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

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

If the mean and mode of a frequency distribution be 53.4 and 55.2 respectively, find the median

Mean and median of a frequency distribution are 24 and 26.5 respectively. Find the mode using empirical formula.

In the following question, A statement of Assertion (A) is followed by a statement of Reason (R). Mark the correct choice as. Assertion (A): If the median and mode of a frequency distribution are 150 and 154 respectively. Then its mean is 148. Reason (R): Mean, median and mode of a frequency distribution are related as 3Mean=3Median - Mode.

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

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

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

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

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

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