A consumer products company is formulating a new shampoo and is interested in foam height (in millimeters). Foam height is approximately normally distributed and has a standard deviation of 20...


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A consumer products company is formulating a<br>new shampoo and is interested in foam height (in millimeters).<br>Foam height is approximately normally distributed and has<br>a standard deviation of 20 millimeters. The company wishes<br>to test Ho:µ = 175 millimeters versus Hj:µ>175 millimeters,<br>using the results of n = 10 samples.<br>(a) Find the type I error probability a if the critical region is<br>x>185.<br>(b) What is the probability of type II error if the true mean<br>foam height is 185 millimeters?<br>(c) Find B for the true mean of 195 millimeters.<br>

Extracted text: A consumer products company is formulating a new shampoo and is interested in foam height (in millimeters). Foam height is approximately normally distributed and has a standard deviation of 20 millimeters. The company wishes to test Ho:µ = 175 millimeters versus Hj:µ>175 millimeters, using the results of n = 10 samples. (a) Find the type I error probability a if the critical region is x>185. (b) What is the probability of type II error if the true mean foam height is 185 millimeters? (c) Find B for the true mean of 195 millimeters.
a α-0.057053,<br>ь.В — 0.5,<br>c. B = 0.057053.<br>

Extracted text: a α-0.057053, ь.В — 0.5, c. B = 0.057053.

Jun 03, 2022
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