Given
The data, 63,25,43,28,72,61,45,46,13.
To find the mean, median, mode and range.
Step-by-step explanation:
It is given that,
63,25,43,28,72,61,45,46,13.
Arrange the given data in ascending order.
That implies,
13,25,28,43,45,46,61,63,72.
Then, the mean of the given data is,

Also, the median of the given data is,
![\begin{gathered} median=((n+1)/(2))th\text{ }term[\because n\text{ }is\text{ }odd] \\ =((9+1)/(2))th\text{ }term \\ =((10)/(2))th\text{ }term \\ =5th\text{ }term \\ =45 \end{gathered}](https://img.qammunity.org/2023/formulas/mathematics/college/kwkvrxd5byvl10iipq868i6ne2x3m97rpm.png)
Also, the mode of the given data is,
In the given data, no observation occurs more than once.
That implies,

Also, the range of the given data is,

Hence, the mean is 44, the median is 45, the mode is 0, and the range is 59.