Using the standard algorithm, we can calculate the difference between two numbers containing any number of digits.
Let's use the standard algorithm to compute the following difference:
First, we line up our numbers (ones over ones, tens over tens, hundreds over hundreds, and so on):
Next, we proceed by subtracting the numbers in each place value from right to left, borrowing where needed.
Therefore,
Compute the value of
First, we line up our numbers:
Next, we proceed by subtracting the numbers in each place value from right to left:
Therefore,
$44,236 - 21,023 =$
a
|
$23,323$ |
b
|
$23,123$ |
c
|
$21,321$ |
d
|
$23,213$ |
e
|
$22,123$ |
$12,747 - 2,515 =$
a
|
$9,579$ |
b
|
$9,759$ |
c
|
$10,252$ |
d
|
$10,232$ |
e
|
$10,352$ |
What is
First, we line up our numbers:
Next, we proceed by subtracting the numbers in each place value from right to left, borrowing where needed.
Therefore,
$91,447 - 23,016= $
a
|
$66,234$ |
b
|
$67,341$ |
c
|
$67,234$ |
d
|
$68,431$ |
e
|
$66,134$ |
$13,247 - 9,515 =$
a
|
$3,542$ |
b
|
$2,632$ |
c
|
$3,732$ |
d
|
$4,632$ |
e
|
$3,532$ |
There are bees in a hive. On a particular day, of the bees leave to find pollen. How many bees are left in the hive?
To determine how many bees are left in the hive, we need to calculate the value of
First, we line up our numbers:
Next, we proceed by subtracting the numbers in each place value from right to left, borrowing where needed.
Therefore, there are bees left in the hive.
There are $23,542$ people watching a baseball game at the stadium. If $15,631$ of them are adults, how many children are present at the game?
a
|
$7,911$ children |
b
|
$7,851$ children |
c
|
$7,871$ children |
d
|
$7,902$ children |
e
|
$7,651$ children |
During a period of two months, a bakery produced $20,524$ cupcakes. If, in the second month, they made $4,707$ cupcakes, how many cupcakes did the bakery produce in the first month?
a
|
$15,297$ cupcakes |
b
|
$16,512$ cupcakes |
c
|
$16,307$ cupcakes |
d
|
$15,817$ cupcakes |
e
|
$15,217$ cupcakes |