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Properties Copyright Scott Storla 2014. A property allows us to use a general idea in specific situations. For instance a property of fire is that it.

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Presentation on theme: "Properties Copyright Scott Storla 2014. A property allows us to use a general idea in specific situations. For instance a property of fire is that it."— Presentation transcript:

1 Properties Copyright Scott Storla 2014

2 A property allows us to use a general idea in specific situations. For instance a property of fire is that it needs oxygen to burn. We use this property when we blow on a struggling campfire or extinguish a frying pan fire with a cover. Numbers and operations have properties too. Copyright Scott Storla 2014

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4 The Commutative properties are about order.

5 Copyright Scott Storla 2014 The Associative properties are about grouping.

6 Copyright Scott Storla 2014 Describe which property is being used to transform the upper expression to the lower expression. Don’t simplify the expression. The commutative property of addition. The associative property of addition. The commutative property of multiplication. The associative property of multiplication.

7 Copyright Scott Storla 2014 Describe which property is being used to transform the upper expression to the lower expression. Don’t simplify the expression. The commutative property of addition. The commutative property of multiplication. The associative property of addition. The associative property of multiplication.

8 Copyright Scott Storla 2014

9 The Distributive property of multiplication over addition

10 Copyright Scott Storla 2014 Use the distributive property to add or subtract like terms.

11 Copyright Scott Storla 2014 The Identity properties

12 Copyright Scott Storla 2014 The Inverse properties

13 Copyright Scott Storla 2014 Describe which property is being used to transform the upper expression to the lower expression. Don’t simplify the expression. The additive inverse. The multiplicative identity. The multiplicative inverse. The multiplicative identity.

14 Copyright Scott Storla 2014 Describe which property is being used to transform the upper expression to the lower expression. Don’t simplify the expression. The additive inverse. (4x + –4x + 7) The additive identity. The multiplicative identity. The additive inverse. The additive identity. The additive inverse.

15 ____________________________________ Copyright Scott Storla 2014 Fill in the property which allows each step. The associative property of multiplication ____________________________________ The multiplicative inverse The multiplicative identity

16 ___________________________________ ____________________________________ Copyright Scott Storla 2014 Fill in the property which allows each step. The associative property of addition ____________________________________ The commutative property of addition The associative property of addition ____________________________________The additive inverse The additive identity

17 ____________________________________ Copyright Scott Storla 2014 Fill in the property which allows each step. The commutative property of addition ____________________________________ The distributive property Added ___________________________________ ____________________________________ The commutative property of addition Wrote adding an opposite as subtraction Wrote subtraction as adding an opposite

18 ____________________________________ Copyright Scott Storla 2014 Fill in the property which allows each step. Additive property of equality ____________________________________ Added on the right side Additive inverse ____________________________________ Additive identity Multiplicative property of equality ____________________________________ The associative property of multiplication ____________________________________ The multiplicative inverse ____________________________________ The multiplicative identity

19 Properties Copyright Scott Storla 2014


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