Exam 4: Hypothesis Testing and Interval Estimation: Answering Research

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In hypothesis testing, what we really care about is the size of the 1 coefficient.

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Describe what a power curve is, and provide a rough sketch of a power curve, and accurately label the x-axis and the y-axis.

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A power curve characterizes the probability of rejecting the null hypothesis for each possible value of the parameter. The y-axis is the probability of rejecting the null for some alpha, while the x-axis is all the possible values of the parameter.

We fail to reject the null hypothesis if the test statistic is greater than the critical value.

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A statistical significance test that is based on a small sample may not produce a result that is statistically significant even if the true value of the coefficient is different from the value in the null hypothesis. Such a situation is:

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Assume that the two-sided 95% confidence interval for the effect of a price on amount of beef purchased is between 0.30 and 0.38. Which of the following statements is incorrect?

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Describe the relationship between sample size and statistical significance.

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Explain what the distribution of 1 is under the null hypothesis H0: \beta = 0 and why.

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Statistical tools allow us to prove the null hypothesis is wrong.

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A null hypothesis of H0: \beta = 0 can be rejected at the 95% confidence interval if and only if:

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Explain the difference between statistical significance and substantive significance.

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Reducing the significance level (alpha) will:

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In which case would we choose to a one-sided alternative hypothesis over a two-sided alternative hypothesis?

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Show the full equation to calculate the t-statistic.

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Type II errors occur when we fail to reject a null hypothesis even when it is false.

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Type I errors occur when we fail to reject a null hypothesis even when it is false.

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A null and alternative hypothesis are statements pertaining to:

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If we decrease the significance level (alpha) all else being equal, the power of the test will:

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A large sample will tend to produce high-power statistical tests while small samples will tend to produce low power statistical tests.

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Explain the t distribution and explain what its tails are like and why?

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Which of the following will tend to reduce the size of a confidence interval?

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