Question: they are all the same probability or if values in one range will be more likely than values in another range). What would you say

 they are all the same probability or if values in one

they are all the same probability or if values in one range will be more likely than values in another range). What would you say to a person who says that he or she "knows" what the outcome of an individual observation will be (an outcome of something that has not happened yet that is subject to random error)? When forming your answer to this question you may give an example of a situation from your own eld of interest for which a random variable can serve as a model. There is no requirement to use sources from the Internet, but if you use an idea or a quotation from any source, it should be cited (such as putting the author and year at the end of the sentence and then adding a reference at the end to describe the source)

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