A manufacturing plant makes hockey pucks for use by the National Hockey League (NHL). The weight of hockey pucks made by the plant has an approximate normal distribution with a mean of 163 grams and a standard deviation of 2.4 grams. A random sample of 16 such hockey pucks is selected. Find the mean and standard deviation of the sampling distribution of X, the sample mean weight of a random sample of 16 hockey pucks made by the plant. Enter your answers using one decimal place. mean = i standard deviation = i

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A manufacturing plant makes hockey pucks for use by the National Hockey League (NHL). The weight of hockey pucks made by the plant has an approximate normal distribution with a mean of 163 grams and a standard deviation of 2.4 grams. A random sample of 16 such hockey pucks is selected.

Find the mean and standard deviation of the sampling distribution of \(\bar{x}\), the sample mean weight of a random sample of 16 hockey pucks made by the plant. Enter your answers using one decimal place.

mean = [input box]

standard deviation = [input box]
Transcribed Image Text:A manufacturing plant makes hockey pucks for use by the National Hockey League (NHL). The weight of hockey pucks made by the plant has an approximate normal distribution with a mean of 163 grams and a standard deviation of 2.4 grams. A random sample of 16 such hockey pucks is selected. Find the mean and standard deviation of the sampling distribution of \(\bar{x}\), the sample mean weight of a random sample of 16 hockey pucks made by the plant. Enter your answers using one decimal place. mean = [input box] standard deviation = [input box]
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