Recently, a nurse commented that when a patient calls the
medical advice line claiming to have the flu, the chance that he or
she truly has the flu (and not just a nasty cold) is only about 4%.
Of the next 25 patients calling in claiming to have the flu, we are
interested in how many actually have the flu.
Find the probability that at least five of the 25 patients actually
have the flu.
X ~ B ( n = 25 , P = 0.04 )
P(X = 0 ) = 0.3604
P(X = 1 ) = 0.3754
P(X = 2 ) = 0.1877
P(X = 3 ) = 0.06
P(X = 4 ) = 0.0137
P ( X >= 5 ) = 1 - P ( X <= 4 ) = 1 - 0.9972 = 0.0028
Recently, a nurse commented that when a patient calls the medical advice line claiming to have...
Recently, a nurse commented that when a patient calls the medical advice line claiming to have the flu, the chance that he or she truly has the flu (and not just a nasty cold) is only about 4%. Of the next 25 patients calling in claiming to have the flu, we are interested in how many actually have the flu. On average, for every 25 patients calling in, how many do you expect to have the flu? (Enter your answer...
Recently, a nurse commented that when a patient calls the medical advice line claiming to have the flu, the chance that he or she truly has the flu (and not just a nasty cold) is only about 4%. Of the next 25 patients calling in claiming to have the flu, we are interested in how many actually have the flu. On average, for every 25 patients calling in, how many do you expect to have the flu? (Enter your answer...
Recently, a nurse commented that when a patient calls the medical advice line claiming to have the flu, the chance that he or she truly has the flu (and not just a nasty cold) is only about 4%. Of the next 25 patients calling in claiming to have the flu, let ? be the number of patients in the sample that actually have the flu. Explain why ? can be treated as a binomial random variable. • Specify (in words)...
Recenty, a nurse commented that when ® patient cals the medicai advice le daining to have the nu, the dance that he or she tny屢the flu (and notjust a nasty cold)-ory about 4%, orthe next 25 patients calling in claiming to have the fu, we are interested in how many actually have the u Find the probabiliny that at least ive of the 25 patients actuaily have the lu (Round your answer to four dedmal places.)
please help with both problems, thank you very much!
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