
Integers
Presentation
•
Mathematics
•
7th Grade
•
Easy
Anonymous A
Used 1+ times
FREE Resource
8 Slides • 1 Question
1
we will discuss:
recalling
properties of addition and subtraction of integers
multiplication of integers
properties of multiplication of integers
division of integers
properties of division of integers
2
do you know how to represent numbers on a number line? if not, then let's check it out!
<-----l----------l-----------l-------------l-----------l----------l-----------l------>
-3 -2 -1 0 1 2 3 now you see!
next slide showing up!
3
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Subject | Subject
Some text here about the topic of discussion
4
Q.1)True or False
a)when two positive integers are added,we get a positive integer.
b)when two negative integers are multiplied, we get a negative integer.
c) -8 + (6 x 5) = 18
In next slide, answers of true or false!
next slide showing up!
Now you want to know the first three numbers of ascending and descending order of that representation?
here it is!
ascending: -3,-2,-1
descending:3,2,1
5
a)true
b)false
c)false
Now let's learn the properties of addition and subtraction. Shall we?
closure under addition.
We have learned that a sum of two whole numbers is again a whole number
Ex.66 + 24 = 90 which is again a whole number.this property is known as the closure property for the addition of the whole numbers.
closure under subtraction
can we say integers are closed under subtraction? yes, we can see that integers are closed under subtraction.
ex. (-29) - 13 = -42 which is an integer.
First question showing up!
6
Multiple Choice
do you think 0 is an integer?
yes, because the integers include all the negative and positive integers , including 0
no, because 0 is neither a negative integer nor a positive integer.
7
COMMUTATIVE PROPERTY
We know that 27 + 33 = 33 + 27. the whole numbers can be added in any order. in other words, addition is commutative for whole numbers.
can we say the same for integers too?
take ex. of 5+ (-6) = -1 and (-6) +5 = -1
5+ (-6) = (-6) +5
so, addition is commutative for integers.
We know that subtraction is not commutative for whole numbers.
can we also say that subtraction is commutative for integers? we shall see forward.
Refer to the tip in the Up-Right corner. if it isn't commutative for whole numbers then it's also not commutative for integers. smart tip, am I right?
tip: if it isn't commutative for whole numbers, it is also not commutative for integers
Next slide showing up!
8
​
9
we will discuss:
recalling
properties of addition and subtraction of integers
multiplication of integers
properties of multiplication of integers
division of integers
properties of division of integers
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