1 Select a data-based article from a
journal in your area of interest; list the variables measured in the article
and their level of measurement. Comment on the appropriateness of the level of
measurement selected by the authors. Append the article to your exercise.
3a.
Glass & Hopkins Chapter 6, Problems 1, 2, 5, 6, extra credit: 13
3b.
For either the BASC or TEA datasets, select 3 variables; correlate them and
graph using SPSS their scatterplots. Identify for one scatterplot one or more
possible outliers; circle them on the plot and recalculate the correlation with
the datapoint excluded. Compare the correlation values with and without the
datapoint(s).
4a.
. Glass & Hopkins Chapter 10, Problems 1, 2, 4, 5
4b.
1. For the following population
sizes and expected differences d, compute the sample
size required that would
locate the population mean. Assume p=.05 for error.
a. Population =200,
d=.3SD ANS_________
b. Population =500, d=
1SD ANS_________
c. Population = 5000, d= .1SD
ANS________
d. Population =1,000,000, d
= .5SD ANS_______
2. Compute the standard error
of the mean for the following conditions of population and sample size, and use
the fpc. Assume the standard deviation of scores is 10 for each case:
a. Population = 500,
sample=200 ANS___________
b. Population = 1000, sample
= 400 ANS___________
c. Population = 50,
sample=40 ANS___________
3. For each answer in 2 above, construct a 95%
confidence interval around a mean of 50. Theoretically, which would you expect
to have the smallest confidence interval? Why?
a. (_____________,
____________)
b. (_____________,
____________)
c. (_____________,
____________)
Smallest?_______
Why?_____________________________________________________________
__________________________________________________________________
__________________________________________________________________
4. For the following data,
construct the estimate of the mean and the estimated standard error of the
mean:
SUBPOPULATION NI ni X. si
A 77 40 10 5
B 229 90 11 6
C 738 100 12 7
How does this differ from
the result in Table 4.3?
5. Decide for each case if it
is a Stratified (S), Multistage (M) or Cluster (C) sampling procedure.
___ a. The 50 largest cities and all surrounding
counties are used as the basis for sampling elementary schools.
___ b. US Census Region population size is used to
select proportionately a total of 1000 small business owners taken from lists
available from the US Dept. of Commerce.
___ c. All eligible school districts in Texas are
sampled based on US Dept. of Education criteria for Title 1 using a 40% sample;
of the districts sampled, half the secondary schools in each district is
randomly sampled; for each school sampled, one full time science teacher is
sampled, if there is one.
___ d. A sample of American Psychological
Association members with licensure is sampled based on gender, region of the
country where they reside, and years of practice (over 10, under 10)
6. For each situation decide
which threat (Selection =S, Mortality=M) might apply to the hypothesis
mentioned, if any (None=N).
___ a. The lowest achieving children in each 3rd
grade in the district's schools are chosen for a remediation program.
___ b. A marketing company is able to contact 20% of
the visitors who signed the guest book at
___ c. An Internet questionnaire is answered by 500
persons who accessed the site over a two week period.
___ d. A systematic sample of physicians listed in
the
5a.
. Glass & Hopkins Chapter 11,
Problems 2 (assume s=4 instead of 3), 9, 10
5b. For either the TEA or BASC dataset,
select a variable and obtain its mean and SD,
which you can assume are the population values.
Select a subgroup of 100 from among the various other indicators (such as males
in the BASC or low performing schools in the TEA set, and test that the mean
for that group is equal to the population mean.
6. Glass & Hopkins Chapter 12, Problems
1 (assume s12=6.1, s22= 5.5), 4 (assume r=.7), #7
(assume n=27 for both groups)
7a.
Glass & Hopkins Chapter 13,
Problems 1 (assume True = 65, False=45), 5, 10 (add 3 to
each cell).
7b.
For either the TEA or BASC dataset,
select two variables to correlate with each other for
two distinct samples (such as boys and girls, or
large and small schools). Test the
hypothesis that the correlations are equal to each
other.
8a. Glass & Hopkins Chapter 8, Problem 6
9a. Glass & Hopkins Chapter 15, Problems
1, 4, 5, 12 (use SPSS-PC for power calculations)
9b. Glass & Hopkins Chapter 17, Problems
1, 2, 4