Given, below is a cumulative frequency distribution of 'more than type'.

Marks	Number of students
More than or equal to $60$	$11$
More than or equal to $50$	$23$
More than or equal to $40$	$43$
More than or equal to $30$	$58$
More than or equal to $20$	$72$
More than or equal to $10$	$82$

Change the above data into a continuous grouped frequency distribution.

The number of students absent in a school was recorded everyday $147$ for  days and the raw data was presented in the form of the following frequency table.

Find the median of the above data.

Find the median of the given  frequency distribution.

Calculate the median from the given distribution.

The maximum bowling speed (in $\mathrm{km}/\mathrm{hr}$ )of $33$ players at a cricket coaching centre are given below

Calculate the median bowling speed in $\mathrm{km}/\mathrm{hr}$.

Find the median for the following data.

The weights$(\mathrm{in} \mathrm{kg})$of $45$ students of a class are given in the following distribution table. Determine the value of weight $\mathrm{x}\left(\mathrm{kg}\right)$ which is such that the number of students having weight less than $\mathrm{x} \mathrm{kg}$ is same as the number of students having weight more than $\mathrm{x} \mathrm{kg}$.

Compute the median marks for the following data.

If the median of the following frequency distribution is $24$, then find the missing frequency $\mathrm{x}$.