We can also use repeated subtraction to multiply large numbers.
For example, suppose we have the following multiplication problem:
Let's use repeated subtraction to generate some more multiplication facts:
We can find by subtracting from this result:
We can find by subtracting from the previous result:
We can find by subtracting from the previous result:
And so on.
We can visualize this process using the following number line diagram.
Note that , etc., are all multiples of
You're given the following multiplication problem:
Use this to find the value of
We start with the given multiplication problem:
We can find the correct answer for using repeated subtraction:
Therefore,
You're given the following multiplication problem:
\[ 30\times 6 = 180 \]
Use this to find the value of $28\times 6.$
a
|
$162$ |
b
|
$168$ |
c
|
$154$ |
d
|
$158$ |
e
|
$160$ |
You're given the following multiplication problem:
\[ 30\times 3 = 90 \]
Use this to find the value of $27\times 3.$
a
|
$24$ |
b
|
$81$ |
c
|
$80$ |
d
|
$82$ |
e
|
$83$ |
You're given the following multiplication problem:
Use this to find the value of
We start with the given multiplication problem:
We can find the correct answer for using repeated subtraction:
Therefore,
You're given the following multiplication problem:
\[ 300\times 9 = 2,700 \]
Use this to find the value of $298\times 9.$
a
|
$2,684$ |
b
|
$2,668$ |
c
|
$2,676$ |
d
|
$2,682$ |
e
|
$2,678$ |
You're given the following multiplication problem:
\[ 200\times 7 = 1,400 \]
Use this to find the value of $197\times 7.$
a
|
$1,387$ |
b
|
$1,382$ |
c
|
$1,384$ |
d
|
$1,379$ |
e
|
$1,374$ |
You're given the following multiplication problem:
Use this to find the value of
We start with the given multiplication problem:
We can find the correct answer for using repeated subtraction:
Therefore,
You're given the following multiplication problem:
\[ 5,000\times 6 = 30,000 \]
Use this to find the value of $4,998\times 6.$
a
|
$29,988$ |
b
|
$29,984$ |
c
|
$29,974$ |
d
|
$29,978$ |
e
|
$29,982$ |
You're given the following multiplication problem:
\[ 1,100\times 6 = 6,600 \]
Use this to find the value of $1,097\times 6.$
a
|
$6,578$ |
b
|
$6,586$ |
c
|
$6,580$ |
d
|
$6,584$ |
e
|
$6,582$ |