= mean Age of patients who do not develop SSI = mean Age of patients who do develop SSI Ho: H: Use a significance level of a = 0.05. Part 5 of 6 Recall our hypotheses and summary statistics. = 0 Surgical Site Infection (SSI) Sample Size Mean Age Standard deviation No Infection 2,678 52.456 16.891 Yes Infection 241 53.828 15.852

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Author:Amos Gilat
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2) Need: Difference of means Standard error Test statistic Degrees of freedom P-value
These selections will result in SALT drawing a histogram of the ages of patients who did not develop SSI and a
histogram of the ages of the patients who did develop SSI.
Scroll further down the page to see the Summary Table below the graphs. Here is where SALT displays the
sample mean age and standard deviation for the two patient groups.
Enter the mean age and standard deviation for these two groups in the table, rounded to three decimal
places.
Surgical Site Infection (SSI)
Sample Size
Mean Age
Standard deviation
No Infection
2,678
52.456
52.456
16.891
16.891
241
53.828
53.828
15.852
15.852
Yes Infection
Part 3 of 6
We need to verify the assumptions for using the two-sample t test for comparing two population means to
analyze this dataset.
First, the two samples must be independent and randomly selected. The data were collected from 2,919
surgeries and we have no reason to believe that this sample is not representative of the population of patient
who undergo this type of surgery and since a patient will either develop a surgical site infection or will not
develop one, the two groups are independent. This indicates that the first assumption has been
has been met.
Second, the sample sizes generally should be 30 or larger. We have 2,678 patients with no SSI and 241
patients with SSI. This indicates that the second assumption has been
has been met.
Transcribed Image Text:These selections will result in SALT drawing a histogram of the ages of patients who did not develop SSI and a histogram of the ages of the patients who did develop SSI. Scroll further down the page to see the Summary Table below the graphs. Here is where SALT displays the sample mean age and standard deviation for the two patient groups. Enter the mean age and standard deviation for these two groups in the table, rounded to three decimal places. Surgical Site Infection (SSI) Sample Size Mean Age Standard deviation No Infection 2,678 52.456 52.456 16.891 16.891 241 53.828 53.828 15.852 15.852 Yes Infection Part 3 of 6 We need to verify the assumptions for using the two-sample t test for comparing two population means to analyze this dataset. First, the two samples must be independent and randomly selected. The data were collected from 2,919 surgeries and we have no reason to believe that this sample is not representative of the population of patient who undergo this type of surgery and since a patient will either develop a surgical site infection or will not develop one, the two groups are independent. This indicates that the first assumption has been has been met. Second, the sample sizes generally should be 30 or larger. We have 2,678 patients with no SSI and 241 patients with SSI. This indicates that the second assumption has been has been met.
= mean Age of patients who do not develop SSI
= mean Age of patients who do develop SSI
H2
1-H2
#1-2=0
Use a significance level of a = 0.05.
Part 5 of 6
Recall our hypotheses and summary statistics.
= 0
Surgical Site Infection (SSI)
Sample Size
Mean Age
Standard deviation
No Infection
2,678
52.456
16.891
Yes Infection
241
53.828
15.852
In SALT click an the "Inferential Statictics" age
Transcribed Image Text:= mean Age of patients who do not develop SSI = mean Age of patients who do develop SSI H2 1-H2 #1-2=0 Use a significance level of a = 0.05. Part 5 of 6 Recall our hypotheses and summary statistics. = 0 Surgical Site Infection (SSI) Sample Size Mean Age Standard deviation No Infection 2,678 52.456 16.891 Yes Infection 241 53.828 15.852 In SALT click an the "Inferential Statictics" age
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