Chapter 8: Q 38. (page 522)
More cheating Refer to Exercise 36. Calculate and interpret the standard error of for these data.
Short Answer
The value of standard error is.
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Chapter 8: Q 38. (page 522)
More cheating Refer to Exercise 36. Calculate and interpret the standard error of for these data.
The value of standard error is.
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Selling online According to a recent Pew Research Center report, many
American adults have made money by selling something online. In a random sample of American adults, reported that they earned money by selling something online in the previous year. Assume the conditions for inference are met.
Determine the critical value for a confidence interval for a proportion.
b. Construct a confidence interval for the proportion of all American adults who
would report having earned money by selling something online in the previous year.
c. Interpret the interval from part (b).
Prayer in school Refer to Exercise 5.
a. Explain what would happen to the length of the interval if the confidence level were increased to .
b. How would a confidence interval based on double the sample size compare to the original interval?
c. The news article goes on to say: 鈥淭he theoretical errors do not take into account
additional errors resulting from the various practical difficulties in taking any survey of public opinion.鈥 List some of the 鈥減ractical difficulties鈥 that may cause errors which are not included in the percentage point margin of error.
Check whether each of the conditions is met for calculating a confidence interval for the population proportion
Salty chips A quality control inspector takes a random sample of bags of potato chips from the thousands of bags filled in an hour. Of the bags selected, had too much salt.
In a poll conducted by phone,
I. Some people refused to answer questions.
II. People without telephones could not be in the sample.
III. Some people never answered the phone in several calls.
Which of these possible sources of bias is included in the margin of error announced for the poll?
a. I only
b. II only
c. III only
d. I, II, and III
e. None of these
The Large Counts condition When constructing a confidence interval for a population proportion, we check that both are at least
a. Why is it necessary to check this condition?
b. What happens to the capture rate if this condition is violated?
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