单选题
Regardless of the shape of a distribution, according to Chebyshev's Inequality, what is the minimum percentage of observations that will lie within + or - two standard deviations of the mean?
【正确答案】
C
【答案解析】 According to Chebyshev's Inequality, for any distribution, the minimum
percentage of observations that lie within k standard deviations of the
distribution mean is equal to: 1-(1/k2), with k equal to the number
of standard deviations. If k=2, then the percentage of distributions is equal to
1-(1/4)=75%.