Deck 5: Other Descriptive Statistics

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Question
z scores are used to indicate the central tendency of a distribution.
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Question
The denominator of the z score formula is. XXˉX - \bar { X }
Question
You can determine the 25th and 75th percentile from a boxplot.
Question
To determine how much difference there is between two distributions, calculate a z score.
Question
You can determine the mode of a distribution from a boxplot.
Question
To determine values of outliers, you must know the 25th percentile.
Question
The formula for the effect size index, d, has the sample mean in the denominator.
Question
A d value of 0.90 is considered large.
Question
The greater the overlap of two distributions, the greater the size of d.
Question
The Descriptive Statistics Report endorsed by your textbook is a one-page summary that features the 3-way graphic.
Question
z scores are used to describe individual scores.
Question
The denominator of the z score formula is the statistic, S.
Question
You can determine the standard deviation of a distribution from a boxplot.
Question
To determine how much difference there is between two distributions, calculate d.
Question
You can determine the interquartile range of a distribution from a boxplot.
Question
To determine values of outliers, you must know the 50th percentile.
Question
The formula for the effect size index, d, has a standard deviation in the denominator.
Question
A d value of 0.15 is considered small.
Question
Two distributions that don't overlap at all have a d value of zero.
Question
The Descriptive Statistics Report endorsed by your textbook consists of four paragraphs with a recommended graph form for each paragraph.
Question
A z score is a descriptive measure of the variability of a distribution, much like a standard deviation.
Question
The numerator of the z score formula is. XXˉX - \bar { X }
Question
You can determine the skew of a distribution from a boxplot.
Question
To determine how much difference there is between two distributions, begin by identifying all outliers.
Question
You can determine the range of a distribution from a boxplot.
Question
To determine values of outliers, you must know the 75th percentile.
Question
The formula for the effect size index, d, has a standard deviation in the numerator.
Question
A d value of 0.50 is considered a medium size d.
Question
The greater the overlap of two distributions, the smaller the size of d.
Question
The Descriptive Statistics Report endorsed by your textbook follows the format: Background, Implementation, Results, and Conclusions.
Question
Data Set 5-1: 2, 7, 3, 6, 2

