The mode and mean is given by 7 and 8 , respectively. Then the median is:

If the value of mode and mean is 60 and 66 respectively, then the value of median is

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

If in a frequency distribution, the mean and median are 2l and 22 respectively, then its mode is

The median and mode of a frequency distribution are 26 and 29 respectively. Then , the mean is

If the mean and the mode of a moderately skewed frequency distribution are 90 and 96 respectively, then the median is

The mean and mode of a frequency distribution are 28 and 16 respectively .The median is

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

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

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