Suppose 10% of all vehicles do not have collision insurance. Three police officers are instructed to...
Suppose 10% of all vehicles do not have collision insurance. Three police officers are instructed to patrol three different districts. Each officer randomly stops 20 vehicles and checks for collision insurance. Assume independence between the police officers.
a. what is the probability that at least one of the officers finds 3 or more vehicles that do not have collision insurance?
b. what is the probability that exactly one of the officers finds 3 or more vehicles that do not have collision insurance?
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Suppose 10% of all vehicles do not have collision insurance.
Three police officers are instructed to...
Describe how the officers' behaviors might be improved by using the basic principles of police organization...
Describe how the officers' behaviors might be improved by
using the basic principles of police organization as well as
policies, procedures, rules, regulations, and discipline.
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I have the solutions here and do not require the answer. Instead, I would like an...
I have the solutions here and do not require the answer.
Instead, I would like an explanation of why the solutions are the
way they are.
a.) This is (bins)^(balls)? Correct? What if there were
indistinguishable balls? Would there be another formula?
b.) The answer is (2^5)/(3^5) for the first bin to be empty but
wouldn't this be same probability be the same for ANY of the three
bins to be empty?
c.) This one I have a good understanding,...
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Describe how the officers' behaviors might be improved by
using the basic principles of police organization as well as
policies, procedures, rules, regulations, and discipline.
bodily from the station by the patrol officer, who pushed him down a flight of steps to the sidewalk. The man regained his equilibrium and quietly walked off into the night, beaten by the system. He returned later, paid the fee, and reclaimed his car. DISCUSSION QUESTIONS 1. If you were the sergeant in this...
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I have the solutions here and do not require the answer.
Instead, I would like an explanation of why the solutions are the
way they are.
a.) This is (bins)^(balls)? Correct? What if there were
indistinguishable balls? Would there be another formula?
b.) The answer is (2^5)/(3^5) for the first bin to be empty but
wouldn't this be same probability be the same for ANY of the three
bins to be empty?
c.) This one I have a good understanding,...
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