Suppose that a certain HIV test has both a sensitivity and
specificity of 99.9%. This test is applied to a population of
1,000,000 people.
Consider a population of drug rehabilitation patients for which 10%
of the population is actually infected with HIV.
(a) Calculate the PPV. Suggestion: First make a table
as seen below. (Round your answer to one decimal place.)
%
| Has disease | Does not have disease | Totals | |
|---|---|---|---|
| Test positive | |||
| Test negative | |||
| Totals |
(b) Calculate the NPV. (Round your answer to two decimal
places.)
%
(c) How many people will test positive who are, in fact,
disease-free?
(a) PPV = True positives / (true positives + false positives) =
99900/100800
= 0.991 = 99.1%
| disease | no disease | Total | |
| positive | 99900 | 900 | 100800 |
| negative | 100 | 899100 | 899200 |
| Total | 100000 | 900000 | 1000000 |
b)
NPV = True negatives / (true negatives + false negatives) =
100/899220
= 0.0001 = 0.01%
c)
900
Suppose that a certain HIV test has both a sensitivity and specificity of 99.9%. This test...
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