Guide to using the learning objectives
1. Define1 simple
experiment.
Define1 independent random assignment. Explain2 why
independent random assignment enables researchers to use the simple experiment
to make cause-effect statements.
2. Compare4 and contrast4
the following:
a. Experimental hypotheses and
hypotheses that do not postulate a cause-effect relationship.
b. Experimental hypothesis and null
hypothesis
3. State1 what conclusions
can be drawn when
a. The null hypothesis is rejected
b. The null hypothesis is not rejected
4. Distinguish4 between
a. Independent variable and dependent
variable
b. Control group and experimental group
5. Explain2 the implications
of the need to keep observations independent on
a. How participants are selected, and
b. How participants are treated.
6. Explain2 why the need for
random assignment means that some hypotheses cannot be tested in a simple experiment.
7. Distinguish4 between what
statistically significant results mean and what they do not necessarily mean.
8. Explain2 why null results
do not prove the null hypothesis.
Pages 254-261
9. Define1 Type I
error, describe2
what can be done to reduce the risk of making Type I errors, and explain2
the tradeoff involved in trying to reduce Type I errors.
10.
Define1
Type II error. Define power. Then, discuss2 the relationship between Type II
error and power. Finally, contrast4 Type II errors with Type I
errors.
11.
Explain2
why reducing the extent to which random error affects your study will not reduce your risk of making a
Type I error.
12.
Explain2
why reducing the extent to which random error affects your study will reduce
your risk of making a Type II error.
13.
Describe2
how the risk of Type II errors can be reduced. In your answer, be sure to
address steps that will (a) reduce random error, (b) allow random error to
balance out, and (c) allow the effect to be detected even when there is a lot
of random error in your data.
Pages 261-264
14.
Explain2
how steps you take to increase your experiment’s power could harm your
experiment’s external validity. Then, explain2 how steps you
take to increase your experiment’s external validity could harm your
experiment’s power.
15.
Explain2
how using placebo treatments and double-blind procedures could improve the
construct validity of a simple experiment.
16.
Explain2
how steps you take to increase your experiment’s power could harm your
experiment’s construct validity. Then, explain2 how steps you
take to increase your experiment’s construct validity could harm the
experiment’s power.
17.
Explain2
how steps you take to make your experiment more ethical could harm the
experiment’s power. Then, explain2 how steps you take to
increase your experiment’s power could make your experiment less ethical.
18.
Rank6
the following in how important they should be in designing a simple experiment:
construct validity, ethics, external validity, and power. Justify6
your rankings.
Pages 264-272
19.
Defend4
the following comment: “The average score of the experimental group is an
estimate of what the average score would have been had all your participants
received the treatment.”
20.
Explain2
why the following statement is true: “The mean for the treatment group
could be higher than the mean for the no-treatment group even if the treatment
had no effect.”
21.
Examine4
why, in the simple experiment, each of the following is true:
a. random error causes scores within
each group to differ from one another.
b. random error may cause the
experimental group means to differ from the control group mean.
22.
The
means of your experimental and control groups differ. Outline3 the factors that a statistical test
would use to determine whether the difference between the means is large enough
to be due to the treatment rather than to chance alone. Examine4 the
role of the following in your answer:
a. The size of the difference between
your two group means,
b. The amount of variability within
each of your groups, and
c.
The
number of participants in each of your groups.
23.
Choose1
which of the following experiments illustrates a difference between the
experimental and control groups that is most likely to be due to more than
chance alone. Defend4 your choice.
Experiment A Experiment
B
Control Experimental Control Experimental
4 8 8 12
5 10 10 15
6 10 12 16
3 10 6 13
4 14 8 18
5 16 10 21
Pages 272-276
24.
State1
the basic idea behind the t test.
25.
You
find the following on a computer printout of a t test analysis: “df = 12, t = 5, p <.05, treatment group mean = 11,
control group mean = 1, standard error of the difference between means =
2.”
a. Determine3 the number of
scores the computer analyzed.
b. Determine3 whether the
results were statistically significant.
c.
Show3
the numerator (top part) and the denominator (bottom part) of the t ratio.
d. Compute3 an index of
effect size (see Box 9-2). Using
the effect size you calculated, assess6 whether the treatment
had a large, medium, or small effect.
26.
Referring
to the concept of effect size, explain2 the difference between
statistical significance and practical significance (having an important
effect).
Box 9-3 (pages 277-82)
27.
List1
the three general types of replies that advocates of statistical significance
testing use in response to attacks on significance testing. Defend6
the statement: “Psychologists should continue to use statistical
significance testing.”
28.
List1
three objections to statistical significance. Rank6 them in terms of
how serious you think they are. Justify6 your rankings. Defend6
the statement: “Psychologists should no longer use statistical
significance testing.”
Pages 276, 283-285
29.
List1
the two most essential assumptions that must be met to compute a meaningful t test.
30.
List1
two less serious assumptions of the t test. Then, explain2 why these assumptions are
usually not a threat to conducting a meaningful t test. In your answer, be sure to
refer to the central limit theorem.
31.
List1
six questions to ask when results of your simple experiment are not statistically significant.
32.
List1
two questions to ask when results of your simple experiment are significant.