(C) To find the mode,we count the frequency of each observation:$0$ appears $3$ times.$1$ appears $1$ time.$2$ appears $2$ times.$3$ appears $1$ time.

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(C) To find the mode,we count the frequency of each observation:$0$ appears $3$ times.$1$ appears $1$ time.$2$ appears $2$ times.$3$ appears $1$ time.$5$ appears $1$ time.$6$ appears $5$ times.$7$ appears $2$ times.Since the observation $6$ has the highest frequency ($5$ times),the mode is $6$.

Class 11 Mathematics Statistics Relation between mean, median and mode

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The mode of the following data set is $0, 1, 6, 7, 2, 3, 7, 6, 6, 2, 6, 0, 5, 6, 0$.

A
$0$
B
$5$
C
$6$
D
$2$

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Statistics

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Relation between mean, median and mode

If in a frequency distribution,the mean and median are $21$ and $22$ respectively,then its mode is approximately

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For a normal distribution,if the mean is $M$,mode is $M_0$,and median is $M_d$,then:

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If in a moderately asymmetrical distribution,the mode and mean of the data are $6 \lambda$ and $9 \lambda$ respectively,then the median is:

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Find the mode of the following frequency distribution.

Class $1 - 10$ $11 - 20$ $21 - 30$ $31 - 40$ $41 - 50$

$f_i$ $5$ $7$ $8$ $6$ $4$

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

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Class	$1 - 10$	$11 - 20$	$21 - 30$	$31 - 40$	$41 - 50$
$f_i$	$5$	$7$	$8$	$6$	$4$

The mode of the following data set is $0, 1, 6, 7, 2, 3, 7, 6, 6, 2, 6, 0, 5, 6, 0$.

Similar Questions

If in a frequency distribution,the mean and median are $21$ and $22$ respectively,then its mode is approximately

For a normal distribution,if the mean is $M$,mode is $M_0$,and median is $M_d$,then:

If in a moderately asymmetrical distribution,the mode and mean of the data are $6 \lambda$ and $9 \lambda$ respectively,then the median is:

Find the mode of the following frequency distribution. Class $1 - 10$ $11 - 20$ $21 - 30$ $31 - 40$ $41 - 50$ $f_i$ $5$ $7$ $8$ $6$ $4$

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

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Find the mode of the following frequency distribution.

Class $1 - 10$ $11 - 20$ $21 - 30$ $31 - 40$ $41 - 50$

$f_i$ $5$ $7$ $8$ $6$ $4$