If the values of arithmetic mean and median are `34.5 and 34.1 ` respectively, the value of mode can be​

In a moderately asymmetrical series,the values of arithmetic mean and mode are at 20.6 and 34.1 respectively.The value of the median is

If the mean and median are 25 and 28 respectively, then find the value of the mode.

If the mean and median are 25 and 28 respectively, then find the value of the mode.

In a moderately skewed distribution, the values of mean and median are 5 and 6, respectively. The value of mode in such a situation is approximately equal to

Iin a moderately skewed distribution the values of mean and median are 5 and 6 respectively. The value of mode in such a situation is approximately equal to

For a certain frequency distribution, the values of mean and median are 72 and 78 respectively. Find the value of mode

The arithmetic mean and mode of a data are 24 and 12 respectively,then find the medina of the data.

If in a moderately skewed distribution the values of mode and mean are 6lambda and 9 lambda respectively, then the value of the median is