Does youranswer seemreasonable?Why or whynot?Have youcomparedyour workwith anyoneelse’s?Why isthattrue?What do youknow that isnot stated inthe problem?Use appropriatesymbols,vocabulary, andlabeling toeffectivelycommunicate andexchange ideasConstructa tableCompare andcontract varioussolution strategiesand explain thereasoning ofothers.Can youmake amodel toshow that?How manycupcakes dowe need forour classparty?WorkbackwardGuessandCheckWhy didyou decideto use thismethod?1/4 = 0.25fractions anddecimals taughttogether - not inisolationCan youdescribe yourmethod to usall? Can youexplain why itworks?Stay with aproblem formore thanone attemptReasoningproblemsolvingSolvesimilar butsimplerproblem3squared= 3x3 = 9How manystudents willbe in eachgroup?Communicatetheirreasoning andsolution toothers.numberConvert situationsinto symbols toappropriately solveproblems as well asconvert symbolsinto meaningfulsituationsJustify andexplain, withaccurate languageand vocabulary,why theirsolution is correct.The symbols andprocedures ofmath and theconceptual ideathat the symbolismrepresents is amath connection.Does youranswer seemreasonable?Why or whynot?Have youcomparedyour workwith anyoneelse’s?Why isthattrue?What do youknow that isnot stated inthe problem?Use appropriatesymbols,vocabulary, andlabeling toeffectivelycommunicate andexchange ideasConstructa tableCompare andcontract varioussolution strategiesand explain thereasoning ofothers.Can youmake amodel toshow that?How manycupcakes dowe need forour classparty?WorkbackwardGuessandCheckWhy didyou decideto use thismethod?1/4 = 0.25fractions anddecimals taughttogether - not inisolationCan youdescribe yourmethod to usall? Can youexplain why itworks?Stay with aproblem formore thanone attemptReasoningproblemsolvingSolvesimilar butsimplerproblem3squared= 3x3 = 9How manystudents willbe in eachgroup?Communicatetheirreasoning andsolution toothers.numberConvert situationsinto symbols toappropriately solveproblems as well asconvert symbolsinto meaningfulsituationsJustify andexplain, withaccurate languageand vocabulary,why theirsolution is correct.The symbols andprocedures ofmath and theconceptual ideathat the symbolismrepresents is amath connection.

Mathematical Practices - Call List

(Print) Use this randomly generated list as your call list when playing the game. There is no need to say the BINGO column name. Place some kind of mark (like an X, a checkmark, a dot, tally mark, etc) on each cell as you announce it, to keep track. You can also cut out each item, place them in a bag and pull words from the bag.


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  1. Does your answer seem reasonable? Why or why not?
  2. Have you compared your work with anyone else’s?
  3. Why is that true?
  4. What do you know that is not stated in the problem?
  5. Use appropriate symbols, vocabulary, and labeling to effectively communicate and exchange ideas
  6. Construct a table
  7. Compare and contract various solution strategies and explain the reasoning of others.
  8. Can you make a model to show that?
  9. How many cupcakes do we need for our class party?
  10. Work backward
  11. Guess and Check
  12. Why did you decide to use this method?
  13. 1/4 = 0.25 fractions and decimals taught together - not in isolation
  14. Can you describe your method to us all? Can you explain why it works?
  15. Stay with a problem for more than one attempt
  16. Reasoning
  17. problem solving
  18. Solve similar but simpler problem
  19. 3 squared = 3x3 = 9
  20. How many students will be in each group?
  21. Communicate their reasoning and solution to others.
  22. number
  23. Convert situations into symbols to appropriately solve problems as well as convert symbols into meaningful situations
  24. Justify and explain, with accurate language and vocabulary, why their solution is correct.
  25. The symbols and procedures of math and the conceptual idea that the symbolism represents is a math connection.