pair with the ELL teacher to plan important language…they can
    support this learning
REFERENCES
                                                     Bibliography
   English Language Learners in Math. (2012). Retrieved from Teaching Today Glencoe:
    http://teachingtoday.glencoe.com/howtoarticles/english-language-learners-in-math
   Helping English Language Learners Master Math Terms. (2012). Retrieved from CAPELL:
    http://capellct.org/htmlfiles/documents/MiddleSchoolJournalMathTermsarticle.pdf
   Math Strategies for English Language Learners. (2012). Retrieved from Fair Lawn School District: http://mset.rst2.edu/
   Appalachia Regional Comprehensive Center. (2009). Effective Practices for Teaching English Language Learners. Charleston:
    Edvantia.
   Blachowicz, C. L., Fisher, P. J., & Watts-Taffe, S. (2005). Integrated Vocabulary Instruction: Meeting the Needs of Diverse Learners
    in Grades K-5. Naperville: Learning Point Associates.
   Bresser, R. (2008). Teaching Math to English Language Learners. In R. Bresser, Supporting English Language Learners in Math
    Class, Grades K-2 (pp. 2-8). Sausilito: Math Solutions.
   Carrier, K. A. (2005). Key Issues for Teaching English Language Learners in Academic Classrooms. Middle School Journal, 4-9.
   Crawford, J. (2004). Basic Research on Language Acquisition. In J. Crawford, Educating English Learners: Language Diversity in the
    Classroom (pp. 182-212). Los Angeles: Bilingual Educational Services, Inc.
   Crystal, D. (2003). The Cambridge Encyclopedia of Language (2nd ed.). New York City: Cambridge University press.
   Echevarria, J., Vogt, M., & Short, D. (2009). The Academic Language of Mathematics. In J. Echevarria, M. Vogt, & D. Short, The
    SIOP Model for Teaching Mathematics to English Learners (pp. 1-14). Boston: Allyn and Bacon.
   Garrison, L., & Kerper Mora, J. (2008). Adapting Mathematics Instruction for English-Language Learners: The Language-Concept
    Connection. In J. K. Leslie Garrison, Changing the Faces of Mathematics: Perspectives on Latinos (pp. 35-48). National Council of
    Teachers of Mathematics, Inc.
   Goldenberg, C. (2008, Summer). Teaching English Language Learners: What the Research Does-and Does Not-Say. American
    Educator, pp. 8-44.
   Jasper, D. B. (2005, November). Teachers Guide to Teaching Mathematics to English Language Learners. Retrieved from
    Mathematics for English Language Learners: http://www.tsusmell.org
   Mooneyhan, L. (2012). Supporting English Language Learners in Mainstreama nd Content Area Classrooms. Retrieved from Ohio
    Valley Educational Cooperative: http://www.ovec.org/
   Robertson, K. (2009). Math Instruction for English Language Learners. Retrieved from Colorin Colorado:

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Making Math Meaningful

  • 1. MAKING MATH TIME MEANINGFUL Making Math Instruction an Integral Part of Language Learning
  • 2. MATH ACADEMIC VOCABULARY Research says:  It is difficult to master content-specific vocabulary while trying to teach the connected concept  Academic language is much more difficult than conversational language used by many English language learners  ELLs not only have to learn content-specific vocabulary, but function words (analyzing, explaining, predicting)
  • 3. MATH ACADEMIC VOCABULARY Linguistic Implication:  CEL p. 52  ―The vocabulary of everyday speech tends to be informal and domestic, limited and inexplicit, as speakers cope with difficulties of memory, attention, and perception.  Academic vocabulary is difficult to acquire especially when the learner is still using conversational language as a means of communication  Math language using on the limited or inexplicit language may not be able to fully explain the ELL’s complete thinking
  • 4. MATH ACADEMIC VOCABULARY Instructional Strategies  Pre-teach content-specific and function terms prior to the lesson  Note multiple-meaning words that may cause problems  Create different ways to ―keep‖ vocabulary  Math Word Wall/Mathematician Wall  Vocabulary/Picture Personal Dictionary  Graphic Organizers  Dual Language Vocabulary Chart (use of both languages)  Total Physical Response (TPR) lesson
  • 5. MATH ACADEMIC VOCABULARY ―THINK LIKE A MATHEMATICIAN‖ Instructional Strategy You Can Use A math wall is a simple way to ―store‖ important vocabulary, math strategies, and math related content.  Examples Math Wall  This math wall incorporates pictures which helps with concrete learning
  • 6. MATH ACADEMIC VOCABULARY ―THINK LIKE A MATHEMATICIAN‖ Instructional Strategy You Can Use  Take Away Activity:  Pick 3 vocabulary words or strategies appropriate to your grade level.  On your card:  Write the word, think of a visual or picture to represent the word, and a sentence or simple description.  Possibly include a TPR gesture that relates.  Share
  • 7. WRITTEN MATH PROBLEMS Research says:  The difficulty with word problems is that the problems require many layers: reading comprehension of the problem, making sense of the problem, identifying a question that needs to be answered, and planning to solve.  Important part of math learning because written problems promote:  Explicit vocabulary instruction  Experience in problem solving  Practice extracting information  Repeated reading, listening, speaking, and writing practice.
