Consider any set of observations \[{{x}_{1}},\,{{x}_{2}},\,.{{x}_{3}},.\,...,{{x}_{101}}\]; it being given that \[{{x}_{1}}

\[\frac{{{x}_{1}}+{{x}_{2}}+...+{{x}_{101}}}{101}\]

Consider any set of observations \[{{x}_{1}},\,{{x}_{2}},\,.{{x}_{3}},

1.	Consider any set of observations \[{{x}_{1}},\,{{x}_{2}},\,.{{x}_{3}},.\,...,{{x}_{101}}\]; it being given that \[{{x}_{1}}
A.	\[{{x}_{1}}\]
B.	\[{{x}_{51}}\]
C.	\[\frac{{{x}_{1}}+{{x}_{2}}+...+{{x}_{101}}}{101}\]
D.	\[{{x}_{50}}\]
Answer» C. \[\frac{{{x}_{1}}+{{x}_{2}}+...+{{x}_{101}}}{101}\]

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Consider any set of observations \[{{x}_{1}},\,{{x}_{2}},\,.{{x}_{3}},.\,...,{{x}_{101}}\]; it being given that \[{{x}_{1}}

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