Chapter 7: Problem 3
Explain briefly the meaning of nonsampling errors. Give an example. Do such errors occur only in a sample survey, or can they occur in both a sample survey and a census?
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Chapter 7: Problem 3
Explain briefly the meaning of nonsampling errors. Give an example. Do such errors occur only in a sample survey, or can they occur in both a sample survey and a census?
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A population of \(N=4000\) has a population proportion equal to \(.12 .\) In each of the following cases, which formula will you use to calculate \(\sigma_{\hat{p}}\) and why? Using the appropriate formula, calculate \(\sigma_{\hat{p}}\) for each of these cases a. \(n=800\) b. \(n=30\)
As mentioned in Exercise \(7.22\), according to the American Automobile Association's 2012 annual report Your Driving Costs, the cost of owning and operating a four-wheel drive SUV is $$\$ 11,350$$ per year (USA TODAY, April 27, 2012). Note that this cost includes expenses for gasoline, maintenance, insurance, and financing for a vehicle that is driven 15,000 miles a year. Suppose that the distribution of such costs of owning and operating all four- wheel drive SUVs has a mean of $$\$ 11,350$$ with a standard deviation of $$\$ 2390 .$$ Find the probability that for a random sample of 400 four-wheel drive SUVs, the average cost of owning and operating is a. more than $$\$ 11,540$$ b. less than $$\$ 11,110$$ c. $$\$ 11,250$$ to $$\$ 11,600$$$
The credit card debts of all college students have a distribution that is skewed to the right with a mean of $$\$ 2840$$ and a standard deviation of $$\$ 672.$$ Find the probability that the mean credit card debt for a random sample of 36 college students would be a. between $$\$ 2600$$ and $$\$ 2950$$ b. less than $$\$ 3060$$
Consider a large population with \(\mu=90\) and \(\sigma=18\). Assuming \(n / N \leq .05\), find the mean and standard deviation of the sample mean, \(\bar{x}\), for a sample size of a. 10 b. 35
In a population of 18,700 subjects, \(30 \%\) possess a certain characteristic. In a sample of 250 subjects selected from this population, \(25 \%\) possess the same characteristic. How many subjects in the population and sample, respectively, possess this characteristic?
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