Problem 2. (Exercise 6, Section 9.5.7) According to the Department of Motor Vehicles (DMV), the entity in charge of providing driving licenses in the United States, it is illegal to drive with a blood alcohol content of 0.08% or more if you are 21 or older. In the DMV's guidelines to determine when a person is driving under the influence, which can be found at https://www.dmv.ca.gov/portal/dmv/detail/pubs/hdbk/actions_drink, it is indicated that fewer than five percent of the population weighing 100 pounds will exceed the 0.33 alcohol level. Assume this is accurate. If the Highway Patrol stops in a random day 200 unrelated cars where the individual weighs one hundred pounds, on a Friday night, what is the probability that six percent of more individuals stopped exceeds that 0 33 alcohol level?

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Problem 2. (Exercise 6, Section 9.5.7) According to the Department of Motor Vehicles (DMV), the entity in charge
of providing driving licenses in the United States, it is illegal to drive with a blood alcohol content of 0.08% or more if
you are 21 or older. In the DMV's guidelines to determine when a person is driving under the influence, which can be
found at https://www.dmv.ca.gov/portal/dmv/detail/pubs/hdbk/actions_drink, it is indicated that fewer
than five percent of the population weighing 100 pounds will exceed the 0.33 alcohol level. Assume this is accurate.
If the Highway Patrol stops in a random day 200 unrelated cars where the individual weighs one hundred pounds, on
a Friday night, what is the probability that six percent of more individuals stopped exceeds that 0 33 alcohol level?
Transcribed Image Text:Problem 2. (Exercise 6, Section 9.5.7) According to the Department of Motor Vehicles (DMV), the entity in charge of providing driving licenses in the United States, it is illegal to drive with a blood alcohol content of 0.08% or more if you are 21 or older. In the DMV's guidelines to determine when a person is driving under the influence, which can be found at https://www.dmv.ca.gov/portal/dmv/detail/pubs/hdbk/actions_drink, it is indicated that fewer than five percent of the population weighing 100 pounds will exceed the 0.33 alcohol level. Assume this is accurate. If the Highway Patrol stops in a random day 200 unrelated cars where the individual weighs one hundred pounds, on a Friday night, what is the probability that six percent of more individuals stopped exceeds that 0 33 alcohol level?
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