The weight of chicken follows a normal distribution, with a mean of μ pounds and a variance of 4 pounds^2. We took a sample of 144 chicken with a sample mean of 6 pounds. What is the two-sided 95% confidence interval of μ?   Note that from the z-distribution table, we know: P(Z<= -1.645) = 5% P(Z<= -1.96) = 2.5% P(Z<= -1.28) = 10%

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The weight of chicken follows a normal distribution, with a mean of μ pounds and a variance of 4 pounds^2. We took a sample of 144 chicken with a sample mean of 6 pounds. What is the two-sided 95% confidence interval of μ?  

Note that from the z-distribution table, we know:

P(Z<= -1.645) = 5%

P(Z<= -1.96) = 2.5%

P(Z<= -1.28) = 10%

 

O [5.787,6.213]
O [5.347,6.653]
O [5.726,6.274]
O [5.673,6.327]
None of the other answers
Transcribed Image Text:O [5.787,6.213] O [5.347,6.653] O [5.726,6.274] O [5.673,6.327] None of the other answers
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