A.) A certain intelligence test has scores that are normally distributed with a mean of 100 and a standard deviation of 10. An individual takes the test and converts his score to a Z-score which he calculates to be 1.5. This corresponds to an actual test score of?
B.) Boiling point measurements for a liquid under fluctuating pressure conditions is normally distributed with
mean 98 degrees and standard deviation 0.5. The probability that a boiling point measurement exceeds 99 degrees is
a).
we know that,
according to the problem,
This corresponds to an actual test score of 115
b).X :Boiling point measurements for a liquid
X ~ N (98,0.5)
The probability that a boiling point measurement exceeds 99 degrees is :-
[ using standard normal table ]
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