1. Describe the probability distribution of X and state its parameters μ and o: X~ unknown (μ = 29.7 and find the probability that the volume of a randomly selected large soda serving is between 30 and 30 oz. 0.0000 x (Round the answer to 4 decimal places) 2 Uso the Contral Limit Thoorom 0.5

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Question 4
WTL
Based on a study, the volume of a randomly selected large soda serving has an unknown distribution with a
mean of 29.7 oz and a standard deviation of 0.5 oz. Let X be the volume of a randomly selected large soda
serving and let S be the total volume of a random sample of size 51.
1. Describe the probability distribution of X and state its parameters μ and o:
X~ unknown
(μ)
29.7 σ 0.5
and find the probability that the volume of a randomly selected large soda serving is between 30 and 30 oz.
0.0000 x (Round the answer to 4 decimal places)
2. Use the Central Limit Theorem
only answer the boxed one,
0.0000 is wrong
TTT
the sample size is large (n>30) although the distribution of the original population is unknown
to describe the probability distribution of S and state its parameters us and σs: (Round the answers to 1
decimal place)
S ~IN
(μs=1514., og = 3.6
and find the probability that the total volume of a sample of 51 randomly selected large soda servings is
between 1513 and 1523 oz.
0.6704✓ (Round the answer to 4 decimal places)
Transcribed Image Text:Question 4 WTL Based on a study, the volume of a randomly selected large soda serving has an unknown distribution with a mean of 29.7 oz and a standard deviation of 0.5 oz. Let X be the volume of a randomly selected large soda serving and let S be the total volume of a random sample of size 51. 1. Describe the probability distribution of X and state its parameters μ and o: X~ unknown (μ) 29.7 σ 0.5 and find the probability that the volume of a randomly selected large soda serving is between 30 and 30 oz. 0.0000 x (Round the answer to 4 decimal places) 2. Use the Central Limit Theorem only answer the boxed one, 0.0000 is wrong TTT the sample size is large (n>30) although the distribution of the original population is unknown to describe the probability distribution of S and state its parameters us and σs: (Round the answers to 1 decimal place) S ~IN (μs=1514., og = 3.6 and find the probability that the total volume of a sample of 51 randomly selected large soda servings is between 1513 and 1523 oz. 0.6704✓ (Round the answer to 4 decimal places)
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