The manufacturer of a certain energy bar advertises that their energy bar contains 14 g of protein. You work for a nutritional health agency and are asked to test this claim because many consumers believe that the protein level is lower. You find that a random sample of 60 energy bars have mean protein level of 13.82 g and a sample standard deviation 1.6 g. Do you have enough evidence to reject the manufacturer’s claim? What assumption is necessary for this test to be valid? None. The Central Limit Theorem makes any assumptions unnecessary. The population of protein level of all energy bars is normally distributed. The population variance must equal the population mean.
The manufacturer of a certain energy bar advertises that their energy bar contains 14 g of protein. You work for a nutritional health agency and are asked to test this claim because many consumers believe that the protein level is lower. You find that a random sample of 60 energy bars have
None. The Central Limit Theorem makes any assumptions unnecessary. |
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The population of protein level of all energy bars is |
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The population variance must equal the population mean. |
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