A supplier to automobile manufacturers wants to be sure that the leak rate (in cubic centimeters per second) of transmission oil coolers (TOCS) meets the established specification limits. A random sample of 10 TOCS is tested, and the leak rates are shown below. 0.044 0.040 0.054 0.044 0.050 0.055 0.044 0.059 0.047 0.054 O a. Is there evidence that the data are not normally distributed? b. Find a minimum variance unbiased point estimate of the population mean. c. Use an unbiased estimation procedure to find a point estimate of the variance of the sample mean. a. Is there evidence of non-normality? O Yes O No b. A minimum variance unbiased point estimate of the population mean is cubic centimeters per second. (Round to four decimal places as needed.) c. A point estimate of the variance of the sample mean is cubic centimeters per second. (Round to six decimal places as needed.)

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A supplier to automobile manufacturers wants to be sure that the leak rate (in cubic centimeters per second) of transmission oil coolers (TOCS) meets the established specification limits. A random sample of 10 TOCS is tested, and the leak rates
are shown below.
0.044 0.040 0.054 0.044 0.050 0.055 0.044 0.059 0.047 0.054 p
a. Is there evidence that the data are not normally distributed?
b. Find a minimum variance unbiased point estimate of the population mean.
c. Use an unbiased estimation procedure to find a point estimate of the variance of the sample mean.
...
a. Is there evidence of non-normality?
Yes
No
b. A minimum variance unbiased point estimate of the population mean is
cubic centimeters per second.
(Round to four decimal places as needed.)
c. A point estimate of the variance of the sample mean is
cubic centimeters per second.
(Round to six decimal places as needed.)
Transcribed Image Text:A supplier to automobile manufacturers wants to be sure that the leak rate (in cubic centimeters per second) of transmission oil coolers (TOCS) meets the established specification limits. A random sample of 10 TOCS is tested, and the leak rates are shown below. 0.044 0.040 0.054 0.044 0.050 0.055 0.044 0.059 0.047 0.054 p a. Is there evidence that the data are not normally distributed? b. Find a minimum variance unbiased point estimate of the population mean. c. Use an unbiased estimation procedure to find a point estimate of the variance of the sample mean. ... a. Is there evidence of non-normality? Yes No b. A minimum variance unbiased point estimate of the population mean is cubic centimeters per second. (Round to four decimal places as needed.) c. A point estimate of the variance of the sample mean is cubic centimeters per second. (Round to six decimal places as needed.)
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