How to add positive and negative integers

    • [DOC File]ADD INTEGERS

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      When we add two positive integers the sum will be positive. When you add two negative integers the sum will be negative. Justify your answer using a number line model. When we add two positive values, we start at zero and because both values are positive we are moving in the positive direction so our answer must be positive.

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    • [DOC File]Rules for Adding Integers

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      Addends are positive: Add values, positive sign. Addends are negative: Add values, negative sign. Adding integers with different signs: a) Subtract their absolute values. b) The sign is positive IF the positive integer has the greater absolute value. c) The sign is negative IF the negative integer has the greater absolute value

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    • [DOC File]Adding and Subtracting Integers

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      Working with negative numbers can be tricky, but using a number line may help. You can explore how to add and subtract positive and negative . integers, or numbers with no fractional part, in the Adding and Subtracting Integers Gizmo™. To begin, check that . Add integers. is selected. Set the . …

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    • [DOC File]INTRO PACKET

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      - Do the integers have the same sign? YES NO-MULTIPLY or DIVIDE their absolute values -MULTIPLY or DIVIDE their absolute values-Your answer will always be positive -Your answer will always be negative. Name _____Integer Operations: Add/ Subtract …

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    • [DOC File]Strategies for Adding & Subtracting Integers

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      (positive & negative whole numbers) 1. Song to help you remember how to add and subtract integers: Same signs, add and keep. Different signs subtract. Keep the sign of the bigger # And then you’ll be exact! (Sung to “Row, row, row your boat”) 2. KOOL to change a subtraction sentence into addition: K O O L. e p p e. e p p t’

      adding and subtracting positive and negative integers


    • [DOC File]POSITIVE AND NEGATIVE INTEGERS

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      To add two positive numbers, add and keep the positive sign. Example: (+6) + (+7) = +13. To add two negative numbers, add and keep the negative sign. Example: (-13) + (-24) = -37. To add numbers with different signs, find the difference between the two numbers (subtract) and give the answer the sign of the larger number. Example #1

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    • POSITIVE AND NEGATIVE INTEGERS - Banded Peak

      To add two positive numbers, add and keep the positive sign. Example: (+6) + (+7) = +13. To add two negative numbers, add and keep the negative sign. Example: (-13) + (-24) = -37. To add numbers with different signs, find the difference between the two numbers (subtract) and give the answer the sign of the larger number. Example #1

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    • [DOC File]POSITIVE AND NEGATIVE INTEGERS

      https://info.5y1.org/how-to-add-positive-and-negative-integers_1_ca0015.html

      To add two positive numbers, add and keep the positive sign. Example: (+6) + (+7) = +13. To add two negative numbers, add and keep the negative sign. Example: (-13) + (-24) = -37. To add numbers with different signs, find the difference between the two numbers (subtract) and give the answer the sign of the larger number. Example #1

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    • [DOCX File]ADDING and SUBTRACTING INTEGERS

      https://info.5y1.org/how-to-add-positive-and-negative-integers_1_68cf23.html

      There are certain rules to remember when adding integers. When adding positive integers, the sum will be positive. (This is the same addition you have always done.)(+5) + (+5) = +10. When adding two negative integers, just add the two integers, and the sum will be negative. (-8) + (-16) = -24

      how to add negative and positive numbers


    • [DOC File]Here is your cheat sheet to help you remember what to do ...

      https://info.5y1.org/how-to-add-positive-and-negative-integers_1_218d5f.html

      Here is your cheat sheet to help you remember what to do with positive and negative numbers (integers) when adding, subtracting, multiplying or dividing. Adding Rules: SAME SIGN SUM (if they have the same sign, add the #’s together) DIFFERENT SIGN DIFFERENCE (if different signs, find difference of #’s and.

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