Remember that to multiply a decimal by we shift the decimal point one space to the right.
So, to divide a decimal by we shift the decimal point one place to the left.
To demonstrate, let's use this method to find the value of
First, we write down our number. We can attach as many leading zeros as we want to the whole number part:
Now, we count the zeros in Since contains zero, we move the decimal point place to the left:
This gives the following diagram:
We ignore the leading zeros in the whole number part and trailing zeros in the decimal part. This gives the following number:
Therefore:
Calculate
First, we write down our number. We can attach as many leading zeros to the whole number part as we want:
Now, we count the zeros in Since contains zero, we move the decimal point place to the left:
This gives the following diagram:
We ignore the leading zeros in the whole number part and trailing zeros in the decimal part. This gives the following number:
Therefore:
Calculate
First, we write down our number. We can attach as many leading zeros to the whole number part as we want:
Now, we count the zeros in Since contains zero, we move the decimal point place to the left:
This gives the following diagram:
We ignore the leading zeros in the whole number part and trailing zeros in the decimal part. This gives the following number:
Therefore:
$3 \div 10 =$
a
|
$0.3$ |
b
|
$3$ |
c
|
$0.03$ |
d
|
$30$ |
e
|
$300$ |
$0.7 \div 10 =$
a
|
$7$ |
b
|
$70$ |
c
|
$0.7$ |
d
|
$0.07$ |
e
|
$0.007$ |
To divide a decimal by a larger power of we shift the decimal point to the left by one place for each zero in the power of
To illustrate, let's use this method to find the value of
First, we write down our number. We can attach as many trailing zeros as we want to the whole number part.
Now, we count the zeros in Since contains zeros, we move the decimal point places to the left:
This gives the following diagram:
We ignore the leading zeros in the whole number part and trailing zeros in the decimal part. This gives the following number:
Therefore:
Calculate
First, we write down our number. We can attach as many leading zeros to the whole number part as we want:
Now, we count the zeros in Since contains zeros, we move the decimal point places to the left:
This gives the following diagram:
We ignore the leading zeros in the whole number part and trailing zeros in the decimal part. This gives the following number:
Therefore:
$604 \div 100 =$
a
|
$0.604$ |
b
|
$6.04$ |
c
|
$64$ |
d
|
$0.64$ |
e
|
$6.4$ |
$9.1 \div 100 =$
a
|
$0.091$ |
b
|
$0.91$ |
c
|
$1.9$ |
d
|
$0.019$ |
e
|
$0.19$ |
Find the value of
First, we write down our number. We can attach as many leading zeros to the whole number part as we want:
Now, we count the zeros in Since contains zeros, we move the decimal point places to the left:
This gives the following diagram:
We ignore the leading zeros in the whole number part and trailing zeros in the decimal part. This gives the following number:
Therefore:
$3 \div 1,000 =$
a
|
$300$ |
b
|
$0.3$ |
c
|
$30$ |
d
|
$0.03$ |
e
|
$0.003$ |
$0.32 \div 1,000 =$
a
|
$3.2$ |
b
|
$0.0032$ |
c
|
$0.000\,32$ |
d
|
$320$ |
e
|
$0.032$ |