If m is the geometric mean of $${\left( {{y \over z}} \right)^{\log (yz)}}$$, $${\left( {{z \over x}} \right)^{\log (zx)}}$$ and $${\left( {{x \over y}} \right)^{\log (xy)}}$$, then what is the value of m?

Consider the following statements :

1. Coefficient of variation depends on the unit of measurement of the variable.

2. Range is a measure of dispersion.

3. Mean deviation is least when measured about median.

Which of the above statements are correct?

Given that the arithmetic mean and standard deviation of a sample of 15 observations are 24 and 0 respectively. Then which one of the following is the arithmetic mean of the smallest five observations in the data?

Which one of the following can be considered as appropriate pair of values of regression coefficient of y on x and regression coefficient of x on y ?