百度试题 结果1 题目 In a positively skewed distribution, the mean is larger than the median and the median is larger than the mode.A.对B.错 相关知识点: 试题来源: 解析 A 反馈 收藏
mean < median < mode 解释: B is correct. For the positively skewed unimodal distribution, the mode is less than the median, which is less than the mean.A is incorrect because, for the positively skewed unimodal distribution, the mode is less than the median (not less than or equal to)...
百度试题 题目In a positively skewed distribution, the: A. median equals the mean. B. mean is less than the median. C. mean is greater than the median.相关知识点: 试题来源: 解析 C 略 反馈 收藏
题目 In a positively skewed distribution, what is the order (from lowest value to highest) for the distribution’s mode, mean, and median values? A. Mean, median, mode. B. Mode, median, mean. C. Mode, mean, median. 相关知识点: 试题来源: 解析 B 略 反馈 收藏 ...
解析 B 正确答案:B答案解析:“Statistical Concepts and Market Returns,” Richard A. DeFusco, Dennis W. McLeavey, Jerald E. Pinto, and David E. RunkleB is correct. For the positively skewed unimodal distribution, the mode is less than the median, which is less than the mean....
Mean > Median > Mode In contrast to a negatively skewed distribution, in which the mean is located on the left from the peak of distribution, in a positively skewed distribution, the mean can be found on the right from the distribution’s peak. However, not all negatively skewed distributio...
解析 A For a positively skewed distribution, the mode is less than the median, which is less than the mean (the mean is greatest). Remember that investors are attracted to positive skewness because the mean return is greater than the median return....
百度试题 结果1 题目 In a positively skewed distribution, which measure of central tendency is the largest?? MedianModeVarianceMean 相关知识点: 试题来源: 解析 Mean 反馈 收藏
题目【题目】Select the best answer.When a distribution is positively skewed. therelationship of the mean. median, and mode from left toright will bea. Mean. median. mode c. Median. mode, meanh Mode. median. mean d. Mean. mode. median 相关知识点: ...
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