Friday, March 18, 2011

Krizna's Great Big Book of Integers

Chapter 1
This is what we did in class.
We learned how to solve different kinds integer problems,
We learned how to solve it in different ways we can use :

Integer Chips
https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh-AqrLyhFFC0afJdt3-8jzigjmE4rOiF5r2xpag-R-rrJ1csrgdub_BJkapzY7fXAAtmTUgwASP_aHw20q9JDnQsmdE4NpyLtFHsT6cE85Nqs5rQ8PZX-4zGQnjhiHk8hHIIyEjsDlYZs//Positive%2Band%2Bnegative%2Bchips%2B...%2Bintegers.png

or

Number Line
https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgxj3TEwRONXQnWq-RvSCegblYrOslxeSjHKE8ndocd4KgpUsN1HBHqabm-L8m01b8MSxNrVG-H_afiLUFpgPKbbFpywi3LI0dp_8muQffMKs-agDf-bdK7KaC_bBzgHA7tF2E7QZpb12w/s1600/Number+line+...+integers.png

We learned about zero pairs too,
A zero pair is a number with answer of zero
"when subtracting something that isn't there use a zero pair"

Chapter 2 Multiplying Integers

(+4)x(+2) = 8

Make 4 groups of positive 2











Make 4 groups of negative 2
(+4)x(-2) = -8














(-4)x(+2) = -8 Remove 4 groups from positive 2















Chapter 2

Dividing Integers
Even = When you have a even number of negative factors your product is positive.
Odd = When you have a odd number of negative factors your product is negative.
Partitive Division - when you use groups to find your quotient.
6 ÷ 2 = 3













(-6) ÷ (-2) = 3









Quotative Division - Sharing numbers in groups

(-6) ÷ 2 = - 3











Quotative Division - Sharing numbers in groups

(-6) ÷ 2 = - 3









Chapter 4

Order of Operations

(+6) x (-2) + (-6) ÷ (+2)= ?

1) Always do multiplication and division first
2)
Put square brackets around (+6) x (-2) ex. [(+6) x (-2)]
3)
Put square brackets around (-6) ÷ (+2) ex. [(-6) ÷ (+2)]
4) Solve (-12)+(-3) = + 15

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