Statistics Final

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A population has = 60 and = 30. For a sample of n = 25 scores from this population, a sample mean of M = 55 would be considered an extreme value.

False

A researcher would like to compare two treatment conditions with a set of 30 scores in each treatment. If a repeated-measures design is used, the study will require n = 60 participants.

False

A sample of n = 25 scores is selected from a population with a variance of 2 = 16. The sample variance probably will be smaller than 16.

False

A score equal to the 5th percentile is one of the highest scores in the distribution.

False

A two-factor study compares 2 levels of factor A and 3 levels of factor B with a sample of n = 5 participants in each treatment condition. This study will use a total of 25 participants.

False

After a researcher adds 5 points to every score in a sample, the standard deviation is found to be s = 10. The original sample had a standard deviation of s = 5.

False

Classifying people into two groups on the basis of gender is an example of measurement on an ordinal scale.

False

For any distribution of scores, at least one individual will have a score exactly equal to the mean.

False

For any normal distribution, the proportion located between the mean and z = 1.40 is 0.9192.

False

For the following scores, (X - 1) = 10. Scores: 1, 3, 7

False

If other factors are held constant, the larger the values for the two sample variances, the greater the likelihood that the independent-measures t test will find a significant difference.

False

If two sample variances are not equal, the pooled variance will be closer to the larger of the two variances.

False

In a distribution with µ = 80 and = 20, a score of X = 95 corresponds to z = 1.50.

False

In a hypothesis test, a large value for the sample variance increases the likelihood that you will find a significant treatment effect.

False

In an analysis of variance, MStotal = MSbetween + MSwithin.

False

In an analysis of variance, if all other factors are held constant, the larger the sample variances, the bigger the value for the F-ratio.

False

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

False

Obtaining a significant interaction means that both factors A and B have significant main effects.

False

The average score for a population is an example of a statistic.

False

The null hypothesis for the independent-measures t test states that there is no difference between the two sample means.

False

The null hypothesis states that the sample mean (after treatment) is equal to the original population mean (before treatment).

False

The scores for a very easy exam would probably form a positively skewed distribution.

False

A Type I error occurs when a treatment has no effect but the decision is to reject the null hypothesis.

True

A sample has a mean of M = 40. If a new score of X = 55 is added to the sample, then the sample mean would increase.

True

A sample of n = 6 scores has X = 48. This sample has a mean of M = 8.

True

A score with a value less than or equal to the mean will have a z-score that is less than or equal to zero.

True

A significant treatment effect does not necessarily indicate a large treatment effect.

True

A two-factor ANOVA consists of three separate hypothesis tests.

True

A two-factor study compares three different treatment conditions (factor 1) for males and females (factor 2). In this study, the main effect for gender is determined by the overall mean score for the males (averaged over the three treatments) and the corresponding overall mean score for the females.

True

A vertical line drawn through a normal distribution at z = -0.80 will separate the distribution into two sections. The proportion in the larger section is 7881.

True

According to the central limit theorem, the standard error for a sample mean becomes smaller as the sample size increases.

True

As sample size increases, the critical region boundaries for a two-tailed test with = .05 will move closer to zero.

True

Because the repeated-measures ANOVA removes variance caused by individual differences, it usually is more likely to detect a treatment effect than the independent-measures ANOVA is.

True

Changing the value of a score in a distribution will always change the value of the mean.

True

F-ratios are always greater than or equal to zero.

True

For ANOVA, when the null hypothesis is true, the F-ratio is balanced so that the numerator and the denominator are both measuring the same sources of variance.

True

For a normal distribution, the proportion in the tail beyond z = 1.50 is p = 0.0668

True

For a population with a mean of = 80, any score greater than 80 will have a positive z-score.

True

For a population with a standard deviation of = 12, a z-score of z = +0.50 corresponds to a score that is above the mean by 6 points.

True

For a positive correlation, decreases in X tend to be accompanied by decreases in Y

True

For a repeated-measures study, a small variance for the difference scores indicates that the treatment effect is consistent across participants.

True

For the following distribution of scores, sum of X = 18. X f 4 1 3 2 2 3 1 2

True

If a negatively skewed distribution has a mean of 50, then the median and the mode are both probably greater than 50.

True

If a researcher expects that a new teaching technique will be more effective for children who are more than 10 years old than it is for younger children, then the researcher is predicting an interaction between the teaching technique and age.

True

If other factors are held constant, as the sample size increases, the estimated standard error decreases.

True

If other factors are held constant, then increasing the sample size will increase the likelihood of rejecting the null hypothesis.

True

If samples of size n = 16 are selected from a population with = 40 and = 8, the distribution of sample means will have a standard error of 2 points.

True

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.

True

If the sample data are in the critical region with = .01, then the same sample data would still be in the critical region if were changed to .05.

True

If the standard deviation for a population increases, the standard error for sample means from the population will also increase.

True

If you have a score of X = 66 on an exam with = 70 you should expect a better grade if = 10 than if = 5

True

In a repeated-measures ANOVA, individual differences are measured by SSbetween subjects.

True

In the second stage of analysis for the repeated-measures ANOVA, individual differences are removed from the denominator of the F-ratio.

True

Post-Hoc tests are only needed if H0 is rejected in an ANOVA comparing more than 2 treatments.

True

Repeated-measures designs are particularly well-suited to research studies examining learning or other changes that occur over time.

True

The homogeneity of variance assumption states that the two population variances are equal.

True

The larger the differences among the sample means, the larger the numerator of the F-ratio will be.

True

The power of a hypothesis test is the probability that the sample mean will be in the critical region if the treatment has an effect.

True

The repeated-measures ANOVA begins the same way as the independent-measures ANOVA, with the total variability partitioned into between-treatment and within-treatment components.

True

The sample mean will always be exactly in the center of a confidence interval that is estimating the value of the population mean.

True

The t distribution for df = 4 is flatter and more spread out than the t distribution for df = 20

True

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

True

There is always a possibility that the decision reached in a hypothesis test is incorrect.

True

Two samples from same population probably will have different t statistics even if they are the same size and have the same mean.

True

Whenever a two-factor experiment results in a significant interaction, you should be cautious about interpreting the main effects because an interaction can distort, conceal, or exaggerate the main effects of the individual factors.

True


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