The relationship between Median M, second quartile, the $5^{t h}$ Decile $D_{5}$ and $50^{t h}$ percentile $P_{50}$ of a set of observation is

M > Q_{2} > D_{5} > P_{50}

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M = Q_{2} = D_{5} = P_{50}

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M < Q_{2} < D_{5} < P_{50}

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M < Q_{2}, D_{5} > P_{50}

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Solution

The correct option is D $M = Q_{2} = D_{5} = P_{50}$
It is fundamental concept that Median, second quartile, 5th decile and 50th percentile are same.
i.e $M = Q_{2} = D_{5} = P_{50}$

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The relationship between Median M, second quartile, the 5th Decile D5 and 50th percentile P50 of a set of observation is

The correct option is D M=Q2=D5=P50It is fundamental concept that Median, second quartile, 5th decile and 50th percentile are same.i.e M=Q2=D5=P50

The relationship between Median M, second quartile, the $5^{t h}$ Decile $D_{5}$ and $50^{t h}$ percentile $P_{50}$ of a set of observation is

The correct option is D $M = Q_{2} = D_{5} = P_{50}$
It is fundamental concept that Median, second quartile, 5th decile and 50th percentile are same.
i.e $M = Q_{2} = D_{5} = P_{50}$