If the mean and median of a set of numbers are 8.9 and 9 respectively then the mode will be

Mean and median of a simple distribution are 38 and 39 respectively. Then, mode will be

In an asymmetrical distribution, if the mean and median of the distribution are 270 and 220 respectively, then the mode of the data is

The median and mean of a distribution of 29 and 32 respectively then mode

If the mean and median of a distribution is 5 and 6 respectively, then find the value of mode.

If the mean and median of a frequency distribution are 35 and 33 respectively, find mode.

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

The mean and median of 5 observations are 9 and 8 respectively. If 1 is subtracted from each observation, then the new mean and the new median will respectively be

The median and mode of a data are 33 and 45 respectively. Find its mean.