In a moderately asymmetrical distribution,the mode and mean are $7$ and $4$ respectively. The median is:

  • A
    $4$
  • B
    $5$
  • C
    $6$
  • D
    $7$

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Let $a_1, a_2, \dots, a_{101}$ be a group of real numbers such that $a_i > a_{i+1}$ for all values of $i$ and the mean square deviation of the group is minimum about the number $a_{51}$. Then the mode of the group will be:

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What is the relation between the mean and the median of a discrete data set?

In a frequency distribution,if the mean and median are $21$ and $22$ respectively,then what is the approximate mode?

$A$ set of numbers consists of three $4$'s,five $5$'s,six $6$'s,eight $8$'s,and seven $10$'s. The mode of this set of numbers is:

For a continuous series,the mode is computed by the formula:

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