n 2018, the per capita consumption of coffee in the United States was reported to be 4.2 kg, or 9.24 pounds assume that the per capita consumption of coffee in the United States is approximately distributed as a normal random variable, with a mean of 9.24 pounds and a standard deviation of 3 pounds. a. What is the probability that someone in the United States consumed more than 10 pounds of coffee in 2018? b. What is the probability that someone in the United States consumed between 3 and 5 pounds of coffee in 2018? c. What is the probability that someone in the United States consumed less than 5 pounds of coffee in 2018? d. 99% of the people in the United States consumed less than how many pounds of coffee?
In 2018, the per capita consumption of coffee in the United States was reported to be 4.2 kg, or 9.24 pounds assume that the per capita consumption of coffee in the United States is approximately distributed as a normal random variable, with a mean of 9.24 pounds and a standard deviation of 3 pounds.
a. What is the probability that someone in the United States consumed more than 10 pounds of coffee in 2018?
b. What is the probability that someone in the United States consumed between 3 and 5 pounds of coffee in 2018?
c. What is the probability that someone in the United States consumed less than 5 pounds of coffee in 2018?
d. 99% of the people in the United States consumed less than how many pounds of
coffee?
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