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Standard Deviation about Mean for Continuous Frequency Distributions

Find odd one ...

Question

Find odd one out:
Mean, Median, Mode, Variance

A

Mean

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B

Median

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C

Mode

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D

Variance

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Solution

The correct option is D Variance
Mean, median, mode are the measures of the central tendencies. Therefore, the odd one is the variance.

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Similar questions

Q. One of the methods of determining mode is

(a) Mode = 2 Median − 3 Mean
(b) Mode = 2 Median + 3 Mean
(c) Mode = 3 Median − 2 Mean
(d) Mode = 3 Median + 2 Mean

(a) The mode and mean are 26.6 and 28.1 respectively in an asymmetrical distribution. Find out the value of median.

(b) Explain the comparative features of mean, mode and median.

Q. Which of the following is correct?

(a) Mode = 2 Median − 3 Mean (b) Mode = 3 Median − Mean
(c) Mode − Mean = 3(Median − Mean) (d) Mode − Median = Median − Mean

Q. The relation between mean, mode and median is
(a) mode = (3 × mean) − (2 × median)
(b) mode = (3 × median) − (2 × mean)
(c) mode = (3 × mean) − (2 × mode)
(d) mode = (3 × median) − (2 × mode)

Q. For a symmetrical frequency distribution, we have:
(a) mean < mode < median
(b) mean > mode > median
(c) mean = mode = median
(d) mode =

\frac{1}{2}

(mean + median)

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