Assuming the histogram in Q17 is not normally distributed (i.e. does not have a 'bell-shaped' curve appearance), what would be the most appropriate measure of central tendency?
A) Mean
B) Mode
C) Median
D) Menial

Question

Quizplus · Accepted Answer

If the histogram is not normally distributed, implying it does not have a symmetrical shape, the mean may not be the appropriate measure of central tendency as it may be influenced by outliers. The mode could also be unreliable in such cases as there may not be a clear peak or it may be multimodal. Therefore, the most appropriate measure of central tendency in this scenario would be the median, which is the middle value of the dataset after sorting it in ascending or descending order. It is not influenced by extreme values and can be used to summarize skewed or non-normal distributions.

Assuming the Histogram in Q17 Is Not Normally Distributed (I