-For Data Set 5-1, a raw score of 3 has a deviation score of

A) 1
B) -1
C) 0.6
D) 2.
Question
Data Set 5-1: 2, 7, 3, 6, 2

-For Data Set 5-1, a raw score of 6 has a deviation score of

A) 1
B) -2.4
C) 2
D) -2.
Question
Data Set 5-1: 2, 7, 3, 6, 2

-For Data Set 5-1, a raw score of 7 has a z score of

A) 1.43
B) -7
C) -3
D) -1.43.
Question
Data Set 5-1: 2, 7, 3, 6, 2

-For Data Set 5-1, a raw score of 2 has a z score of

A) -1.76
B) -0.85
C) -0.76
D) -0.95.
Question
Data Set 5-2: 5, 3, 9, 7, 6

-A raw score of 7 in Data Set 5-2 has a deviation score of

A) 1
B) 7
C) 0
D) 2.
Question
Data Set 5-2: 5, 3, 9, 7, 6

-A raw score of 6 in Data Set 5-2 has a deviation score of

A) 0
B) 1.4
C) 1
D) -1.5.
Question
Data Set 5-2: 5, 3, 9, 7, 6

-A raw score of 9 in Data Set 5-2 has a z score of

A) 2.1
B) 1.5
C) 0.75
D) -1.5.
Question
Data Set 5-2: 5, 3, 9, 7, 6

-A raw score of 5 in Data Set 5-2 has a z score of

A) -0.05
B) -0.5
C) 0.45
D) -0.45.
Question
Data Set 5-3: -2, -1, 0, 2, 6

-A raw score of 6 in Data Set 5-3 has a deviation score of

A) 4.4
B) 4.75
C) -5
D) 5.
Question
Data Set 5-3: -2, -1, 0, 2, 6

-A raw score of -1 in Data Set 5-3 has a deviation score of

A) -2
B) 0
C) 0.6
D) 2.
Question
Data Set 5-3: -2, -1, 0, 2, 6

-A raw score of -2 in Data Set 5-3 has a z score of

A) 1.35
B) -1.06
C) -1.39
D) -1.61.
Question
Data Set 5-3: -2, -1, 0, 2, 6

-A raw score of 0 in Data Set 5-3 has a z score of

A) 1
B) -0.35
C) 0
D) -0.25.
Question
Data Set 5-4: 2, 4, 6, 8

-For Data Set 5-4, a raw score of 4 has a deviation score of

A) -2.67
B) 1
C) 0.5
D) -1.
Question
Data Set 5-4: 2, 4, 6, 8

-For Data Set 5-4, a raw score of 7 has a deviation score of

A) 2
B) 1.5
C) 3
D) -3.
Question
Data Set 5-4: 2, 4, 6, 8

-For Data Set 5-4, a raw score of 6 has a z score of

A) 0.2
B) -0.39
C) 0.39
D) 0.45.
Question
Data Set 5-4: 2, 4, 6, 8

-For Data Set 5-4, a raw score of 2 has a z score of

A) 1.34
B) -0.67
C) -1.34
D) -1.16.
Question
Data Set 5-5: -1, 3, 0, 2, 1

-For Data Set 5-5, a raw score of -1 has a deviation score of

A) -1.25
B) 0
C) -2
D) -1.4.
Question
Data Set 5-5: -1, 3, 0, 2, 1

-For Data Set 5-5, a raw score of 1 has a deviation score of

A) 0
B) -2
C) -0.2
D) 0.25.
Question
Data Set 5-5: -1, 3, 0, 2, 1

-For Data Set 5-5, a raw score of 2 has a z score of

A) 0.57
B) 1.58
C) 0.707
D) 0.403.
Question
Data Set 5-5: -1, 3, 0, 2, 1

-For Data Set 5-5, a raw score of 3 has a z score of

A) 1.27
B) 3.16
C) 1.41
D) -1.27.
Question
Data Set 5-6: 1, 0, 5, 6

-A raw score of 6 in Data Set 5-6 has a deviation score of

A) 1
B) 3
C) 1.23
D) -1.
Question
Data Set 5-6: 1, 0, 5, 6

-A raw score of 1 in Data Set 5-6 has a deviation score of

A) 4
B) -2
C) 2
D) -2.5.
Question
Data Set 5-6: 1, 0, 5, 6

-A raw score of 0 in Data Set 5-6 has a z score of

A) -2.35
B) -1.02
C) 0
D) -1.18.
Question
Data Set 5-6: 1, 0, 5, 6

-A raw score of 5 in Data Set 5-6 has a z score of

A) 0.68
B) 0.78
C) 3
D) 0.39.
Question
Data Set 5-7: 2, -2, 4, 6

-A raw score of 4 in Data Set 5-7 has a deviation score of

A) 0.5
B) 1.50
C) 2.56
D) 0.
Question
Data Set 5-7: 2, -2, 4, 6

-A raw score of 0 in Data Set 5-7 has a deviation score of

A) -3.5
B) 0
C) -2.5
D) -0.85.
Question
Data Set 5-7: 2, -2, 4, 6

-A raw score of -2 in Data Set 5-7 has a z score of

A) 1.52
B) -1.32
C) -1.52
D) 1.69.
Question
Data Set 5-7: 2, -2, 4, 6

-A raw score of 6 in Data Set 5-7 has a z score of

A) -1.11
B) -1.01
C) 1.18
D) -2.37.
Question
A z score conveys the

A) central tendency of a distribution
B) variability of a distribution
C) relative position of an individual
D) all of the other alternatives are correct.
Question
A z score close to zero indicates a

