The body temperatures in degrees Fahrenheit of a sample of adults in one small town are: 96.8 96.7 98.6 97.4 99.9 97.1 98.5 97.9 97 Assume body temperatures of adults are normally distributed. Based on this data, find the 95% confidence interval of the mean body temperature of adults in the town. Enter your answer as an open-interval (i.e., parentheses) accurate to 3 decimal places. Assume the data is from a normally distributed population.
From the given data,
Mean = 97.77
Standard deviation = 1.063
Degrees of freedom = n - 1 = 9 - 1 = 8
For 8 degrees of freedom and 95% confidence,
Critical t value = 2.306
Hence,
95% confidence interval will be:


(96.950, 98.584)
The body temperatures in degrees Fahrenheit of a sample of adults in one small town are:...
The body temperatures in degrees Fahrenheit of a sample of adults in one small town are: 98.4 97.3 96.7 96.5 97.7 98.9 99.7 98.5 Assume body temperatures of adults are normally distributed. Based on this data, find the 99% confidence interval of the mean body temperature of adults in the town. Enter your answer as an open-interval (i.e., parentheses) accurate to 3 decimal places. Assume the data is from a normally distributed population. 99% C.I. =
The body temperatures in degrees Fahrenheit of a sample of adults in one small town are: 97.1 99.3 99.9 99.5 97.5 96.4 99.1 96.6 99.4 98.7 97.6 98.1 Assume body temperatures of adults are normally distributed. Based on this data, find the 90% confidence interval of the mean body temperature of adults in the town. Enter your answer as an open-interval (i.e., parentheses) accurate to 3 decimal places. Assume the data is from a normally distributed population. 90% C.1. =
The body temperatures in degrees Fahrenheit of a sample of adults in one small town are: 97.5 99.9 99.3 99.7 99.8 96.5 96.6 Assume body temperatures of adults are normally distributed. Based on this data, find the 98% confidence interval of the mean body temperature of adults in the town. Enter your answer as an open-interval (i.e., parentheses) accurate to 3 decimal places. Assume the data is from a normally distributed population.
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