Assignment 1 Descriptive Statistics (due 2/4/15-2/9/15) (13. 5 pts)


By SPSS (Save the data file. You need the data for the bonus question later)



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By SPSS (Save the data file. You need the data for the bonus question later)


Hint about entering the data: I would like you enter the above data and analyze them using SPSS. Here, you have two variables: type of lighting and the reported number of solved puzzles. Each person needs two columns. The type of lighting variable is a nominal variable (the values are labels or names). SPSS likes numbers, not names, so even when we have nominal variables in our data set, we have to change the names to numbers. This is called “dummy coding” and typically, we use numbers like “0”, “1”, “2”, and so on, keeping it simple. So, the values of type of lighting could be recoded by typing in “1” for each “well-lit room” and “2” for each “dimly lit room” (var00001). The actual number is not important because it is just another label. But remember, SPSS likes number labels, NOT word labels. In the second column (var0002), type the reported number of solved quizzes.
1. Follow the instructions on your text p. 342 for data entry.

2. If you want to name your variable (instead of using var00001), click on the Variable View tab at the bottom of the data editor. Type in a new name (for example, type of rats for the first variable) in the name box. Click the Data View tab to go back to the data editor.

3. Click Analyze on the tool bar, select Compare Means, and click on Independent Samples T Test.

4. Move your DV in the left box into the Test Variable(s) box and your IV in the left into the Group Variable box. After you click on Define Groups, enter the values of 0 and 1 into the appropriate group boxes (if you used the numbers of 0 and 1 to identify the two sets of scores).

5. Click Continue.

6. Click OK.

7. Use SPSS to create a simple bar graph of the mean number of errors for the maze- bright rats and the maze-dull rats.

Click Graphs on the tool bar, select Legacy Dialogs, and click on Bar….

Select “Simple” and “summaries for groups of cases,” click Define, select “other statistic (e.g., means),” move your DV into the first box and your IV into the second box (“Category Axis”).

8. Click Titles …. and type the title of the graph (e.g., effects of type of rats on the number of errors) and click Options, check Display error bars and standard deviation and type 1 in the multiplier over.

9. Click OK.
10. Annotate the printout, indicating and highlighting all the relevant results (6)


  1. Each group mean and standard deviation (are they the same as yours?).

  2. Where is the t-value? (is it the same as yours, except the rounding error?)

  3. Where is the standard error? (is it the same as yours?)

  4. Where can you find the 95% CI?

  5. Is the homogeneity of variance assumption met?

  6. Is the result significant? How do you know if your result is significant or not?

What specific information do you look for?

  1. Did you attach the graph?

Your name ____________________________


Bonus Question (7 pts)

t-test for two Independent Samples (due 3/30/15)
Functional foods are those containing nutritional supplements in addition to natural nutrients. Examples include orange juice with calcium and eggs with omega-3. Kolodinsky et al. (2008) examined attitudes toward functional foods for college students. For American students, the results indicated that females had a more positive attitude toward functional foods and were more likely to purchase them compared to males. In a similar study, a research asked students to rate their general attitude toward functional foods on a 7-point scale (higher score is more positive). The results are as follows:



Females

Males

n = 8

n = 12

M = 5.00

M = 4.43

SS = 1.60

SS = 2.72

Do the data indicate women have significantly a more positive attitude toward functional foods than men? Use a one-tailed test with α = .05.


1) State the null hypothesis in words and in a statistical form. (.5)

2) State the alternative hypothesis in words and a statistical form. (.5)

3) Compute the appropriate statistic to test the hypotheses. Sketch the distribution with the estimated standard error and locate the critical region(s) with the critical value(s). (3)

4) State your statistical decision (.5).


5) Compute Cohen’s d. Interpret what the d really means in this context. (1)

6) What is your conclusion? Interpret the results and describe in words. (1.5).

