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What are some examples, other than temperature, where similar averages can be associated with very different distributions ?A few thoughts: costs (e.g., cost of buying
- What are some examples, other than temperature, where similar averages can be associated with very different distributions?A few thoughts: costs (e.g., cost of buying a song online is the same average cost of driving above the speed limit, assuming that you are only caught speeding occasionally); ERA of pitchers (some are very consistent, some are sometimes brilliant and other times horrible); success rates in surgery (do we want an operation that most surgeons can do pretty well or one in which a few surgeons are nearly perfect and some have very poor results?)
- Give some practical uses of knowing variation.A few thoughts: what clothes do I need to pack for a trip? Doctors need to know distributions of blood values to know whether a patient is out of Industrial engineers need to know distributions, for example the strength of a certain part to see if there is a problem with a manufacturing machine. Clothing manufacturers need to know the distribution of sizes, for example children's clothes for a certain age.
- For many years, the New York subway had no air conditioning on the grounds that the average trip was only 15 minutes, and 15 minutes without air conditioning is no hardship, even in the New York.Critique this reasoning.
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