For the values `x_1,x_2........x_100` of a distribution `x_1 lt x_2 lt x_3 lt......lt x_100 lt x_101`. The mean deviation of this distribution with respect to anumber k will be minimum when k is equal to

Consider any set of observations x_(1),x_(2),x_(3),..,x_(101) . It is given that x_(1) lt x_(2) lt x_(3) lt .. lt x_(100) lt x_(101) , then the mean deviation of this set of observations about a point k is minimum when k equals

Consider any set of observations x_(1),x_(2),x_(3),..,x_(101) . It is given that x_(1) lt x_(2) lt x_(3) lt .. Lt x_(100) lt x_(101) , then the mean deviation of this set of observations about a point k is minimum when k equals

Consider any set of observations x_(1),x_(2),x_(3),..,x_(101) . It is given that x_(1) lt x_(2) lt x_(3) lt .. Lt x_(100) lt x_(101) , then the mean deviation of this set of observations about a point k is minimum when k equals

Consider any set of 201 observations x_(1),x_(2), …, x_(200),x_(201) . It is given that x_(1) lt x_(2) lt … lt x_(200) lt x_(201). Then, the mean deviation of this set of observations about a point k is minimum, when k equals

Consider any set of 201 observation x_(1),x_(2)………..,x_(200),x_(201) . It is given that x_(1) lt x_(2) lt …… lt x_(200) lt x_(201) . Then the mean deviation of this set of observations about a point k is minimum which k equals.

If |x - 2| lt 3 then -1 lt x lt 5 .

A random variable X has the following distribution . The value of k and P ( X lt 4) are equal to