The distribution of actual weights of wedges of cheddar cheese produced at a dairy is normal with a mean of 10,4 ounces and a standard deviation of 0.18 ounces. (Round all answers to 4 decimal places, if needed.) (a) The probability that a randomly chosen wedge of cheddar cheese is greater than 10,36 is (b) If a sample of 18 is randomly chosen, then the distribution of the sample mean weight is approximately normal and a standard deviation of (c) The probability that the sample mean weight of this sample of 18 is less than 10.36 is (d) The probability that the sample mean weight of this sample of 18 is greater than 10.36 is (e) The probability that the sample mean weight of this sample of 18 is between 10.36 and 10.45 is (1) There is only a 7% chance that the average weight of a sample of these 18 cheese wedges will be below with a mean of

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The distribution of actual weights of wedges of cheddar cheese produced at a dairy is normal with a mean of 10,4 ounces and a standard
deviation of 0.18 ounces. (Round all answers to 4 decimal places, if needed.)
(a) The probability that a randomly chosen wedge of cheddar cheese is greater than 10.36 is
(b) If a sample of 18 is randomly chosen, then the distribution of the sample mean weight is approximately normal
and a standard deviation of
(c) The probability that the sample mean weight of this sample of 18 is less than 10.36 is
(d) The probability that the sample mean weight of this sample of 18 is greater than 10.36 is
(e) The probability that the sample mean weight of this sample of 18 is between 10.36 and 10.45 is
(1) There is only a 7% chance that the average weight of a sample of these 18 cheese wedges will be below
with a mean of
Transcribed Image Text:The distribution of actual weights of wedges of cheddar cheese produced at a dairy is normal with a mean of 10,4 ounces and a standard deviation of 0.18 ounces. (Round all answers to 4 decimal places, if needed.) (a) The probability that a randomly chosen wedge of cheddar cheese is greater than 10.36 is (b) If a sample of 18 is randomly chosen, then the distribution of the sample mean weight is approximately normal and a standard deviation of (c) The probability that the sample mean weight of this sample of 18 is less than 10.36 is (d) The probability that the sample mean weight of this sample of 18 is greater than 10.36 is (e) The probability that the sample mean weight of this sample of 18 is between 10.36 and 10.45 is (1) There is only a 7% chance that the average weight of a sample of these 18 cheese wedges will be below with a mean of
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