Hi eagle, got it.
Thanks.
(logx 2011 +
logy 2011) / logxy
2011
= [(ln 2011 / ln x) + (ln 2011 / ln
y)] / (ln 2011 / ln xy)
= (ln xy)(ln x + ln y) / (ln x)(ln
y)
= (ln x + ln y)² / (ln x)(ln
y)
= 4{[(ln x + ln y) / 2] / √[(ln
x)(ln y)]} ² > 4
Hence, the smallest possible value
is 4.