A) raw score near the bottom of the distribution
B) raw score close to the mean
C) distribution with little variability
D) distribution that is quite variable.
Question
Another name for a z score is

A) variance
B) deviation score
C) standard score
D) box score.
Question
Another name for a standard score is

A) z
B) Xˉ\bar { X }
C) S~\tilde { S }
D) the variance.
Question
A z score is

A) the standard deviation divided by the mean
B) the standard deviation divided by the score itself
C) the deviation score divided by the standard deviation
D) the mean divided by the standard deviation.
Question
For the distribution 1, 2, 3, 4, 5, a raw score of 2 has a z score of

A) -1.00
B) -0.63
C) -0.71
D) none of the other alternatives are correct.
Question
A z score of 2.5 indicates a raw score

A) close to the mean
B) that is much smaller than the mean
C) that is much larger than the mean
D) that is 2.5 times larger than the mean.
Question
The advantage of using z scores over using raw scores is that z scores allow you to

A) compare a score in one distribution to a score in another
B) understand the relationship of a score to the mean
C) both of the descriptive alternatives
D) neither of the descriptive alternatives.
Question
Suppose Distribution A had a mean of 50 and a standard deviation of 10 while Distribution B had a mean of 50 and a standard deviation of 15. A score of 55 would be relatively

A) more extreme in A
B) more extreme in B
C) the same distance from the mean in both distributions.
Question
Suppose Debbie's sociology teacher calculated z scores for each student on each exam. For the last three exams, Debbie's z scores were 1.00, 1.50, and 2.00. From this information you can conclude that the exam with the largest standard deviation was exam number

A) one
B) two
C) three
D) not determinable from the information given.
Question
In Spanish 1100, Karen distributed her study time evenly over the term (as suggested for those who want the most learning per unit of time invested). On the four 50 point tests, Karen made 38 each time. Given the class parameters below, which test represents Karen's worst performance?

A) Test 1: µ = 34, σ\sigma = 2
B) Test2: µ=39, σ\sigma = 1
C) Test 3: µ = 40, σ\sigma = 3
D) Test 4: µ = 44, σ\sigma = 4.
Question
Four brothers took an anthropology course from the same instructor during four different years. The total points of each, along with the class parameters are given below. Use z scores to determine who did the best.

A) Darren 314, μ\mu = 200, σ\sigma = 100
B) Nathan 517, μ\mu = 300, σ\sigma = 200
C) Joshua 214 μ\mu = 150, σ\sigma = 50
D) Nicholas 114, μ\mu = 100, σ\sigma = 10.
Question
George D. took four exams in American history. On each he made a score of 89. The μ\mu 's and σ\sigma 's for these four tests are given below. On which test did George's 89 represent his best performance?

A) μ\mu =95, σ\sigma =6
B) μ\mu =95, σ\sigma = 12
C) μ\mu =92, σ\sigma =2
D) μ\mu =91, σ\sigma = 1.
Question
Four sections of General Biology were taught by four lecturers who used different tests over the same material. The four students, one from each section, compared test scores on the material in Part 1 to see who did the best. Use z scores to choose the winner:

A) Jimmy 15, class parameters, μ\mu = 12, σ\sigma = 2
B) Jeff 54, class parameters, μ\mu = 50, σ\sigma = 5
C) Jon 47, class parameters, μ\mu = 37, σ\sigma = 5
D) Aaron 93, class parameters, μ\mu = 85, σ\sigma = 10.
Question
David took four exams in history. On each he made a score of 113. The μ\mu 's and σ\sigma 's for those four tests are given below. On which test did David's 113 represent his best performance?

A) μ\mu = 113, σ\sigma = 25
B) μ\mu =95, σ\sigma =18
C) μ\mu = 118, σ\sigma =2
D) μ\mu = 103, σ\sigma = 5.
Question
Jennifer played on her college's golf team each year she was in college. At the conference playoff she shot an 80 every year. Given the parameters for the other players, which year represented Jennifer's best performance? (Low scores are better in golf.)

