When we write down a whole number, the place of each digit has a name. This idea is also true with decimals.
For example, for the number , we can write the digits in a place value chart as follows:
ones | tenths | hundredths | |
. |
We say that
the digit is in the ones place,
the digit is in the tenths place, and
the digit is in the hundredths place.
Notice that there is a column for the decimal point, too. However, the decimal point does not correspond to a place value.
In , which digit is in the tenths place?
Let's write down the place values:
tens | ones | tenths | hundredths | |
. |
In the tenths place, we have
In $1,981.54,$ which digit is in the tenths place?
a
|
$1$ |
b
|
$4$ |
c
|
$8$ |
d
|
$9$ |
e
|
$5$ |
Complete the statement:
$\qquad$ The number $27.127$ has $1$ $\underline{\phantom{{}^{55555555555}}}.$
a
|
hundred |
b
|
ten |
c
|
thousandth |
d
|
tenth |
e
|
hundredth |
Which digit is in the hundredths place in
Let's write down the place values:
hundreds | tens | ones | tenths | hundredths | |
. |
In the hundredths place, we have
In $653.01,$ which digit is in the hundredths place?
a
|
$0$ |
b
|
$1$ |
c
|
$5$ |
d
|
$3$ |
e
|
$6$ |
Complete the statement:
$\qquad$ The number $231.08$ has $8$ $\underline{\phantom{{}^{55555555555}}}.$
a
|
ones |
b
|
thousandths |
c
|
hundredths |
d
|
hundreds |
e
|
tenths |
Let's consider the number Its place value chart is below:
tens | ones | tenths | hundredths | thousandths | |
. |
Notice that this table has a new column, which we call the thousandths column.
In this case, we say that has:
tens
ones
tenths
hundredths
thousandths
Complete the statement:
The number has
Let's write down the place values:
tens | ones | tenths | hundredths | thousandths | |
. |
We have in thousandths place, so the complete statement is "The number has thousandths".
In $9.682,$ which digit is in the thousandths place?
a
|
$6$ |
b
|
$8$ |
c
|
$2$ |
d
|
$1$ |
e
|
$9$ |
How many thousandths does the number $97.008$ have?
a
|
$9$ |
b
|
$8$ |
c
|
$1$ |
d
|
$7$ |
e
|
$0$ |
What number has ten thousands, tens, and thousandths?
Let's write down the place values. We have ten thousands, tens, and thousandths. For the other place values, we just write zero.
ten thousands | thousands | hundreds | tens | ones | tenths | hundredths | thousandths | |
. |
So, is our number.
What number has $5$ thousands and $9$ thousandths?
a
|
$5,000.9$ |
b
|
$5,900.000$ |
c
|
$5,004.098$ |
d
|
$5,000.09$ |
e
|
$5,000.009$ |
What number has $5$ hundreds, $2$ tens, $3$ ones, $1$ tenth, $8$ hundredths and $4$ thousandths?
a
|
$184.523$ |
b
|
$1,840.523$ |
c
|
$523.184$ |
d
|
$5,230.184$ |
e
|
$1,845.23$ |