RES-ECON EXAM-3 – Flashcards

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question
The ------------- is the difference between the sample mean and sampling error. Bias Estimate Population mean Sample standard deviation Range
answer
POPULATION MEAN
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Which type of values must you be working with if the population standard deviation is unknown? W-values Z-values T-values X-values
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T-VALUES
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The Following is an example of a ---------- hypothesis test. H0: μ ≥ μ0 H1: μ < μ0 Right-Tailed Test Null-Tailed Test Two-Tailed Test Left-Tailed test Alternative-Tailed Test
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LEFT-TAILED TEST
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A(n) ----------- is the value of the ----------- when evaluated with a particular sample. Observation, Estimator Estimator, Population Mean Estimate, Estimator Estimator, Estimate Population mean, Estimator
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ESTIMATE, ESTIMATOR
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Which of the following is not a characteristic of the t distribution? It is a symmetric distribution It is a continuous distribution It has mean of zero It approaches the normal distribution as the degrees of freedom decreases None of the Above
answer
It approaches the normal distribution as the degrees of freedom decreases
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Which of the following is NOT true about the normal distribution? The mean tells you where its center is Its shape looks like a rectangle It is a continuous random variable It is symmetrical
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Its shape looks like a rectangle
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For a given level of confidence, the larger the sample size, the Larger the standard error Greater the confidence interval width. Smaller the confidence interval width. Larger the margin of error.
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Smaller the confidence interval width.
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The null and alternative hypotheses should be constructed so that they are mutually exclusive and ------. Proportional Parameterized Collectively exhaustive Standardized
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Collectively exhaustive
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Compared to the standard normal distribution, the Student's t distribution is narrower. True False
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False
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Which of the following is not true about a continuous random variable? The total area under the curve is equal to 1 We know exactly what the distribution looks like for any continuous random variable The probability of any single point occurring is 0 The probability of any interval occurring is non-negative
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We know exactly what the distribution looks like for any continuous random variable
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Which of the following is a valid alternative hypothesis? H1: μ ≤ 0 H1: μ ≠ 0 H1: μ ≥ 0 H1: μ = 0
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H1: μ ≠ 0
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The width of a confidence interval for μ is not affected by: The standard deviation. The sample size. The confidence level. The sample mean.
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The sample mean.
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The standard error of the sample mean ------------ as the sample size ------------. Increases, decreases Decreases, decrease Increases, increase
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Increases, decreases
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If a population is with mean μ and standard deviation σ, then the random variable X approaches a normal distribution with mean μ and standard deviation as the sample size gets large, regardless of whether the population distribution is distributed normal. True False
answer
False
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