1.

The geometric mean of the observations x1, x2, x3, … xn is G1. The geometric mean of the observations y1, y2, y3,… yn is G2. The geometric mean of observations \(\frac{{{{\rm{x}}_1}}}{{{{\rm{y}}_1}}},\frac{{{{\rm{x}}_2}}}{{{{\rm{y}}_2}}},\frac{{{{\rm{x}}_3}}}{{{{\rm{y}}_3}}}, \ldots \frac{{{{\rm{x}}_{\rm{n}}}}}{{{{\rm{y}}_{\rm{n}}}}}\) is

A. G1G2
B. In(G1G2)
C. \(\frac{{{{\rm{G}}_1}}}{{{{\rm{G}}_2}}}\)
D. \({\rm{In}}\left( {\frac{{{{\rm{G}}_1}}}{{{{\rm{G}}_2}}}} \right)\)
Answer» D. \({\rm{In}}\left( {\frac{{{{\rm{G}}_1}}}{{{{\rm{G}}_2}}}} \right)\)


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