The patient recovery time for a particular surgical procedure is
normally distributed with a a mean of μ = 5.7 days and a
standard deviation of σ = 1.2 days. (Round your answers to
3 decimal places.)
a) 95% of patients have a recovery time
between and .
b) What is the recovery time for a patient who is 1.5 standard
deviations below the mean?
c) If X is the recovery time, compute P(3≤X≤4) and interpret what
it means in the context of the problem.
P(3≤X≤4) = .
Interpretation:
d) Compute the z-score for a patient who takes 10 days to recover,
and interpret what it means in the context of the problem.
z =
Interpretation:
e) Find the probability that a randomly selected patient will have
a recovery time of more than 7 minutes?
f) Find the probability that 13 randomly selected patients will
have recovery time of more that 7 minutes? (round your answer to 6
decimal places.)
The patient recovery time for a particular surgical procedure is normally distributed with a a mean...
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