Exam 8: Introduction to Hypothesis Testing

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A Type II error occurs when a researcher concludes that a treatment has an effect but,in fact,the treatment has no effect.

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The critical boundaries for a hypothesis test are z = +1.96 and 1.96.If the z-score for the sample data is z = 1.90,what is the correct statistical decision?

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It is possible for a very small treatment effect to be a statistically significant treatment effect.

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What is the effect of decreasing the alpha level (for example,from α = .05 to α = .01)?

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A researcher is conducting an experiment to evaluate a treatment that is expected to increase the scores for individuals in a population that is known to have a mean of μ = 80.The results will be examined using a one-tailed hypothesis test.Which of the following is the correct statement of the null hypothesis?

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A researcher expects a treatment to increase the scores for individuals in a population.The treatment is evaluated using a one-tailed hypothesis test,and the test produces z = +2.40.Based on this result,what is the correct statistical decision?

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When is there a risk of a Type I error?

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You complete a hypothesis test using = .05,and based on the evidence from the sample,your decision is to fail to reject the null hypothesis.If the treatment actually does have an effect,which of the following is true?

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A researcher administers a treatment to a sample from a population with a mean of = 60.If the treatment is expected to increase scores and a one-tailed test is used to evaluate the treatment effect,then the null hypothesis would state that 60.

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What is the consequence of a Type II error?

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If a hypothesis test rejects the null hypothesis using an alpha level of α = .05,then the research report would include the statement,"p > .05."

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For a hypothesis test evaluating the effect of a treatment on a population mean,what basic assumption is made concerning the treatment effect?

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Which of the following is an accurate definition of a Type II error?

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A researcher selects a sample of n = 25 from a normal population with µ = 40 and σ = 10.If the treatment is expected to increase scores by 3 points,what is the power of a two-tailed hypothesis test using α = .05?

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The critical region for a hypothesis test consists of sample outcomes that are very unlikely to occur if the null hypothesis is true.

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The power of a hypothesis test is the probability that the sample mean will be in the critical region even if the treatment has no effect.

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What is the consequence of a Type I error?

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If the research prediction is that the treatment will decrease scores,then the critical region for a directional test will be in the left-hand tail.

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Even if a treatment has no effect,it is still possible to obtain an extreme sample mean that is very different from the population mean.What outcome is likely if this happens?

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The value obtained for Cohen's d is independent of the sample size.

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