Find the indicated probability.
-Refer to the table which summarizes the results of testing for a certain disease. $$\begin{array} { l | c c }
& \text { Positive Test Result } & \text { Negative Test Result } \
\hline \text { Subject has the disease } & 111 & 4 \
\text { Subject does not have the disease } & 11 & 172
\end{array}$$ If one of the results is randomly selected, what is the probability that it is a false negative (test indicates the person does not have the disease when in fact they do)? What does this probability suggest about the accuracy
Of the test?
A) 0.0134; The probability of this error is low so the test is fairly accurate.
B) 0.591; The probability of this error is high so the test is not very accurate.
C) 0.0369; The probability of this error is low so the test is fairly accurate.
D) 0.0348; The probability of this error is low so the test is fairly accurate.

Question

Find the indicated probability.
-Refer to the table which summarizes the results of testing for a certain disease. $$\begin{array} { l | c c } 
& \text { Positive Test Result } & \text { Negative Test Result } \
\hline \text { Subject has the disease } & 111 & 4 \
\text { Subject does not have the disease } & 11 & 172
\end{array}$$ If one of the results is randomly selected, what is the probability that it is a false negative (test indicates the person does not have the disease when in fact they do)? What does this probability suggest about the accuracy
Of the test?
A) 0.0134; The probability of this error is low so the test is fairly accurate.
B) 0.591; The probability of this error is high so the test is not very accurate.
C) 0.0369; The probability of this error is low so the test is fairly accurate.
D) 0.0348; The probability of this error is low so the test is fairly accurate.

Quizplus · Accepted Answer

The Answer of Find the indicated probability.
-Refer to the table which summarizes the results of testing for a certain disease. $$\begin{array} { l | c c } 
& \text { Positive Test Result } & \text { Negative Test Result } \
\hline \text { Subject has the disease } & 111 & 4 \
\text { Subject does not have the disease } & 11 & 172
\end{array}$$ If one of the results is randomly selected, what is the probability that it is a false negative (test indicates the person does not have the disease when in fact they do)? What does this probability suggest about the accuracy
Of the test?
A) 0.0134; The probability of this error is low so the test is fairly accurate.
B) 0.591; The probability of this error is high so the test is not very accurate.
C) 0.0369; The probability of this error is low so the test is fairly accurate.
D) 0.0348; The probability of this error is low so the test is fairly accurate.

Find the Indicated Probability If One of the Results Is Randomly Selected, What Is