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2 The amount of time it takes to complete a survey is appro.pdf

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The time to complete a survey is normally distributed with a mean of 30 minutes and standard deviation of 5 minutes. A sample of 25 people was randomly selected to complete surveys. The probability that the sample mean will exceed 31 minutes is being asked for. The central limit theorem applies because the sample size is large (n=25).

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2. The amount of time it takes to complete a survey is approximately normaly distributed with a mean of 30 minutes and standard devilation 5 minutes. If you randomly select a sample of 25 pecple. What is the probability that the sample megn will exceed 31 minutes ? b) Does the central Uimit Theorem apply in the above 7 Explainit

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2 The amount of time it takes to complete a survey is appro.pdf

  • 1. 2. The amount of time it takes to complete a survey is approximately normaly distributed with a mean of 30 minutes and standard devilation 5 minutes. If you randomly select a sample of 25 pecple. What is the probability that the sample megn will exceed 31 minutes ? b) Does the central Uimit Theorem apply in the above 7 Explainit