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1 von 8
Warm up 1.5
Subtract
1. – 6 – ( -4)
2. - 3 – 3
3. 4 – ( - 5)
Evaluate the expression
4. 9 – s for s = - 5
5. - 4 – w + 5 for w = 21
1.6 Multiplying and
 Dividing Integers
Multiplying and Dividing two
          integers
If the signs are the same, the sign of
  the answer is positive.



If the signs are different, the sign of
  the answer is negative.
True or False ?????
If a product is negative, then there must be
  an odd number of negative factors in the
  expression.

If a quotient is negative, there must be an
  even number of positive factors in the
  numerator and denominator combined.
Example 1: multiply or
            divide
1.   -8(-9)         4.   −72
                          8
2. 7(-7)            5.   −42
                         − 7

3. -9(3)(-2)        6.   32
                         −8
Example 2: Simplify
1. -5(3 + 7)


2. 9(8 – 20)


3. -8(-5-5)
Example 3: Evaluate
1. -3t – 5 for t = 3



2. -x + 5 for x = -9
Warm up 1.6
Multiply or Divide
1. -8(4)
2. − (5)
      12
      −10
Simplify
3. -2(13-4)
4. 6(-5 – 3)
5. 6(s + 9) for s = -1

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1.6 notes 7th

  • 1. Warm up 1.5 Subtract 1. – 6 – ( -4) 2. - 3 – 3 3. 4 – ( - 5) Evaluate the expression 4. 9 – s for s = - 5 5. - 4 – w + 5 for w = 21
  • 2. 1.6 Multiplying and Dividing Integers
  • 3. Multiplying and Dividing two integers If the signs are the same, the sign of the answer is positive. If the signs are different, the sign of the answer is negative.
  • 4. True or False ????? If a product is negative, then there must be an odd number of negative factors in the expression. If a quotient is negative, there must be an even number of positive factors in the numerator and denominator combined.
  • 5. Example 1: multiply or divide 1. -8(-9) 4. −72 8 2. 7(-7) 5. −42 − 7 3. -9(3)(-2) 6. 32 −8
  • 6. Example 2: Simplify 1. -5(3 + 7) 2. 9(8 – 20) 3. -8(-5-5)
  • 7. Example 3: Evaluate 1. -3t – 5 for t = 3 2. -x + 5 for x = -9
  • 8. Warm up 1.6 Multiply or Divide 1. -8(4) 2. − (5) 12 −10 Simplify 3. -2(13-4) 4. 6(-5 – 3) 5. 6(s + 9) for s = -1