What is a bound on the probability that the class is held


String theory. Suppose that the expected number of students who take String Theory is 23, with variance 169. Suppose that the assigned classroom can hold only 40 students. Also, 6 students is the minimum enrollment, i.e., if 5 or less people sign up, the class will be combined with another. What is a bound on the probability that the class is held (i.e., has a sufficient number of students) and can be taught in the intended classroom (i.e., does not have too many students)?

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Electrical Engineering: What is a bound on the probability that the class is held
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