Exam 9: Introduction to the t Statistic

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Compared to a z-score,a hypothesis test with a t statistic requires more information from the sample.

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A sample of n = 4 scores is selected from a population with an unknown mean.The sample has a mean of M = 40 and a variance of s² = 16.Which of the following is the correct 90% confidence interval for μ?

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Which of the following would have no effect on the width of a confidence interval?

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If the null hypothesis states that µ = 70 and a researcher obtains a sample with M = 73 and s² = 9,then Cohen's d = 0.33.

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A researcher selects a sample from a population with μ = 30 and uses the sample to evaluate the effect of a treatment.After treatment,the sample has a mean of M = 32 and a variance of s² = 6.If Cohen's d is used to measure the size of the treatment effect,which of the following would have no effect on the value of Cohen's d?

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If other factors are held constant,as the sample variance increases,the estimated standard error also increases.

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How does sample variance influence the estimated standard error and measures of effect size such as r² and Cohen's d?

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In general,the larger the value of the sample variance,the greater the likelihood of rejecting the null hypothesis.

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Why are t statistics more variable than z-scores?

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As the sample size is increased,the distribution of t statistics becomes flatter and more spread out.

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Which of the following is a fundamental difference between the t statistic and a z-score?

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If other factors are held constant,which set of sample characteristics is most likely to produce a significant t statistic?

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Two samples from the same population both have n = 10 scores with M = 45.If the t statistic is computed for each sample,then what is the relationship between the two t values?

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A sample of n = 9 scores has a variance of s² = 36.What is the estimated standard error for the sample mean?

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With α = .05,what is the critical t value for a one-tailed test with n = 15?

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A sample of n = 16 scores produces a t statistic of t = 2.00.If the sample is used to measure effect size with r²,what value will be obtained for r²?

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A sample of n = 16 scores with a sample variance of s² = 64 has an estimated standard error of 4 points.

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A researcher conducts a hypothesis test using a sample from an unknown population.If the t statistic has df = 30,how many individuals were in the sample?

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A sample has a mean of M = 39.5 and a standard deviation of s = 4.3,and produces a t statistic of t = 2.14.For a two-tailed hypothesis test with α = .05,what is the correct statistical decision for this sample?

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If other factors are held constant,how does sample size influence the likelihood of rejecting the null hypothesis and measures of effect size such as r² and Cohen's d?

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