In class I explained how to calculate the probabilities of making a Type I error when the decision rules were 25 mpg and 26.50 mpg respectively. Now, under the same condition that n=30, calculate the probability of committing a Type II error in the gasoline experiment if the true with the additives = 25.750
A type II error is a statistical term used within the context of hypothesis testing that describes the error that occurs when one accepts a null hypothesis that is actually false.
for "\\mu=25,\\sigma=2.4" :
"z=\\frac{25.75-25}{2.4\/\\sqrt{30}}=5.48"
probability of committing a Type II error:
"P(z<5.48)=1"
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