A) year 1: μ\mu = 85, σ\sigma = 10
B) year 2: μ\mu = 86, σ\sigma = 8
C) year 3: μ\mu =86, σ\sigma =6
D) year 4: μ\mu = 92, σ\sigma = 8.
Question
Four sorority sisters took General Psychology, but they were enrolled in different sections that were taught by different instructors who gave different tests. After the first test, they gathered at the sorority house with their own scores and the class parameters. Which sister did best?

A) Lisa, 14 μ\mu = 10, σ\sigma = 3
B) Vickie, 25 μ\mu = 20, σ\sigma = 10
C) Merry, 90 μ\mu = 95, σ\sigma = 3
D) Stacey, 100 μ\mu = 70, σ\sigma = 20
Question
For four years in a row at the annual Late 90's Video Game Contest, a different entrant won the contest. The field of contestants was different each year. Each year's winners, amount of time they played, and contest statistics are shown. Who was the overall winner?

A) Year 1: Zach 32 hours Xˉ\bar { X } = 28 hours S = 2 hours
B) Year 2: Slater, 34 hours Xˉ\bar { X } = 29 hours S = 2 hours
C) Year 3: Screech, 36 hours Xˉ\bar { X } = 30 hours S = 6 hours
D) Year 4: Lisa, 28 hours Xˉ\bar { X } = 24 hours S = 3 hours.
Question
The two measures of central tendency that a boxplot shows are the

A) mean and mode
B) median and mode
C) median and mean.
Question
The two measures of variability that a boxplot shows are the

A) standard deviation and range
B) interquartile range and range
C) variance and range
D) standard deviation and variance.
Question
The number of descriptive statistics conveyed by a boxplot is

A) one
B) two
C) three
D) more than three.
Question
Outlier scores of a distribution can be conveyed in a boxplot with a symbol

A) in the box
B) below the box
C) beyond the whiskers
D) all of the other alternatives are correct.
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Deck 5: Other Descriptive Statistics
1
z scores are used to indicate the central tendency of a distribution.
False
2
The denominator of the z score formula is. XXˉX - \bar { X }
False
3
You can determine the 25th and 75th percentile from a boxplot.
True
4
To determine how much difference there is between two distributions, calculate a z score.
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5
You can determine the mode of a distribution from a boxplot.
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6
To determine values of outliers, you must know the 25th percentile.
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7
The formula for the effect size index, d, has the sample mean in the denominator.
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8
A d value of 0.90 is considered large.
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9
The greater the overlap of two distributions, the greater the size of d.
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10
The Descriptive Statistics Report endorsed by your textbook is a one-page summary that features the 3-way graphic.
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11
z scores are used to describe individual scores.
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12
The denominator of the z score formula is the statistic, S.
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13
You can determine the standard deviation of a distribution from a boxplot.
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14
To determine how much difference there is between two distributions, calculate d.
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15
You can determine the interquartile range of a distribution from a boxplot.
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16
To determine values of outliers, you must know the 50th percentile.
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17
The formula for the effect size index, d, has a standard deviation in the denominator.
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18
A d value of 0.15 is considered small.
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19
Two distributions that don't overlap at all have a d value of zero.
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20
The Descriptive Statistics Report endorsed by your textbook consists of four paragraphs with a recommended graph form for each paragraph.
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21
A z score is a descriptive measure of the variability of a distribution, much like a standard deviation.
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22
The numerator of the z score formula is. XXˉX - \bar { X }
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23
You can determine the skew of a distribution from a boxplot.
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24
To determine how much difference there is between two distributions, begin by identifying all outliers.
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25
You can determine the range of a distribution from a boxplot.
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26
To determine values of outliers, you must know the 75th percentile.
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27
The formula for the effect size index, d, has a standard deviation in the numerator.
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28
A d value of 0.50 is considered a medium size d.
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29
The greater the overlap of two distributions, the smaller the size of d.
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30
The Descriptive Statistics Report endorsed by your textbook follows the format: Background, Implementation, Results, and Conclusions.
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31
Data Set 5-1: 2, 7, 3, 6, 2

