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Suppose the eleven bins at the bottom of an ten-row quincunx are numbered from 0 to 10. Make a case (argue/explain) that the probability distribution

Suppose the eleven bins at the bottom of an ten-row quincunx are numbered from 0 to 10. Make a case (argue/explain) that the probability distribution of any single marble landing in bin number n is answered through the use of a binomial distribution process, where n is 10 and the probability, p, of "success" is (this is discussed in the text pages 337-344). You may want to go back and reread portions of Section 7-4 in the text and draw a picture of the quincunx to help you produce your argumentreflect on what has to happen for the marble to land in bin number 0, bin number 3, etc. Don't forget to mention how you define "success", S, and "failure", F, as well as why p = . Note that you must address explicitly how the 5 requirements that a procedure must satisfy to result in a binomial probability distribution are met with this situation.

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