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Division
Mathematics, Grade 5
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Study Guide Division Mathematics, Grade 5
❮
1
/
2
❯
DIVISION
OF
THREE
DIGITS
Divide
three-digit
numbers
by
one
number:
426
÷ 3
=
?
Step
1:
Set
up
division
problem
as
it
shows
on
the
left.
1
_
3
|
4
2
6
Step
2:
Ask
yourself,
can
4
be
divided
by
3
to
-
3
produce
a
whole
number?
Yes!
4
can
be
divided
1
by
3…1
time.
Put
1
above
the
4.
Then
multiply
3
x
1
=
3.
Put
3
below
4.
Subtract
4
–
3
=
1.
1
4
Step
3:
Carry
down
2,
can
12
be
divided
by
3
to
3
|
4
2
6
produce
a
whole
number?
Yes.
12
can
be
divided
by
3…4
-
3
times.
Put
the
4
above
the
2.
Then
multiple
3
x
4
=
12.
1
2
Put
12
below
the
12.
Subtract
12
–
12
=
0.
-
1
2
1
4
2
Step
4:
Carry
down
6.
Can
6
be
divided
by
3
to
produce
3
|
4
2
6
a
whole
number?
Yes.
6
can
be
divided
by
3…2
times.
-
3
Put
the
2
above
the
6.
Then
multiply
3
x
2
=
6.
Put
6
1
2
below
the
6.
Subtract
6
–
6
=
0.
-
1
2
0
6
1
4
2
There
are
no
numbers
left
to
divide
and
there
3
|
4
2
6
is
no
remainder.
-
3
1
2
Your
Answer:
426
÷ 3
=
142
-
1
2
0
6
-
6
0
© Copyright NewPath Learning. All Rights Reserved.
Permission
is
granted
for
the
purchaser
to
print
copies
for
non-commercial
educational
purposes
only.
Visit
us
at
www.NewPathLearning.com.
Divide
three-digit
numbers
by
two-digit
numbers:
264
÷ 12
=
?
______
12
|
2
6
4
Step
1:
Set
up
division
problem
as
it
is
on
the
left.
2
12
|
2
6
4
Step
2:
2
can’t
be
divided
by
12,
so
ask,
can
26
be
divided
by
12
to
produce
a
whole
number?
-
2
4
Yes!
26
can
be
divided
by
12…2
times.
2
Put
2
above
the
6.
Then
multiply
12
x
2
=
24.
Put
24
below
the
26.
Subtract
26
–
24
=
2.
2
2
Step
3:
Carry
down
4.
Can
24
be
divided
by
12
to
12
|
2
6
4
produce
a
whole
number?
Yes.
24
can
be
divided
by
12…2
-
2
4
times.
Put
the
2
above
the
4.
Then
multiple
12
x
2
=
24.
2
4
Put
24
below
the
24
and
subtract
24
–
24
=
0.
-
2
4
0
2
2___
12
|
2
6
4
There
are
no
numbers
left
to
divide
and
there
is
no
-
2
4
remainder
2
4
-
2
4
0
Your
Answer:
264
÷ 1
2
=
22
© Copyright NewPath Learning. All Rights Reserved.
Permission
is
granted
for
the
purchaser
to
print
copies
for
non-commercial
educational
purposes
only.
Visit
us
at
www.NewPathLearning.com.
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NewPath Learning
. All Rights Reserved.
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