a federal inspector for weights and measures visits a package plant to affirm that the net weigh

So for the first part of this question we should define what is the sampling distribution of the

Hi, I'm David and in which you have answered your question. Now let me pick up your question her

So in this first one you want the probability that X is greater than 0 .8539. Since it's normall

Here, for the first sub -question A, it is given that mu equal to 0 .844 and sigma equal to 0 .0

In the given question we are told that the weights of a certain brand of candies are normally di

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A federal inspector for weights and measures visits a packaging plant to confirm that the net weight of packages is as indicated on the packages. The plant manager assures the inspector that the packaging process results in a mean weight of 750 grams and a standard deviation of 12 grams. The inspector selects 36 packages at random and finds their mean weight to be 753 grams. If the managerâ€™s statement is correct, how likely is a sample mean of 753 grams or more? After finding the probability that the sample mean is at least 753 grams, indicate the interval below that contains this probability. ç”æ¡ˆé€‰é¡¹ç»„: 0.0500 to 0.0999, 0.7500 to 0.9500, 0.1000 to 0.7499, 0.0000 to 0.0499, 0.9501 to 1.000

          A federal inspector for weights and measures visits a packaging plant to confirm that the net weight of packages is as indicated on the packages. The plant manager assures the inspector that the packaging process results in a mean weight of 750 grams and a standard deviation of 12 grams. The inspector selects 36 packages at random and finds their mean weight to be 753 grams. If the managerâ€™s statement is correct, how likely is a sample mean of 753 grams or more? After finding the probability that the sample mean is at least 753 grams, indicate the interval below that contains this probability.
ç”æ¡ˆé€‰é¡¹ç»„: 0.0500 to 0.0999, 0.7500 to 0.9500, 0.1000 to 0.7499, 0.0000 to 0.0499, 0.9501 to 1.000

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