-For Data Set 5-1, a raw score of 3 has a deviation score of

A) 1
B) -1
C) 0.6
D) 2.
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32
Data Set 5-1: 2, 7, 3, 6, 2

-For Data Set 5-1, a raw score of 6 has a deviation score of

A) 1
B) -2.4
C) 2
D) -2.
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33
Data Set 5-1: 2, 7, 3, 6, 2

-For Data Set 5-1, a raw score of 7 has a z score of

A) 1.43
B) -7
C) -3
D) -1.43.
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34
Data Set 5-1: 2, 7, 3, 6, 2

-For Data Set 5-1, a raw score of 2 has a z score of

A) -1.76
B) -0.85
C) -0.76
D) -0.95.
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35
Data Set 5-2: 5, 3, 9, 7, 6

-A raw score of 7 in Data Set 5-2 has a deviation score of

A) 1
B) 7
C) 0
D) 2.
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36
Data Set 5-2: 5, 3, 9, 7, 6

-A raw score of 6 in Data Set 5-2 has a deviation score of

A) 0
B) 1.4
C) 1
D) -1.5.
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37
Data Set 5-2: 5, 3, 9, 7, 6

-A raw score of 9 in Data Set 5-2 has a z score of

A) 2.1
B) 1.5
C) 0.75
D) -1.5.
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38
Data Set 5-2: 5, 3, 9, 7, 6

-A raw score of 5 in Data Set 5-2 has a z score of

A) -0.05
B) -0.5
C) 0.45
D) -0.45.
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39
Data Set 5-3: -2, -1, 0, 2, 6

-A raw score of 6 in Data Set 5-3 has a deviation score of

A) 4.4
B) 4.75
C) -5
D) 5.
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40
Data Set 5-3: -2, -1, 0, 2, 6

-A raw score of -1 in Data Set 5-3 has a deviation score of

A) -2
B) 0
C) 0.6
D) 2.
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41
Data Set 5-3: -2, -1, 0, 2, 6

-A raw score of -2 in Data Set 5-3 has a z score of

A) 1.35
B) -1.06
C) -1.39
D) -1.61.
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42
Data Set 5-3: -2, -1, 0, 2, 6

-A raw score of 0 in Data Set 5-3 has a z score of

A) 1
B) -0.35
C) 0
D) -0.25.
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43
Data Set 5-4: 2, 4, 6, 8

-For Data Set 5-4, a raw score of 4 has a deviation score of

A) -2.67
B) 1
C) 0.5
D) -1.
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44
Data Set 5-4: 2, 4, 6, 8

-For Data Set 5-4, a raw score of 7 has a deviation score of

A) 2
B) 1.5
C) 3
D) -3.
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45
Data Set 5-4: 2, 4, 6, 8

-For Data Set 5-4, a raw score of 6 has a z score of

A) 0.2
B) -0.39
C) 0.39
D) 0.45.
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46
Data Set 5-4: 2, 4, 6, 8

-For Data Set 5-4, a raw score of 2 has a z score of

A) 1.34
B) -0.67
C) -1.34
D) -1.16.
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47
Data Set 5-5: -1, 3, 0, 2, 1

-For Data Set 5-5, a raw score of -1 has a deviation score of

A) -1.25
B) 0
C) -2
D) -1.4.
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48
Data Set 5-5: -1, 3, 0, 2, 1

-For Data Set 5-5, a raw score of 1 has a deviation score of

A) 0
B) -2
C) -0.2
D) 0.25.
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49
Data Set 5-5: -1, 3, 0, 2, 1

-For Data Set 5-5, a raw score of 2 has a z score of

A) 0.57
B) 1.58
C) 0.707
D) 0.403.
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50
Data Set 5-5: -1, 3, 0, 2, 1

