State Central Limit Theorem. Suppose you are in charge of students ticket sales for a major college football team. From past experience you know that the number of tickets purchased by a student standing in line at the ticket window has a distribution with mean of 2.1 and standard deviation of 2. For today game there are 100 students standing in line to purchase tickets. If a total of 220 tickets remain, what is the probability that all 100 students will be able to purchase the ticket?

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Can I have a detailed, step-by-step explanation for the following question(Except the part that asks to mention the Central Limit Theorem)?

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State Central Limit Theorem.
Suppose you are in charge of students ticket sales for a major college football team. From
past experience you know that the number of tickets purchased by a student standing in
line at the ticket window has a distribution with mean of 2.1 and standard deviation of 2.
For today game there are 100 students standing in line to purchase tickets. If a total of
220 tickets remain, what is the probability that all 100 students will be able to purchase
the ticket?
Transcribed Image Text:State Central Limit Theorem. Suppose you are in charge of students ticket sales for a major college football team. From past experience you know that the number of tickets purchased by a student standing in line at the ticket window has a distribution with mean of 2.1 and standard deviation of 2. For today game there are 100 students standing in line to purchase tickets. If a total of 220 tickets remain, what is the probability that all 100 students will be able to purchase the ticket?
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