Decimal subtraction works in a similar way to whole number subtraction.
As an example, let's find the value of
First, we write one number above the other, lining up the decimal points and placing a decimal point below the others in our answer:
Next, we proceed by subtracting the two numbers just as we would with whole numbers:
Therefore:
This is just like but with the decimal point in a different position.
Find the difference
First, we line up the decimal points:
Next, we proceed by subtracting the two numbers just as we would with whole numbers:
Therefore:
What is
First, we line up the decimal points:
Next, we proceed by subtracting the two numbers just as we would with whole numbers:
Therefore:
$6.4 - 3.5 =$
a
|
$2.6$ |
b
|
$3.2$ |
c
|
$2.9$ |
d
|
$2.1$ |
e
|
$2.7$ |
$12.6 - 10.8 =$
a
|
$0.9$ |
b
|
$2.4$ |
c
|
$1.6$ |
d
|
$1.8$ |
e
|
$2.8$ |
Find the value of
First, we line up the decimal points:
Next, we proceed by subtracting the two numbers just as we would with whole numbers:
Therefore:
$75.53-26.72 =$
a
|
$49.39$ |
b
|
$48.94$ |
c
|
$49.52$ |
d
|
$48.81$ |
e
|
$48.18$ |
$776.3-482.4=$
a
|
$292.5$ |
b
|
$293.9$ |
c
|
$294.3$ |
d
|
$292.9$ |
e
|
$293.7$ |
A consignment of strawberries in a dispatch van weighs pounds. The van must deliver the load to two stores. If it unloads pounds of those strawberries at the first store, how much will it unload at the second store?
To find out how much of the strawberries the van will unload at the second store, we need to calculate
First, we line up the decimal points:
Next, we proceed by subtracting the two numbers just as we would with whole numbers:
Therefore, the van will unload pounds of strawberries at the second store.
Sheila had $\$5.50$ dollars in her purse. If she spent $\$3.20$ to buy some candies, how much money does she have left in her purse?
a
|
$\$2.10$ |
b
|
$\$2.50$ |
c
|
$\$2.30$ |
d
|
$\$1.30$ |
e
|
$\$2.20$ |
Last Saturday, Paul bought $2.4$ pounds of potatoes. If he used $0.6$ pounds of those on Sunday to make chips, how many pounds of potatoes did he have left?
a
|
$1.6$ pounds |
b
|
$1.7$ pounds |
c
|
$1.4$ pounds |
d
|
$1.2$ pounds |
e
|
$1.8$ pounds |