-For Data Set 5-5, a raw score of 3 has a z score of

A) 1.27
B) 3.16
C) 1.41
D) -1.27.
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51
Data Set 5-6: 1, 0, 5, 6

-A raw score of 6 in Data Set 5-6 has a deviation score of

A) 1
B) 3
C) 1.23
D) -1.
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52
Data Set 5-6: 1, 0, 5, 6

-A raw score of 1 in Data Set 5-6 has a deviation score of

A) 4
B) -2
C) 2
D) -2.5.
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53
Data Set 5-6: 1, 0, 5, 6

-A raw score of 0 in Data Set 5-6 has a z score of

A) -2.35
B) -1.02
C) 0
D) -1.18.
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54
Data Set 5-6: 1, 0, 5, 6

-A raw score of 5 in Data Set 5-6 has a z score of

A) 0.68
B) 0.78
C) 3
D) 0.39.
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55
Data Set 5-7: 2, -2, 4, 6

-A raw score of 4 in Data Set 5-7 has a deviation score of

A) 0.5
B) 1.50
C) 2.56
D) 0.
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56
Data Set 5-7: 2, -2, 4, 6

-A raw score of 0 in Data Set 5-7 has a deviation score of

A) -3.5
B) 0
C) -2.5
D) -0.85.
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57
Data Set 5-7: 2, -2, 4, 6

-A raw score of -2 in Data Set 5-7 has a z score of

A) 1.52
B) -1.32
C) -1.52
D) 1.69.
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58
Data Set 5-7: 2, -2, 4, 6

-A raw score of 6 in Data Set 5-7 has a z score of

A) -1.11
B) -1.01
C) 1.18
D) -2.37.
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59
A z score conveys the

A) central tendency of a distribution
B) variability of a distribution
C) relative position of an individual
D) all of the other alternatives are correct.
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60
A z score close to zero indicates a

A) raw score near the bottom of the distribution
B) raw score close to the mean
C) distribution with little variability
D) distribution that is quite variable.
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61
Another name for a z score is

A) variance
B) deviation score
C) standard score
D) box score.
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62
Another name for a standard score is

A) z
B) Xˉ\bar { X }
C) S~\tilde { S }
D) the variance.
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63
A z score is

A) the standard deviation divided by the mean
B) the standard deviation divided by the score itself
C) the deviation score divided by the standard deviation
D) the mean divided by the standard deviation.
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64
For the distribution 1, 2, 3, 4, 5, a raw score of 2 has a z score of

A) -1.00
B) -0.63
C) -0.71
D) none of the other alternatives are correct.
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65
A z score of 2.5 indicates a raw score

A) close to the mean
B) that is much smaller than the mean
C) that is much larger than the mean
D) that is 2.5 times larger than the mean.
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66
The advantage of using z scores over using raw scores is that z scores allow you to

A) compare a score in one distribution to a score in another
B) understand the relationship of a score to the mean
C) both of the descriptive alternatives
D) neither of the descriptive alternatives.
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67
Suppose Distribution A had a mean of 50 and a standard deviation of 10 while Distribution B had a mean of 50 and a standard deviation of 15. A score of 55 would be relatively

A) more extreme in A
B) more extreme in B
C) the same distance from the mean in both distributions.
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68
Suppose Debbie's sociology teacher calculated z scores for each student on each exam. For the last three exams, Debbie's z scores were 1.00, 1.50, and 2.00. From this information you can conclude that the exam with the largest standard deviation was exam number

A) one
B) two
C) three
D) not determinable from the information given.
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69
In Spanish 1100, Karen distributed her study time evenly over the term (as suggested for those who want the most learning per unit of time invested). On the four 50 point tests, Karen made 38 each time. Given the class parameters below, which test represents Karen's worst performance?

