" The median and S.D.of a distribution are "25" and "5" respectively if each item is increased by "5" then the new median and S.D.will be "

The mean of ten items is 17 and if each item is increased by 5, then the new mean will be

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

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

The median of a data is 20 . If each item is increased by 2 , find the new median .

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

The median and standard deviation (S.D.) ofa distribution will be, If each term is increased by 2 median and S.D. will increased by 2 (1) mediam and S.D. will increased by 2 (2) median will increased by 2 but S.D. will remain same (3) median will remain same but S.D. will increased by 2 (4) median and S.D. will remain same

The standard deviation of a distribution is 30. If each observation is increased by 5, then the new standard deviation will be

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

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.