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Operations with Integers
Integrated Mathematics
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Objective Students will calculate the sum, difference, product, and quotient of integers.
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Addition Rules Positive + Positive = Positive
Negative + Negative = Negative Positive + Negative or Negative + Positive Subtract & Take Sign of the Bigger Number
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Addition Rules When the signs are the SAME
Add and keep the Same Sign When the signs are DIFFERENT Subtract & Take Sign of the Bigger Number
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Adding Integers Ex.1) βπ+π Ex.2) βπ+(βπ)
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Adding Integers Ex.3) βπ+π Ex.4) βπ+π
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Adding Integers Ex.5) βππ+(βπ) Ex.6) ππ+(βπ)
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Adding Integers Ex.7) βππ+ππ Ex.8) βππ+ππ
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Practice -4 + 10 6) 9 + (-16) 5 + (-2) - 8 + (-8) -3 + (-7) 13 + 0
5 + (-5) 6) 9 + (-16) - 8 + (-8) 13 + 0 11 + (-6)
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Subtraction Rules Ex.10) βπβ(βπ) Ex.9) βπβπ Use Addition Rules
Make two minus signs into a plus sign Ex.9) βπβπ Ex.10) βπβ(βπ)
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Subtraction Rules Ex.12) πβπ Ex.11) βπβ(βπ) Use Addition Rules
Make two minus signs into a plus sign Ex.11) βπβ(βπ) Ex.12) πβπ
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Practice -4 - 10 6) 9 - 16 5 - (-2) - 8 - (-8) -3 - (-7) 13 - 0
5 - (-5) 6) - 8 - (-8) 13 - 0 15 - 4 11 - (-6)
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Rules for Multiplication/Division
When the signs are Different, the answer is Negative. When the signs are THE SAME the answer is Positive. RULES + -
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Multiplying Integers Ex.13) 8(β 5) Ex.14) (βπ)βπ
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Multiplying Integers Ex.15) (βπ)(βπ) Ex.16) βπβπ
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Multiplying Integers Ex.17) βππβ(βπ) Ex.18) βπ(βπ)(βπ)
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Dividing Integers Ex.19) 15Γ· β3 Ex.20) β21Γ·(β7)
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Dividing Integers Ex.21) β44 β11 Ex.22) β5
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Dividing Integers Ex.24) Ex.23) 0 β9
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Practice -4 - 10 6) 9 - 16 5 - (-2) - 8 - (-8) -3 - (-7) 13 - 0
5 - (-5) 6) - 8 - (-8) 13 - 0 15 - 4 11 - (-6)
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