A) Test 1: µ = 34, σ\sigma = 2
B) Test2: µ=39, σ\sigma = 1
C) Test 3: µ = 40, σ\sigma = 3
D) Test 4: µ = 44, σ\sigma = 4.
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70
Four brothers took an anthropology course from the same instructor during four different years. The total points of each, along with the class parameters are given below. Use z scores to determine who did the best.

A) Darren 314, μ\mu = 200, σ\sigma = 100
B) Nathan 517, μ\mu = 300, σ\sigma = 200
C) Joshua 214 μ\mu = 150, σ\sigma = 50
D) Nicholas 114, μ\mu = 100, σ\sigma = 10.
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71
George D. took four exams in American history. On each he made a score of 89. The μ\mu 's and σ\sigma 's for these four tests are given below. On which test did George's 89 represent his best performance?

A) μ\mu =95, σ\sigma =6
B) μ\mu =95, σ\sigma = 12
C) μ\mu =92, σ\sigma =2
D) μ\mu =91, σ\sigma = 1.
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72
Four sections of General Biology were taught by four lecturers who used different tests over the same material. The four students, one from each section, compared test scores on the material in Part 1 to see who did the best. Use z scores to choose the winner:

A) Jimmy 15, class parameters, μ\mu = 12, σ\sigma = 2
B) Jeff 54, class parameters, μ\mu = 50, σ\sigma = 5
C) Jon 47, class parameters, μ\mu = 37, σ\sigma = 5
D) Aaron 93, class parameters, μ\mu = 85, σ\sigma = 10.
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73
David took four exams in history. On each he made a score of 113. The μ\mu 's and σ\sigma 's for those four tests are given below. On which test did David's 113 represent his best performance?

A) μ\mu = 113, σ\sigma = 25
B) μ\mu =95, σ\sigma =18
C) μ\mu = 118, σ\sigma =2
D) μ\mu = 103, σ\sigma = 5.
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74
Jennifer played on her college's golf team each year she was in college. At the conference playoff she shot an 80 every year. Given the parameters for the other players, which year represented Jennifer's best performance? (Low scores are better in golf.)

A) year 1: μ\mu = 85, σ\sigma = 10
B) year 2: μ\mu = 86, σ\sigma = 8
C) year 3: μ\mu =86, σ\sigma =6
D) year 4: μ\mu = 92, σ\sigma = 8.
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75
Four sorority sisters took General Psychology, but they were enrolled in different sections that were taught by different instructors who gave different tests. After the first test, they gathered at the sorority house with their own scores and the class parameters. Which sister did best?

A) Lisa, 14 μ\mu = 10, σ\sigma = 3
B) Vickie, 25 μ\mu = 20, σ\sigma = 10
C) Merry, 90 μ\mu = 95, σ\sigma = 3
D) Stacey, 100 μ\mu = 70, σ\sigma = 20
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76
For four years in a row at the annual Late 90's Video Game Contest, a different entrant won the contest. The field of contestants was different each year. Each year's winners, amount of time they played, and contest statistics are shown. Who was the overall winner?

A) Year 1: Zach 32 hours Xˉ\bar { X } = 28 hours S = 2 hours
B) Year 2: Slater, 34 hours Xˉ\bar { X } = 29 hours S = 2 hours
C) Year 3: Screech, 36 hours Xˉ\bar { X } = 30 hours S = 6 hours
D) Year 4: Lisa, 28 hours Xˉ\bar { X } = 24 hours S = 3 hours.
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77
The two measures of central tendency that a boxplot shows are the

A) mean and mode
B) median and mode
C) median and mean.
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78
The two measures of variability that a boxplot shows are the

A) standard deviation and range
B) interquartile range and range
C) variance and range
D) standard deviation and variance.
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79
The number of descriptive statistics conveyed by a boxplot is

A) one
B) two
C) three
D) more than three.
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80
Outlier scores of a distribution can be conveyed in a boxplot with a symbol

A) in the box
B) below the box
C) beyond the whiskers
D) all of the other alternatives are correct.
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Unlock Deck
Unlock for access to all 188 flashcards in this deck.