Let x be the sample mean number of inventory items. To be within 25 items of the mean, μ, we want values of x to be between a lower value of x = μ- and an upper value of x = + Therefore, the desired probability that a sample mean of 60 items is within 25 of the population mean is which of the following: OP(x - 25 ≤ x ≤ x + 25)

A First Course in Probability (10th Edition)
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Chapter1: Combinatorial Analysis
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Step 3
(b) What is the probability that for each firm the sample mean x will be within £25 of the population
mean μ?
Let x be the sample mean number of inventory items. To be within 25 items of the mean, u, we want values
of x to be between a lower value of x = μ-
and an upper value of x = μ +
Therefore, the desired probability that a sample mean of 60 items is within 25 of the population mean is
which of the following:
P(x - 25 ≤ x ≤ x + 25)
P(μ-50 ≤ ≤ μ + 50)
P(x - 50 ≤ x ≤ x + 50)
P(μ-25 ≤ ≤ μ+25)
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Transcribed Image Text:Step 3 (b) What is the probability that for each firm the sample mean x will be within £25 of the population mean μ? Let x be the sample mean number of inventory items. To be within 25 items of the mean, u, we want values of x to be between a lower value of x = μ- and an upper value of x = μ + Therefore, the desired probability that a sample mean of 60 items is within 25 of the population mean is which of the following: P(x - 25 ≤ x ≤ x + 25) P(μ-50 ≤ ≤ μ + 50) P(x - 50 ≤ x ≤ x + 50) P(μ-25 ≤ ≤ μ+25) Submit Skip (you cannot come back)
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