Evidence-Based Practice for Nurses

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risk. People who exercised more than three times per week were 62% (1 −
0.38 = 0.62 × 100 = 62%) less likely to have HTN as compared to those
people who did not exercise at all.
Cross-sectional studies have advantages and disadvantages. Cross-sectional
studies can be used to explain current exposures and diseases in a given popula-
tion. These studies are efficient and relatively inexpensive. They can also be used
to examine a number of different phenomena, including behaviors, symptoms,
diseases, and health status. The investigator is not limited to a single exposure
and disease but can examine multiple exposures and diseases simultaneously.
The major disadvantage of cross-sectional studies is temporal ambiguity. Be-
cause data about exposure and disease status are collected at the same time, an
investigator is unable to ascertain if the exposure preceded the disease. Another
disadvantage exists because cross-sectional studies measure prevalence. Because
prevalence is a function of incidence and duration of time, it is difficult to dis-
tinguish determinants of the cause of the disease from determinants of survival
with the disease. As a result, with a cross-sectional design, the investigator is not
able to determine whether the specific exposures caused the specific diseases.

Analytic study designs are hypothesis-testing and are used to test the associa-
tion between exposure and disease. These studies include case-control studies,
cohort studies, and intervention studies.

8.6 Analytic Study Designs


By the end of this section, you will be able to:
‹ Describe analytic study designs, including case-control studies, cohort studies,
and intervention studies
‹ Calculate an odds ratio for a case-control study design
‹ Calculate relative risk for a cohort study design

Calculate the PR for the following 2 × 2 table
Preterm Labor No Preterm Labor Total
Smoking 150 150 300
No Smoking 25 275 300
Total 175 425 600

TEST YOUR KNOWLEDGE 8-5


How did you do? PR = 6.02

208 CHAPTER 8 Epidemiologic Designs: Using Data to Understand Populations

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