Hi Michael,
When you took 1 - .9876, that includes both ends--the area below 24.75 and above 25.25. You need to divide that probability by 2 to get greater side only.
P = (1 -0.9876)/2
P = 0.0062
I hope this helps.
Michael C.
asked 05/16/24Let x1, x2, . . . , x100 denote the actual net weights (in pounds) of 100 randomly selected bags of fertilizer. Suppose that the weight of a randomly selected bag has a distribution with mean 25 lbs and variance 1 lb2. Let x be the sample mean weight (n = 100).
What is the probability that the sample mean is between 24.75 lbs and 25.25 lbs? (Round your answer to four decimal places.)
P(24.75 ≤ x ≤ 25.25) = .9876
What is the probability that the sample mean is greater than 25 lbs?
??? Confused on how to solve it as I did 1-.9876 but it still was wrong ???
Hi Michael,
When you took 1 - .9876, that includes both ends--the area below 24.75 and above 25.25. You need to divide that probability by 2 to get greater side only.
P = (1 -0.9876)/2
P = 0.0062
I hope this helps.
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