  • 8. WRITTEN MATH PROBLEMS Linguistic Implication CEL, p. 181  ―Written language displays several unique features, such as punctuation, capitalization, spatial organization…and other graphic effects.‖  Written math problems are not just difficult because of the math academic vocabulary, or the reading involved, but also because of written language features:  Features: Punctuation, capitalization  Graphic effects (font, spacing, etc.)  ―Written language tends to be more formal than spoken language.‖
  • 9. WRITTEN MATH PROBLEMS Instructional Strategies:  Teacher Think-Alouds  Modeling the logical process  Pull out key vocabulary, scaffold before  Student Think-Alouds  Making a strategy anchor chart based on student- created strategies, providing picture clue  Discussion Stems Posted  Written problems that are high interest, appeal to the learner  Using reading comprehension strategies to decode the problems
  • 10. WRITTEN MATH PROBLEMS Instructional Strategy You Can Use  Examples  Sample Math Journals from ELs  Task  Turn and talk with a neighbor about how you would scaffold this problem for a language learner in your classroom... There are 5 giraffes at the zoo. There are 4 cheetahs at the zoo. How many spotted zoo animals are there all together?
  • 11. MATH BACKGROUND KNOWLEDGE Research says:  Identify the unique experiences that the learner brings…  Learn as much about their prior math knowledge as possible  Promote first language use as a way to build background  Using native language will build more connections and create ―empowerment‖ and success in the learner
  • 12. MATH BACKGROUND KNOWLEDGE Linguistic Implications:  CEL, p. 344-345  ―The lack of a common language can severely impede progress and can halt it altogether.‖  ―There are several ways of getting around the foreign language barrier, but none is simple, nor has any as yet been successful.‖  It is difficult for teachers and students that don’t have a common language, but one has to use resources available (translators, common words, or an existing language) that will increase motivation to learn language
  • 13. MATH BACKGROUND KNOWLEDGE Instructional Strategies:  L1 partner talks  Identifying parts that would be confusing, building the background instead of trying to activate prior knowledge that may not be there yet  Link concepts explicitly (from previous learning)  Build in routines that promote continuous exposure to content  Using high interest topics, identify important vocabulary  Teaching the use of manipulatives  Using real world situations that you can support with visuals, gestures, or experiences
  • 14. MATH BACKGROUND KNOWLEDGE Instructional Strategy You Can Use  Task  Quiet Write:  Think of at least 10 high interest topics that you could use during math instruction to link to your ELs background knowledge  Share with your table
  • 15. PRODUCING MATH ACADEMIC LANGUAGE Research says:  It is difficult to produce/speak math academic language because:  Conversational language is much easier to master than academic language (language in the content areas)  They are doing two jobs at once—learning a language and new math concepts
  • 16. PRODUCING MATH ACADEMIC LANGUAGE Instructional Strategies:  Use small group pairings  Promotes positive support system, positive learning environment  Scaffold  Use sentence frames/stems for discussions  ―Slow down, teacher!‖ – take a moment to reflect on your own teaching language  Allow students to share their own math thinking  usually use a more kid-friendly language  Pair with the ELL teacher to plan important language…they can support this learning
  • 17. REFERENCES Bibliography  English Language Learners in Math. (2012). Retrieved from Teaching Today Glencoe: http://teachingtoday.glencoe.com/howtoarticles/english-language-learners-in-math  Helping English Language Learners Master Math Terms. (2012). Retrieved from CAPELL: http://capellct.org/htmlfiles/documents/MiddleSchoolJournalMathTermsarticle.pdf  Math Strategies for English Language Learners. (2012). Retrieved from Fair Lawn School District: http://mset.rst2.edu/  Appalachia Regional Comprehensive Center. (2009). Effective Practices for Teaching English Language Learners. Charleston: Edvantia.  Blachowicz, C. L., Fisher, P. J., & Watts-Taffe, S. (2005). Integrated Vocabulary Instruction: Meeting the Needs of Diverse Learners in Grades K-5. Naperville: Learning Point Associates.  Bresser, R. (2008). Teaching Math to English Language Learners. In R. Bresser, Supporting English Language Learners in Math Class, Grades K-2 (pp. 2-8). Sausilito: Math Solutions.  Carrier, K. A. (2005). Key Issues for Teaching English Language Learners in Academic Classrooms. Middle School Journal, 4-9.  Crawford, J. (2004). Basic Research on Language Acquisition. In J. Crawford, Educating English Learners: Language Diversity in the Classroom (pp. 182-212). Los Angeles: Bilingual Educational Services, Inc.  Crystal, D. (2003). The Cambridge Encyclopedia of Language (2nd ed.). New York City: Cambridge University press.  Echevarria, J., Vogt, M., & Short, D. (2009). The Academic Language of Mathematics. In J. Echevarria, M. Vogt, & D. Short, The SIOP Model for Teaching Mathematics to English Learners (pp. 1-14). Boston: Allyn and Bacon.  Garrison, L., & Kerper Mora, J. (2008). Adapting Mathematics Instruction for English-Language Learners: The Language-Concept Connection. In J. K. Leslie Garrison, Changing the Faces of Mathematics: Perspectives on Latinos (pp. 35-48). National Council of Teachers of Mathematics, Inc.  Goldenberg, C. (2008, Summer). Teaching English Language Learners: What the Research Does-and Does Not-Say. American Educator, pp. 8-44.  Jasper, D. B. (2005, November). Teachers Guide to Teaching Mathematics to English Language Learners. Retrieved from Mathematics for English Language Learners: http://www.tsusmell.org  Mooneyhan, L. (2012). Supporting English Language Learners in Mainstreama nd Content Area Classrooms. Retrieved from Ohio Valley Educational Cooperative: http://www.ovec.org/  Robertson, K. (2009). Math Instruction for English Language Learners. Retrieved from Colorin Colorado: