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Adding and Subtracting
       Integers
Adding Integers
            Follow these rules:
• If the integers have the same sign, add
  them together and keep the sign.
  For instance: 3 + 5 = 8 and -2 + -5 = -7
• If the integers have different signs,
  subtract them. The answer takes the
  sign of the larger number.
  For instance: 5 + -8 = -3 and -4 + 11 = 7
Subtracting Integers
             Follow these rules:
• To subtract integers, ignore the signs
  and subtract like you usually do. The
  answer takes the sign of the larger
  integer.
  For instance: 8 – 12 , you would do 12 – 8
  which is 4. The 12 has a minus sign in
  front of it so the answer is -4.
More Subtraction
What do you do with a problem like this:
-5 – 9? You could think of it as two
  integers with the same sign. Remember
  from the addition rules if they have the
  same sign, you add and keep the sign.
So -5 – 9 is the same as -5 + -9 = -14.
More examples: -13 – 3 = -16, -12 – 7 = -19
Even More Subtraction

What about a problem like this: 6 – (- 10)?
Those two negatives cancel each other out
and make a positive.
So 6 – (- 10) = 6 + 10 = 16.
More examples: 12 – (-8) = 12 + 8 = 20
14 – (-32) = 14 + 32 = 46
Not More Subtraction?!
Yes, more subtraction! What about the
 problem: -12 – (-6)? What do you think
 we do? Remember that the two
 negatives, side by side, cancel each
 other out and make a positive so we get
 -12 + 6. Now we are back to addition
 rules. If the integers have different
 signs, subtract and take the sign of the
 larger integer. -12 + 6 = -6.
Practice Makes Perfect!
• Try these and see how you do.
1. 8 + -15        2. -6 – 11

3. 5 – (-12)     4. -3 + 17

5. -14 – (-34)

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Integers adding and subtracting

  • 2. Adding Integers Follow these rules: • If the integers have the same sign, add them together and keep the sign. For instance: 3 + 5 = 8 and -2 + -5 = -7 • If the integers have different signs, subtract them. The answer takes the sign of the larger number. For instance: 5 + -8 = -3 and -4 + 11 = 7
  • 3. Subtracting Integers Follow these rules: • To subtract integers, ignore the signs and subtract like you usually do. The answer takes the sign of the larger integer. For instance: 8 – 12 , you would do 12 – 8 which is 4. The 12 has a minus sign in front of it so the answer is -4.
  • 4. More Subtraction What do you do with a problem like this: -5 – 9? You could think of it as two integers with the same sign. Remember from the addition rules if they have the same sign, you add and keep the sign. So -5 – 9 is the same as -5 + -9 = -14. More examples: -13 – 3 = -16, -12 – 7 = -19
  • 5. Even More Subtraction What about a problem like this: 6 – (- 10)? Those two negatives cancel each other out and make a positive. So 6 – (- 10) = 6 + 10 = 16. More examples: 12 – (-8) = 12 + 8 = 20 14 – (-32) = 14 + 32 = 46
  • 6. Not More Subtraction?! Yes, more subtraction! What about the problem: -12 – (-6)? What do you think we do? Remember that the two negatives, side by side, cancel each other out and make a positive so we get -12 + 6. Now we are back to addition rules. If the integers have different signs, subtract and take the sign of the larger integer. -12 + 6 = -6.
  • 7. Practice Makes Perfect! • Try these and see how you do. 1. 8 + -15 2. -6 – 11 3. 5 – (-12) 4. -3 + 17 5. -14 – (-34)