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inessss [21]
3 years ago
13

Suppose scores on exams in statistics are normally distributed with an unknown population mean and a population standard deviati

on of three points. A random sample of 36 scores is taken and gives a sample mean (sample mean score) of 68. Find a confidence interval estimate for the population mean exam score (the mean score on all exams). Find a 90% confidence interval for the true (population) mean of statistics exam scores.
Mathematics
1 answer:
Anna71 [15]3 years ago
8 0

Answer:

( 67.18, 68.82)

Step-by-step explanation:

Let \mu be the true (population) mean of statistics exam scores. We have a large random sample of n = 36 scores with a sample mean (sample mean score) of \bar{x} = 68. We know that the population standard deviation is \sigma = 3. A pivotal quantity is (\bar{x}-\mu)/(3/\sqrt{36}) = (\bar{x}-\mu)/(3/6) = (68-\mu)/(1/2) which is approximately normally distributed and P(-z_{0.05}\leq(68-\mu)/(1/2)\leq z_{0.05}) = 0.90 where -z_{0.05} =-1.6449, and so, P(-1.6449\leq(68-\mu)/(1/2)\leq 1.6449) = 0.90. Therefore the 90% confidence interval is (68-(1/2)(1.6449), 68+(1/2)(1.6449)), i.e., ( 67.18, 68.82)

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