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SOLUTIONS MANUAL FOR BUSINESS STATISTICS 3RD EDITION BY DIRK TEMPELAAR , ROBERT A. DONNELLY A+

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  • September 8, 2024
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SOLUTIONS MANUAL FOR BUSINESS STATISTICS
3RD EDITION BY DIRK TEMPELAAR , ROBERT A.
DONNELLY A+
CHAPTER 1
An Introduction to Business Statistics


1.1 Quantitative/Interval. The differences between average monthly temperatures are meaningful, but
there is no true zero point, i.e., absence of temperature.



1.2 Quantitative/Ratio. The differences between average monthly rainfalls are meaningful, and there
is a true zero point, because there may be a month without any rainfalls.



1.3 Qualitative/Ordinal. You can rank education level, but the differences between different
educational levels cannot be measured.



1.4 Qualitative/Nominal. The marital status is just a label without a meaningful difference, or ranking.



1.5 Quantitative/Ratio. The differences between ages of respondents are meaningful and there

is a true zero point: an age of the respondents that equals zero represents the absence of age.



1.6 Qualitative/Nominal. The genders are merely labels with no ranking or meaningful difference.



1.7 Quantitative/Interval. The differences between birth years are meaningful, but there is no true zero
point with calendar years.



1.8 Qualitative/ Nominal. The political affiliations are merely labels with no ranking or meaningful
difference.



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1.9 Qualitative/ Nominal. The races of the respondents are merely labels with no ranking or
meaningful difference.



1.10 Qualitative/ Ordinal. You can rank the performance rating, but the differences between different
performance ratings cannot be measured.



1.11 Qualitative/ Nominal. The uniform numbers of each member of the school’s sport team are labels
with no ranking or meaningful difference.



1.12 Qualitative/ordinal. The differences in the data values between class ranks are not meaningful.



1-2 Chapter 1



1.13 Quantitative/Ratio. The differences between final exam scores for your statistics class

are meaningful, and there is a true zero point because a student who did not take the exam would have a
score of zero.



1.14 Qualitative/Nominal. The state in which the respondents in a survey reside is a label and it is
meaningless to talk about the rating of this value.



1.15 Quantitative/Interval. The differences between SAT scores for graduating high school students are
meaningful, but there is no true zero point because a student with an SAT score equal to zero does not
indicate the absence of a score.



1.16 Qualitative/Ordinal. You can rank movie ratings, but the differences between different ratings
cannot be measured.



1.17 Qualitative/ordinal. The differences in the data values between ratings are not meaningful.



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1.18 Qualitative/ordinal. The differences in the data values between ratings are not meaningful.



1.19 Cross-sectional



1.20 Time series



1.21 Time series: Men weekly earnings over the five years. Time series: Women weekly earnings over
the five years.



1.22 Cross-sectional data: Men and women workers weekly earnings for any one particular year.



1.23 Cross-sectional: The number of 8x10, 11x14 and 13x19 prints sold over a particular year.



1.24 Time series: the number of 8x10 prints sold over the four years. Time series: the number of 11x14
prints sold over the four years. Time series: the number of 13x19 prints sold over the four years.



1.25 Descriptive statistics, because it identifies a sample mean.



1.26 Inferential statistics, because the statements about comparing the average costs of a hotel room in
two states was based on results from samples taken from two populations.



An Introduction to Business Statistics 1-3



1.27 Inferential statistics, because it would not be feasible to get the credit card debt from every
graduate student in the country. These results would be based on a sample of the population used to make
an inference about the entire population.



1.28 Descriptive statistics, because we summarize reviewer scores without going into inference.


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1.29 Inferential statistics, because it would not be feasible to survey every American in the country.
These results are based on a sample of the population used to make an inference on the entire population.


1.30 Descriptive statistics, because this percentage represents the proportion of a specific group of
customers arriving before 6 PM and is not making an inference about the entire population of customers.


CHAPTER 2
Displaying Descriptive Statistics


2.1

a) 27  128  100 therefore use 7 classes.

b) 29  512  300 therefore use 9 classes.

c) 210  1, 024  1, 000 therefore use 10 classes.

d) 211  2, 048  2, 000 therefore use 11 classes.



2.2 26  64  50 therefore use 6 classes.
74 16
Estimated Class Width   9.7  10
6


a) 16-25, 26-35, 36-45, 46-55, 56-65, 66-75
b) 16 to under 26, 26 to under 36, 36 to under 46,
46 to under 56, 56 to under 66, 66 to under 76


2.3
Cumulative
Frequency Relative Relative
Frequency Frequency
Number
1 6 0.250 0.250

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