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What are the alternative titles for a correlated T test
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paired T test
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dependent sample t test
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none of the above
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all of the above
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If the average height of males in the class is 5'10". We conclude that the average height of all males in the population of IRSC is also 5'10". This is an example of INTERVAL ESTIMATION.
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A series of procedures in which sample data are used to make statements about the populations.
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Statistical Inference
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Descriptive Statistics
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Inferential Statistics
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Random Sample
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None of the above
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The Symbol for a Type 2 error is
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We commit a Type II error when
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we reject the alternative when we should have accepted it
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we accept the null when we should have accepted it
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we fail to reject the null when we should have accepted it.
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We calculate a t crtical value of ±1.96 and a t of -2.17. Based on this information we would accept the null.
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The Central Limit Theorem states that if an infinite amount of randomly selected sampled of a fixed n are drawn from a population:
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as the n increases, the distribution mean approaches normality
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the mean of means equals µ
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the dispersion of the means around µ is equal to the standard error of the mean
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None of the above
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All of the above
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Statistical Power is a function of what four things?
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Two independent T tests have what four assumptions?
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Homoscedasticity, Within Group Variability, Alpha, and Normality
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Randomness, Normality, Homoscedasticity, and Independent Observations
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Confidence Interval, Independent Observations, Within Group Variability, and Normality
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A one-tailed test is also referred to as
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one-tailed probablity
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one-tailed hypothesis
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non directional test
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directional test
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A one-tailed test is considered more scientifically credible
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The alternative hypotheses states that there is a significant difference between group means and/or the relationship that is real and significant.
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The goal of hypothesis testing is the accept the null in favor of the alternative.
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reject the null
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accept the null
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The statistical power is a function of four things:
1. [blank_start]mean difference[blank_end]
2. [blank_start]sample size[blank_end]
3. [blank_start]within group variability[blank_end]
4. [blank_start]alpha[blank_end]
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mean difference
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sample size
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within group variability
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alpha
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sampling error is the distance of any sample mean from µ
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If we reject the null hypothesis what happens to the p region of the standard distribution?
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the p region increases
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the p region decreases
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accept the null
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reject the null
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A researcher is studying the effectiveness of a new daily treatment for asthma on overall lung capacity. The researcher randomly selected 15 asthma sufferers and measured their lung capacity. The researched then administered a 5 week course of treatment. After the 5 weeks she measured the participants' lung capacity again. What test did she use to measure the results.
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Statistical power is represented by what symbol
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We randomly assign two groups of coffee drinkers to avoid drinking coffee for one week. One group is given an apple each morning instead of coffee, the other group is given black tea. To measure the statistical difference between the times each group vocalized craving coffee we would use the two independent sample t test.
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A researched is measuring the impact on the same dependent variable for two different groups. Which would be the best test to run?
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Hypothesis testing is the most widely utilized set of inferential procedures in science.
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Which category of Inferential Statistics are we employing when we are testing if a belief or claim about a population parameter is true?
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Point Estimation
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Interval Estimation
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All of the above
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Hypothesis Testing
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None of the above
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What are the steps within the Repeated Measures Design?
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Experiment, Sample, Point Estimation
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Pretest, Experiment, Post test, Difference
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Hypothesis, Sample, Difference, Test
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The mean of the xbars on a sampling distribution equals
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µ
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ß
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1-ß
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none of the above
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When we take a sample statistic and automatically conclude that it is, indeed, the corresponding population parameter we are using:
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Interval Estimation
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Point Estimation
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Statistical Hypothesis
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If an infinite amount of randomly selected samples of a fixed sample n are drawn from a population regardless of the shape of the distribution we are referring to:
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What is the calculation for sampling distribution?
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the distance from any sample mean from µ
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the difference between Pearson r and rho
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the difference between sigma and s
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none of the above
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Power decreases as as mean difference increases
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As Sampling size decreases, power increases
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A study is being conducted on the efficacy of a new medication. As the study measures the results on more people, what two things happen to the hypothesis ?
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The sample size increases
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The sample size decreases
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The statistical power increases
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The statistical power decreases
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WGV is a function of statistical power and it refers to
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Within Group Variability
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Within Group Viability
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Willingness Group
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Sampling Error is the distance from any sample mean to mu
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Our alpha is = to .05, we can assume that p=
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Before we run any statistical test p ≠ alpha
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It is more difficult to reject the null using a two tailed test because the critical values are higher
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A two-tailed test predicts that outcomes will fall in one end of the distribution.
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What is the appropriate statistical test to use when we have two independent sample groups
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The most unique difference between repeated measures and other experimental designs is that in repeated measures, subjects serve as their own control.
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A researcher breaks 20 adults into two groups and is using a two independent sample t test to calculate the effect of candy on attention span. Half of the group is given chocolate and the other half is not. The independent variable is [blank_start]the candy[blank_end] and the dependent variable is [blank_start]attention span[blank_end]. Alpha is .05 and we set p to [blank_start].05[blank_end]. The Null Hypothesis is [blank_start]Hsub0: µ1 = µ2[blank_end], the alternate hypothesis is [blank_start]Hsub1: µsub1 ≠ µsub2[blank_end].
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the candy
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the attention span
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attention span
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the candy
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.05
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.01
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.1
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.025
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Hsub0: µsub1 = µsub2
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Hsub1: µsub1 ≠ µsub2
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Hsub0: Xbar = µ
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Hsub0: rho = 0
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Hsub1: µsub1 ≠ µsub2
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Hsub0: µsub1 = µsub2
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Hsub1: µsub1 = µsub2
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Hsub1: rho ≠ 0
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When µ is known and sigma is known what calculation do you use?
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correlated t test
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z test
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two independent sample t
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interval estimation
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Sigma is known and s is given, so we will use the:
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one sample t test
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z test
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correlated t test
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standard deviation
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When testing a hypothesis where Pearson r is given, the null hypothesis is [blank_start]Hsub0: rho = 0[blank_end] and the alternate hypothesis is [blank_start]Hsub1: rho ≠ 0[blank_end]
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Hsub0: rho = 0
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Hsub0: rho ≠ 0
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Hsub0: rho ≠ Pearson r
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Hsub1: rho ≠ 0
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Hsub1: rho ≠ Pearson r
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In a correlated t test the null hypothesis would be what?
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Hsub0: µpre = µpost
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Hsub0: µsub d bar = 0
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Hsub1: µpre = µpost
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Heights are measured from a random sample of 50 females is taken from the IRSC student body. Based on the rules of Generalization, why can we generalize these to a greater population?
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Because we had a large enough sample size
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Because the sample was randomized
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Because IRSC is a diverse school and represents various subsets of the female population
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We cannot generalize these results
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To calculate the degrees of freedom for a t test calculate n - 1
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A group of volunteers take part in a study to test the effects of sunlight on skin tone. The results can be generalized to the population.
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Vets tested the effectiveness of wet food on cavities and gum disease in cats.
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This is a correlated t test
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This is a two tailed independent t test
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This is a sampling distribution
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All of the above
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None of the above
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In two tailed hypothesis test the two critical values divide the area under the sampling distribution into
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into two rejection and one nonrejection regions
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into two rejection and two nonrejection regions
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into one rejection and two nonrejection regions
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into one rejection and one nonrejection regions
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We have accepted a Null. What is the chance that we achieved a Type 2 error (ß)
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In hypothesis testing for a two-tailed test, the p-value is given by:
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the area under the curve between the mean and the observed value of the test statistic
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twice the area under the curve between the mean and the observed value of the test statistic
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the area in the tail beyond the observed value of the test statistic
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twice the area in the tail beyond the observed value of the test statistic