4-59. In building electronic circuitry, the breakdown volt- age of diodes is an important quality characteristic. The break- down voltage of 12 diodes was recorded as follows: 9.099, 9.174, 9.327, 9.377, 8.471, 9.575, 9.514, 8.928, 8.800, 8.920, 9.913, and 8.306. (a) Check the normality assumption for the data. (b) Test the claim that the mean breakdown voltage is less than 9 volts with a significance level of 0.05. (c) Construct a 95% one-sided upper confidence bound on the mean breakdown voltage.

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4-59. In building electronic circuitry, the breakdown volt-
age of diodes is an important quality characteristic. The break-
down voltage of 12 diodes was recorded as follows: 9.099,
9.174, 9.327, 9.377, 8.471, 9.575, 9.514, 8.928, 8.800, 8.920,
9.913, and 8.306.
(a) Check the normality assumption for the data.
(b) Test the claim that the mean breakdown voltage is less
than 9 volts with a significance level of 0.05.
(c) Construct a 95% one-sided upper confidence bound on
the mean breakdown voltage.
Transcribed Image Text:4-59. In building electronic circuitry, the breakdown volt- age of diodes is an important quality characteristic. The break- down voltage of 12 diodes was recorded as follows: 9.099, 9.174, 9.327, 9.377, 8.471, 9.575, 9.514, 8.928, 8.800, 8.920, 9.913, and 8.306. (a) Check the normality assumption for the data. (b) Test the claim that the mean breakdown voltage is less than 9 volts with a significance level of 0.05. (c) Construct a 95% one-sided upper confidence bound on the mean breakdown voltage.
(d) Use the bound found in part (c) to test the hypothesis.
(e) Suppose that the true breakdown voltage is 8.8 volts; it is
important to detect this with a probability of at least 0.95.
Using the sample standard deviation to estimate the popu-
lation standard deviation and a significance level of 0.05,
determine the necessary sample size.
Transcribed Image Text:(d) Use the bound found in part (c) to test the hypothesis. (e) Suppose that the true breakdown voltage is 8.8 volts; it is important to detect this with a probability of at least 0.95. Using the sample standard deviation to estimate the popu- lation standard deviation and a significance level of 0.05, determine the necessary sample size.
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