If the mode and A.M. are Rs. 12.30 and Rs. 18.48 respectively find the median of the distribution.

For a certain distribution, mode and median were found to be 1000 and 1250 respectively. Find mean for this distribution using an empirical relation

For a certain distribution, mode and median were found to be 1000 and 1250 respectively. Find mean for this distribution using an empirical relation

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

IF y=2x-11 , the medin and the mode of x are 30 and 28 respectively, find the median and mode of y.

If the mean and median of a data are 48.5 and 46.25 respectively. Find the mode of the data.

The mode and mean are 26.6 and 28.1 respectively in an asymmetrical distribution . Find out the value of median .

Two distributions have the same mean Rs. 7500 and standard deviations Rs. 9 and Rs. 12 respectively. If C.V. of the first distribution is 24% , find the C.V. of the second distribution.

If the mean and mode of a distribution is 5 and 4 respectively, then find the value of median.

If the mode and median of a frequency distribution are 31 and 37 respectively, find the arithmetic mean.