The relation between the median M, the second quartile \[{{Q}_{2}}\], the fifth decile \[{{D}_{5}}\] and the 50th percentile \[{{P}_{50}}\], of a set of observations is [AMU 1990]

\[M<{{Q}_{2}}<{{D}_{5}}<{{P}_{50}}\]

\[M={{Q}_{2}}={{D}_{5}}={{P}_{50}}\]

\[M>{{Q}_{2}}>{{D}_{5}}>{{P}_{50}}\]

The relation between the median M, the second quartile \[{{Q}_{2}}\],

1.	The relation between the median M, the second quartile \[{{Q}_{2}}\], the fifth decile \[{{D}_{5}}\] and the 50th percentile \[{{P}_{50}}\], of a set of observations is [AMU 1990]
A.	\[M={{Q}_{2}}={{D}_{5}}={{P}_{50}}\]
B.	\[M<{{Q}_{2}}<{{D}_{5}}<{{P}_{50}}\]
C.	\[M>{{Q}_{2}}>{{D}_{5}}>{{P}_{50}}\]
D.	None of these
Answer» B. \[M<{{Q}_{2}}<{{D}_{5}}<{{P}_{50}}\]

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The relation between the median M, the second quartile \[{{Q}_{2}}\], the fifth decile \[{{D}_{5}}\] and the 50th percentile \[{{P}_{50}}\], of a set of observations is [AMU 1990]

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