× Didn't find what you were looking for? Ask a question
Top Posters
Since Sunday
5
a
5
k
5
c
5
B
5
l
5
C
4
s
4
a
4
t
4
i
4
r
4
New Topic  
laisa26 laisa26
wrote...
Posts: 4
Rep: 2 0
9 years ago
If anyone can help me with the last question from wekks 5 exercise portion of SOCI 332. Thank you
Siegel found that elderly people who owned dogs were less likely to pay visits to their doctors after upsetting events than were those who didn’t own pets. Similarly, consider the following hypothetical data. A sample of elderly dog owners is compared to a similar group (in terms of age and health) who do not own dogs. The researcher records the number of visits to the doctor during the past year for each person. The data are as follows:
Read 1334 times
2 Replies

Related Topics

Replies
wrote...
9 years ago
Siegel (1990) found that elderly people who owned dogs were less likely to pay visits to their doctors after upsetting events than were those who did not own pets. Similarly, consider the following hypothetical data. A sample of elderly dog owners is compared to a similar group (in terms of age and health) who do not own dogs. The researcher records the number of visits to the doctor during the past year for each person. The data are:
Non-dog owners: 10, 8, 7, 9, 13, 7, 7, 12
Dog owners: 7, 4, 9, 3, 7
Assume that number of doctor visits are normally distributed in the population.

A) Is the number of doctor visits significantly different for dog owners than for non-dog owners? Note that tcrit is 2.20 for an alpha of .05 for these df.

SS1 = 38.9
SS2 = 24

sp^2 = (38.9 + 24)/(7 + 4) = 5.71

t(11) = (9.125 – 6)/sqrt(5.71/8 + 5.71/5) = 2.29, p < .05


B) Provide a proper effect size estimate and provide an interpretation of it in a single sentence.

Cohen’s d = 3.125/sqrt(5.71) = 1.31. The mean number of doctor visits for non-dog owners is 1.31 standard deviation units above the mean number of dog owners.

C) Provide a 95% confidence interval for these findings.

CI = 3.125-2.2*1.36, 3.125+2.2*1.36 = [.128,6.12]

D) What, in words, does your confidence interval above mean?

This is the interval in which the true mean of the population lies with 95% confidence.
laisa26 Author
wrote...
9 years ago
Thank you so much! Slight Smile
Post Merge: 9 years ago

Would this exercise  work with this control group and dog owners? Please let me know.
Thank you.

Control Group   Dog Owners
12   8
10   5
6   9
9   4
15   6
12   
14   
New Topic      
Explore
Post your homework questions and get free online help from our incredible volunteers
  1387 People Browsing
Related Images
  
 138
  
 125
  
 425
Your Opinion