Yearly rainfall in a local watershed has µ = 21.2 in, σ = 3.7 in. What is the probability that a randomly selected year has a rainfall of less than 20 in? What are the mean and standard deviation for a sampling distribution of the mean for samples of size n = 36? Does the Central Limit Theorem apply? Explain in 1 – 2 complete sentences. Find the probability that the mean of a sample of n = 36 years is less than 20 in. Would it be unlikely to select a sample of n = 36 years with a mean less than 20 in? Use P(A) < 0.05
Yearly rainfall in a local watershed has µ = 21.2 in, σ = 3.7 in. What is the probability that a randomly selected year has a rainfall of less than 20 in? What are the mean and standard deviation for a sampling distribution of the mean for samples of size n = 36? Does the Central Limit Theorem apply? Explain in 1 – 2 complete sentences. Find the probability that the mean of a sample of n = 36 years is less than 20 in. Would it be unlikely to select a sample of n = 36 years with a mean less than 20 in? Use P(A) < 0.05
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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Yearly rainfall in a local watershed has µ = 21.2 in, σ = 3.7 in.
- What is the probability that a randomly selected year has a rainfall of less than 20 in?
- What are the mean and standard deviation for a sampling distribution of the mean for samples of size n = 36?
- Does the Central Limit Theorem apply? Explain in 1 – 2 complete sentences.
- Find the probability that the mean of a sample of n = 36 years is less than 20 in.
- Would it be unlikely to select a sample of n = 36 years with a mean less than 20 in? Use P(A) < 0.05.
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