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    Re: Box Method for teaching pos. and neg. no's


    RRoomTeach

    Posted on 11/01/09

    I use several different methods of teaching addition and
    subtraction of positive and negative numbers in my resource
    room. The first thing I do is teach adding positive and
    negative using red/black chips - red for negative and black
    for positive - we lay out whatever amount is being added - we
    look for "Zero pairs" - (one positive and one negative chip
    form a zero pair which cancel out) and then we see what is
    left in front of us.

    When we do subtracting integers I DO NOT teach them the KCC
    or Add the Opposite algorithm initially. They will never
    understand the concept behind subtracting integers if they
    always automatically turn them into addition problems. We do
    the same process with chips, however we add zeros pairs if we
    cannot complete the problem. For example -6 - +4. We lay out
    6 red chips (negatives). When we see that we cannot take away
    4 positives (blacks) because there are no blacks we talk
    about adding zero pairs. From the addition portion of the
    lesson we have already learned that a zero pair has no value -
    its zero, so theoretically we can add as many zeros as we
    want to any amount and never change the value. So in this
    example we would add 4 zero pairs (which means putting 4 red
    and 4 black chips down on our mat). We should now have a
    total of 10 red and 4 black chips in front of us (the
    original 6 red, the 4 zero pair reds and the 4 zero pair
    blacks). Now we can subtract +4. We remove the 4 positive
    chips (blacks) and see what is remaining. 10 red. or -10. So -
    6 - +4 = -10. Whew. That was a lot of typing - does this
    process make sense?

    Hope this helps


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    Posts on this thread, including this one

  • Box Method for teaching pos. and neg. no's, 10/31/09, by Interventiongal.
  • Re: Box Method for teaching pos. and neg. no's, 11/01/09, by RRoomTeach.
  • Re: Box Method for teaching pos. and neg. no's, 11/07/09, by Michael Murphy.

     
     

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