The document discusses the average weekly income of private industry information workers being $777 with a standard deviation of $77. It asks for the probability that a random sample of 50 information workers will earn on average more than $800 per week. The solution calculates this probability to be 0.0174 using the normal distribution and central limit theorem, without needing to assume the population is normally distributed.
The document discusses the average weekly income of private industry information workers being $777 with a standard deviation of $77. It asks for the probability that a random sample of 50 information workers will earn on average more than $800 per week. The solution calculates this probability to be 0.0174 using the normal distribution and central limit theorem, without needing to assume the population is normally distributed.
The document discusses the average weekly income of private industry information workers being $777 with a standard deviation of $77. It asks for the probability that a random sample of 50 information workers will earn on average more than $800 per week. The solution calculates this probability to be 0.0174 using the normal distribution and central limit theorem, without needing to assume the population is normally distributed.
The document discusses the average weekly income of private industry information workers being $777 with a standard deviation of $77. It asks for the probability that a random sample of 50 information workers will earn on average more than $800 per week. The solution calculates this probability to be 0.0174 using the normal distribution and central limit theorem, without needing to assume the population is normally distributed.
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Weekly Income of Private Industry Information Workers The average weekly
income of information workers in private industry is $777. If the standard
deviation is $77, what is the probability that a random sample of 50 information workers will earn, on average, more than $800 per week? Do we need to assume a normal distribution? Explain. z