Exam 7: Point Estimation and Confidence Intervals

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In the equation for confidence intervals, Xˉ±za(sn)\bar{X} \pm z_{a}\left(\frac{s}{\sqrt{n}}\right) , ZaZ_{a} corresponds to ______.

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A

______ are the lower and upper boundaries of the confidence interval.

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C

The following equation, σp=p^(1p^)n\sigma_{p}=\sqrt{\frac{\hat{p}(1-\hat{p})}{n}} , is used to compute ______.

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B

Point estimates are the estimate of the mean and proportion that we obtained from a sample.

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As compared to a z-distribution, a t-distribution is ______.

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As sample sizes ______, the sample means of the sampling distribution cluster more tightly around the population mean.

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A confidence interval is equal to Confidenceinterval = = pointestimate ± \pm ________ ? ?

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For a sample of 30 individuals, we would rely on the ______.

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For a sample of 29 individuals, we would rely on the ______.

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Discuss the difference between the 95% and the 99% confidence intervals.

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Which equation is used to find the degrees of freedom in a sample of 29 individuals?

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If a research reports "The margin of sampling error is ±\pm 8 points at the 95% confidence level", this means that ______.

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In the equation for the standard deviation of the sampling distribution, sn\frac{s}{\sqrt{n}} , where s is the standard deviation and n is the sample size, how could one get more precise estimates that differ less from one another?

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A confidence interval is ______.

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On a single graph, draw a t-distribution. Then overlay the t-distribution with a z-distribution. How are they different? What implications do these differences have for sampling error, estimates, and confidence intervals?

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At what sample size are the t- and z-distributions identical?

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The 95% confidence interval will be wider than the 99% confidence interval.

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A z-score of 2.58 corresponds to what size alpha?

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A confidence level of 90% is what size alpha?

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When calculating the confidence interval for a small sample the t-distribution is utilized to obtain the critical value.

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