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Quick Start Expectations 1.Pick up a new HWRS and fill in: HW: p. 66-74 #14, 15, 19-24 (read the directions!) 2. Get a signature on your HWRS (no correction needed-power down) 3.On desk: math journal, HWRS, pencil 4.Check-up Quiz on Thursday! 5.Warm Up : Write the rules for Multiplying Integers: Positive x Positive = Positive Positive x Negative = Negative Negative x Positive
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Quick Start Expectations

Dec 31, 2015

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hamish-warren

Quick Start Expectations. Pick up a new HWRS and fill in: HW: p. 66-74 #14, 15, 19-24 (read the directions!) Get a signature on your HWRS (no correction needed-power down) On desk: math journal, HWRS, pencil Check-up Quiz on Thursday! Warm Up : - PowerPoint PPT Presentation
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Page 1: Quick Start Expectations

Quick Start Expectations1. Pick up a new HWRS and fill in:

HW: p. 66-74 #14, 15, 19-24 (read the directions!)

2. Get a signature on your HWRS (no correction needed-power down)

3. On desk: math journal, HWRS, pencil4. Check-up Quiz on Thursday!5. Warm Up :

Write the rules for Multiplying Integers:Positive x Positive = PositivePositive x Negative = NegativeNegative x Positive = NegativeNegative x Negative = Positive

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Journal: October 27, 2014

3.3 DivisionWhat algorithm can you use for dividing integers?

How are multiplication and division related?

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Divide the absolute values of the two numbers (ignore the signs), then decide which sign to use.

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If the signs are the same, the quotient will be positive. If the signs are different the quotient will be negative.

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Positive ÷ Positive = PositivePositive ÷ Negative = NegativeNegative ÷ Positive = NegativeNegative ÷ Negative = Positive

Dividing Integers - Rules

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No! Division in NOT commutative. When you change the order, you get quotients that are multiplicative inverses of one another!

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Adding zero to ANY rational number does NOT change the value of the number.

Yes! The multiplicative identity is 1.

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The sum of a number and its opposite (additive inverse) is always zero!

Each nonzero rational number has a multiplicative inverse. It is the reciprocal of the number. A number times its multiplicative inverse is equal to one!

Zero is its own additive inverse.

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Commutative Property of MultiplicationMultiplicative Inverse PropertyMultiplicative Identity