Your name ____________________________
Assignment #8

Repeated-measures t-test (due 3/30/15) (29.5 pts)


  1. For the following studies, indicate what statistical test should be used. Briefly explain your answer (2).




  1. To test if caffeinated and decaffeinated coffees differ in taste, a sensory psychologist had participants rate the taste of two coffees, caffeinated and decaffeinated versions of the same brand. Each participant rated both types of coffee.



  1. A nutritionist wanted to find out if coffee and tea, as served in restaurants, differed in caffeine content. She went to 30 restaurants. In 15 randomly selected restaurants, she ordered coffee; in the other 15 restaurants, she ordered tea in order to see if coffee and tea differ in mean caffeine content?



  1. A researcher is evaluating the effects of fatigue by testing people in the morning when they are well rested and testing again at midnight when they have been awake for at least 14 hours.


  1. A researcher is comparing two new designs for cell phones by having a group of high school students send a scripted text message on each model and measuring the difference in speed for each student.




  1. Participants enter a research study with unique characteristics that produce different scores from one person to another. For an independent-measures study, these individual differences can cause problems. Briefly explain how these problems are eliminated or reduced with a repeated-measures study (1).

3. A researcher conducts an experiment comparing two treatment conditions and obtains data with 20 scores for each treatment condition (1.5).




  1. If the researcher used an independent-measures design, how many subjects participated in the experiment?




  1. If the researcher used a repeated-measures design, how many subjects participated in the experiment?




  1. If the researcher used a matched-subjects design, how many subjects participated in the experiment?


  1. A researcher studies the effect of a drug (MAO inhibitor) on the number of nightmares occurring in veterans with post-traumatic stress disorder (PTSD). A sample of PTSD clients records each incident of a nightmare for 1 month before treatment. Participants are then given the medication for 1 month, and they continue to report each occurrence of a nightmare. For the following hypothetical data, determine whether the MAO inhibitor significantly reduces nightmares. Use the .05 level of significance and a one-tailed test.




Number of nightmares

Client

1 month before the treatment

1 month after the treatment

1

6

1

2

10

2

3

3

0

4

5

5

5

7

2

6

11

8

a. State the null hypothesis in words and in a statistical form. (1)


b. State the alternative hypothesis in words and a statistical form. (1)

c. Compute the appropriate statistic to test the hypotheses. Sketch the distribution with the estimated standard error and locate the critical region(s) with the critical value(s). (4)

d. State your statistical decision (.5).

e. What is your conclusion? Interpret the results. Describe in words and in a statistical form (e.g., t-score, df, type of test, α,). (2)



  1. The following problem needs to be done both by hand and by SPSS.

Swearing is a common, almost reflexive, response to pain. Whether you knock your shin into the edge of a coffee table or smash your thumb with a hammer, most of us respond with a streak of obscenities. Stephens, Atkins, and Kinston (2009) argue that swearing could help reduce pain and demonstrated that swearing significantly increased the average amount of time that people could tolerate the pain. In a similar study, each of 10 participants was asked to plunge a hand into icy water and keep it there as long as the pain would allow. In one condition, the participants repeated their favorite curse words while their hands were in the water. In the other condition, the participants repeated a neutral word. Data were shown below. Do the data indicate a significant difference in pain tolerance between the two conditions? Use a two-tailed test with α = .05.





Amount of Time (in Seconds)

Participant

Swear words

Neutral words

A

94

59

B

70

61

C

52

47

D

83

60

E

46

35

F

117

92

G

69

53

H

39

30

I

51

56

J

73

61



Computations by hand

a. State the null hypothesis in words and in a statistical form. (1)


b. State the alternative hypothesis in words and a statistical form. (1)

c. Compute the appropriate statistic to test the hypotheses. Sketch the distribution with the estimated standard error and locate the critical region(s) with the critical value(s). (4)


d. State your statistical decision (.5).

e. Compute Cohen’s d. What does this d mean in this context? (1)

f. Compute 95% CI. (2)

g. What is your conclusion? Interpret the results. Describe in words and in a statistical form (e.g., t-score, df, type of test, α, Cohen’s d). (2)


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