Asked by Kirstan Woodward on Jun 29, 2024

verifed

Verified

It is estimated that 780,000 surgical site infections (SSIs) occur each year.SSIs are the second most common type of healthcare-associated infections in U.S.hospitals and account for an extra $3.5 to $10 billion in healthcare costs per year.The national SSIs rate is 1.9%.A Georgetown medical office was interested in determining if their SSI rate were smaller than the national average.Out of a sample of 277 patients in their study,only one infection occurred.What is the standard error of
It is estimated that 780,000 surgical site infections (SSIs) occur each year.SSIs are the second most common type of healthcare-associated infections in U.S.hospitals and account for an extra $3.5 to $10 billion in healthcare costs per year.The national SSIs rate is 1.9%.A Georgetown medical office was interested in determining if their SSI rate were smaller than the national average.Out of a sample of 277 patients in their study,only one infection occurred.What is the standard error of<sub> </sub> <sub> </sub>   ? A) 0 B) Around .004 C) Greater than .1 D) None of the above ?

A) 0
B) Around .004
C) Greater than .1
D) None of the above

Surgical Site Infections

Infections that occur after surgery in the part of the body where the surgery took place, potentially causing complications.

Standard Error

A statistical measure that quantifies the variation or dispersion of sample means around the population mean.

National Average

This term typically refers to the average value or measurement found by aggregating specific data across an entire nation, often used in contexts such as test scores or income levels.

  • Acquire knowledge about the standard error in relation to the estimation of proportions.
verifed

Verified Answer

ZK
Zybrea KnightJul 01, 2024
Final Answer :
B
Explanation :
To find the standard error, we need to use the formula:

SE = sqrt[(p(1-p))/n]

where p is the proportion of patients who got an infection, and n is the sample size.

In this case, p = 1/277 = 0.0036.

SE = sqrt[(0.0036)(1-0.0036)/277] = 0.004

So, the standard error is around 0.004. Therefore, the best choice is B.