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According to the article "A Critical Appraisal of 98.6 Degrees F, the Upper Limit of the Normal
Body Temperature, and Other Legacies of Carl Reinhold August Wunderlich' published in the
journal of the American Medical Association, the body temperatures of aduls are normally
distributed with a mean of 98.271 and a standard deviation of 0.715 , a. What is the probability that
a randomly selected persons body temperature is between 98.04 and 98.45 ? Round your answer
to 4 decimal places. b. What is the probability that the averoge body temperature of 9 randomiv
selected geople is between 98.04 and 98.45 ? Round your answer to 4 decimal places. CWhy did
the probability increase? The probability increased since the sample size decreased resuiting in a
wider distribution which increased the chances of being in an interval containing the mean The
probability increased since the sample sire increased resilting in a narrewer disritution wivch
incteased the chances of being in an interval containing the mean.

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According to the article A Critical Appraisal of 986 Degre.pdf

  • 1. According to the article "A Critical Appraisal of 98.6 Degrees F, the Upper Limit of the Normal Body Temperature, and Other Legacies of Carl Reinhold August Wunderlich' published in the journal of the American Medical Association, the body temperatures of aduls are normally distributed with a mean of 98.271 and a standard deviation of 0.715 , a. What is the probability that a randomly selected persons body temperature is between 98.04 and 98.45 ? Round your answer to 4 decimal places. b. What is the probability that the averoge body temperature of 9 randomiv selected geople is between 98.04 and 98.45 ? Round your answer to 4 decimal places. CWhy did the probability increase? The probability increased since the sample size decreased resuiting in a wider distribution which increased the chances of being in an interval containing the mean The probability increased since the sample sire increased resilting in a narrewer disritution wivch incteased the chances of being in an interval containing the mean.