Given that,
Standard deviation "\\sigma = 3.6"
Population mean "\\mu" = 23.4
experiment reading x = 32
We have to find the probability of greater than Z"\\alpha" if x>32
Formula for Z"\\alpha" = "\\frac {x-\\mu}{\\sigma} = \\frac {32-23.4}{3.6} = 2.3888"
So by using the Z table we get the probability of greater than Z"\\alpha" if x>32 is 1 - 0.9916 = 0.0084.
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