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Divisibility
What exactly does it mean?
“Divisible by” means…
If you divide one number by
another, the result is a whole
number WITHOUT a remainder.
Examples:
12 6 = 2
No remainder, so 12 is divisible by 6.
15 5 = 3
No remainder, so 15 is divisible by 3.
“Divisible by” means…
 Another way of saying this is that every
whole number is divisible by its factors.
 Ex. The factors of 12 are 1, 2, 3, 4, 6, 12
 Every number is divisible by itself and by
1, but most numbers are also divisible by
other factors.
Ch. 1.1
Divisibility by 2, 5, and 10.
Divisibility Rules (2)
A number can be
divided by 2 if
 the last digit is
even (0, 2, 4, 6,
8)
Divisibility Rules (5)
 A number is
divisible by 5 if
 the last digit is a
5 or a 0
Divisibility Rules (10)
A number can be
divided by 10 if
 the last digit is
a 0
Ch. 1.2
Divisibility by 3 and 9.
Divisibility Rules (3)
a number is
divisible by 3 if
the sum of the
digits is 3 or a
multiple of 3
Check Divisibility (3)
a) 627
b) 3278
c) 4002
d) 37782
Divisibility Rules (9)
 A number is
divisible by 9 if
 the sum of all the
digits will add to 9
or a multiple of 9
Check Divisibility (9)
a) 627
b) 3278
c) 4002
d) 37782
Regrouping to show
Divisibility
 One way to help
show divisibility is to
regroup the number
using place value
charts.
 This sometimes
makes it clear
whether the number
is divisible.
 Ex. 1240 =
 124 tens + 0 ones
 Ex. 52 255 =
 52 thousands + 2
hundreds + 5 tens
+ 5 ones
Ch. 1.3
Divisibility by 6.
Divisibility Rules (6)
 A number can be
divided by 6 if
 the last digit is
even and the sum
of all the digits is 3
or a multiple of 3.
Divisibility Rules (6)
In other words, it
must be divisible
by both:
2 and 3
Check Divisibility (6)
a) 348
b) 2987
c) 5630
d) 46 524
Ch. 1.4
Divisibility by 4 and 8.
Divisibility Rules (4)
 a number is
divisible by 4 if
 the number
made by the
last two digits
can be divided
by 4
Check Divisibility (4)
a) 3466
b) 1288
c) 39804
d) 64 684
Divisibility Rules (8)
A number is
divisible by 8 if
the number
made by the last
three digits will
be divisible by 8
Check Divisibility (8)
a) 3466
b) 1288
c) 39804
d) 64 684
Ch. 1.1 – 1.4
Divisibility Rules Review
Divisibility Rules Review
 2, the last digit will be an even number
 3, all the digits will add to 3,6 or 9
 4, the number made by the last two digits
can be divided by 4
 5, the last digit will be a 5 or 0
Divisibility Rules Review
 6, the last digit will be even and the digits
will add to 3, 6 or 9
 8, the number made by the last three
digits will be divisible by 8
Divisibility Rules Review
 9, the sum of the digits will be 9
 10, the last digit will be a 0
 There is no easy test for 7, although some
methods have been invented, however it
is easier to use a pencil and paper
method.
Divisibility Rules
 Apply divisibility rules to these numbers:
a) 74,673,042
b) 444,555,448
c) 61,616,168
d) 732,510
e) 66,666,666
f) 179,131,590
Ch. 5
Divisibility by 0
Why can’t you divide by zero?
 12 ÷ 4 = 3
 4 x 3 = 12
 12 ÷ 0 = ?
 ? x 0 = 12
Why can’t you divide by zero?
 Or, another way to
think of it:
 12 ÷ 4 = 3 means
12 divided into
groups of 4 gives 3
groups of 4.
 12 ÷ 0 = ? Means
12 divided into ?
groups of 0.

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