Adding and Subtracting Integers
-6-(-4)=-2
-10+6=-4
6-7+2=1
14-(-3)=17
-3-(-7)=4
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3+7=10
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CHAPTER 2:
Multiplying Integers
Examples:
(+3)x(+2)=
3 groups of 2
repeated addition
2
2
2
2
2
+2= +6
+2= +6
two groups of +3
(2)x(+3)=
QUESTIONS:
(+2)x(+3)= +6
2 groups of (+3)
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2 groups of (-3)
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remove 2 groups of (+3)
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remove 2 groups of (-3)
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Sign Rules:
Even- when you have an even number of negative factors the product is positive.
Odd- when you have an odd number of negative factors the product is negative.
CHAPTER 3:
Dividing Integers
Partitive Division is when you use groups of to get to your quotient.
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Quotative Division is when you use sharing to get to your quotient.
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Multiplicative Inverse is when you use multiplication to figure out your quotient.
6/(-2)=
(-2)x(-3)=6
(-3)x(-2)=6
That would mean 6/(-2)=(-3)
Sign Rules:
In a division question with an even amount or no negative signs the quotient will be positive.
ex.
6/2=(+3)
Since there are no negative signs the quotient is positive.
(-6)/(-2)=(+3)
Since there are an even amount of negative signs the quotient is positive.
In a division question with an odd number of negative signs the quotient will be negative.
ex.
(-6)/2=(-3)
Since there is an odd number of negative signs the quotient will be negative.
6/(-2)=(-3)
Since there is an odd number of negative signs the quotient will be negative.
CHAPTER 4:
Order of Operations
Brackets Exponents Division Multiplication Addition Subtraction
(+5) x (-3) + (-6)/(+3)=
Since there are no big brackets or exponents we would start with division and multiplication going from left to right.
[(+5) x (-3)] + [(-6)/(+3)]=
(-15)+(-2)=
Once you have done the division and multiplication you have to do the addition
(-15)+(-2)=(-17)
CHAPTER 3:
Dividing Integers
Partitive Division is when you use groups of to get to your quotient.
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Quotative Division is when you use sharing to get to your quotient.
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Multiplicative Inverse is when you use multiplication to figure out your quotient.
6/(-2)=
(-2)x(-3)=6
(-3)x(-2)=6
That would mean 6/(-2)=(-3)
Sign Rules:
In a division question with an even amount or no negative signs the quotient will be positive.
ex.
6/2=(+3)
Since there are no negative signs the quotient is positive.
(-6)/(-2)=(+3)
Since there are an even amount of negative signs the quotient is positive.
In a division question with an odd number of negative signs the quotient will be negative.
ex.
(-6)/2=(-3)
Since there is an odd number of negative signs the quotient will be negative.
6/(-2)=(-3)
Since there is an odd number of negative signs the quotient will be negative.
CHAPTER 4:
Order of Operations
Brackets Exponents Division Multiplication Addition Subtraction
(+5) x (-3) + (-6)/(+3)=
Since there are no big brackets or exponents we would start with division and multiplication going from left to right.
[(+5) x (-3)] + [(-6)/(+3)]=
(-15)+(-2)=
Once you have done the division and multiplication you have to do the addition
(-15)+(-2)=(-17)
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