Assume that the systolic blood pressure of 30-year-old males is normally distributed, with an average of 122 mmHg and a standard deviation of 10 mmHg. (i) A random sample of 16 men from this age group is selected. Calculate the probability that the average blood pressure of the sample will be greater than 125 mmHg. (ii) A random sample of 16 men from this age group had their blood pressure measured. Calculate the probability that the average blood pressure of this sample will be between 118 and 124 mmHg. (iii) Calculate the probability that the blood pressure of an individual male from this population will be between 118 and 124 mmHg.

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Assume that the systolic blood pressure of 30-year-old males is normally distributed,
with an average of 122 mmHg and a standard deviation of 10 mmHg.
(i) A random sample of 16 men from this age group is selected. Calculate the probability that the average blood pressure of the sample will be greater than 125 mmHg.
(ii) A random sample of 16 men from this age group had their blood pressure measured.
Calculate the probability that the average blood pressure of this sample will be
between 118 and 124 mmHg.
(iii) Calculate the probability that the blood pressure of an individual male from this
population will be between 118 and 124 mmHg. 

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