The mean of the first three terms is $14$ and the mean of the next two terms is $18$. What is the mean of all five terms?

For a symmetrical distribution,if ${Q_1} = 25$ and ${Q_3} = 45$,the median is

The median of $21$ observations is $40$. If each observation greater than the median is increased by $6$,what will be the new median of the observations?

Find the median of the following frequency distribution.

Class	$0 - 10$	$10 - 20$	$20 - 30$	$30 - 40$	$40 - 50$
$f_i$	$8$	$30$	$40$	$12$	$10$

Consider a set of observations ${x_1}, {x_2}, {x_3}, ..., {x_{101}}$ such that ${x_1} < {x_2} < {x_3} < ... < {x_{100}} < {x_{101}}$. The mean deviation of this set of observations about a point $k$ is minimum when $k$ equals:

The following data gives the distribution of height of students. The median of the distribution is:

Height (in $cm$)	$160$	$150$	$152$	$161$	$156$	$154$	$155$
No of students	$12$	$8$	$4$	$4$	$3$	$3$	$7$