Assume that an adult female is randomly selected. Suppose females have pulse rates that are normally distributed with a mean of
71.071.0
beats per minute and a standard deviation of
12.512.5
beats per minute. Find the probability of a pulse rate between
5757
beats per minute and
6767
beats per minute. (Hint: Draw a graph.)
The probability is....
Solution :
Given that ,
mean = = 71.0
standard deviation = = 12.5
P(57 < x < 67) = P((57 - 71)/ 12.5) < (x - ) / < (67 - 71) / 12.5) )
= P(-1.12 < z < -0.32)
= P(z < -0.32) - P(z < -1.12)
= 0.3745 - 0.1314 Using standard normal table,
Probability = 0.2431
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