Exam 11: Estimation and Confidence Intervals

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A researcher reduces her level of confidence from 99% to 90%.What will happen to the precision of her estimate?

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A

Which of the following explains why point estimation can be a useful procedure to estimate a population mean?

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A statistical procedure in which a sample statistic is used to estimate the value of an unknown population parameter is called

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C

The confidence interval for one sample selected from a population with a known variance is computed using a critical value for which type of test?

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The smaller the level of confidence,the ________ precise the estimate.

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A researcher compares the height of male executives in the U.S.to the average height of males (µ = 67 inches).He determines that the average height of male executives is 70 inches (95% confidence interval [CI] 68-72).Based on this result,what would the decision have been for a hypothesis test?

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In a sample of 18 participants,a researcher estimates the 80% CI for a sample with a mean of In a sample of 18 participants,a researcher estimates the 80% CI for a sample with a mean of   = 8.8 and an estimated standard error for the difference (   )of 1.8.What is the upper confidence limit for this interval? = 8.8 and an estimated standard error for the difference ( In a sample of 18 participants,a researcher estimates the 80% CI for a sample with a mean of   = 8.8 and an estimated standard error for the difference (   )of 1.8.What is the upper confidence limit for this interval? )of 1.8.What is the upper confidence limit for this interval?

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If the value stated by a null hypothesis is ________ the confidence interval,then the decision would have likely been to retain the null hypothesis.

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When the null hypothesis is outside a confidence interval,this indicates that it would likely be retained with hypothesis testing.

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In a sample of 30 participants,a researcher estimates the 95% CI for a sample with a mean of In a sample of 30 participants,a researcher estimates the 95% CI for a sample with a mean of   = 0.7 and an estimated standard error for the difference (   )of 0.2.What is the confidence interval at this level of confidence? = 0.7 and an estimated standard error for the difference ( In a sample of 30 participants,a researcher estimates the 95% CI for a sample with a mean of   = 0.7 and an estimated standard error for the difference (   )of 0.2.What is the confidence interval at this level of confidence? )of 0.2.What is the confidence interval at this level of confidence?

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Which of the following best describes the goal of estimation?

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In a sample of 20 participants,a researcher estimates the 95% CI for a sample with a mean of M = 5.4 and an estimated standard error ( In a sample of 20 participants,a researcher estimates the 95% CI for a sample with a mean of M = 5.4 and an estimated standard error (   )of 1.6.What is the lower confidence limit for this interval? )of 1.6.What is the lower confidence limit for this interval?

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If the value stated by a null hypothesis is ________ the confidence interval,then the decision would likely be to reject the null hypothesis.

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A researcher increases his level of confidence from 90% to 95%.What will happen to the precision of his estimate?

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The estimation formula for the related samples t is The estimation formula for the related samples t is   . .

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A researcher estimates the 95% CI for a sample with a mean of M = 9.0 and a standard error ( A researcher estimates the 95% CI for a sample with a mean of M = 9.0 and a standard error (   )of 1.03.What is the confidence interval at this level of confidence? )of 1.03.What is the confidence interval at this level of confidence?

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The estimation formula for the one-sample t is The estimation formula for the one-sample t is    . .

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A matched-pairs design is one example of a situation in which it is appropriate to use the estimation formula for the related samples t.

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A researcher reports that college students consume an average of 3.6 alcoholic drinks per week.What is the interval estimate in this example?

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There is no difference between a point estimate and an interval estimate.

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