A clinic employs nine physicians. Five of the physicians are female. Four patients arrive at once and are each assigned to a different doctor. Assuming the doctors are assigned randomly to the patients, what is the probability (correct to four decimal places) that all of the assigned physicians are male?
We are given here that a clinic employs nine physicians. Five of the physicians are female here.
The probability that none of the assigned 4 physicins are male is computed here as:
= Number of ways to select 4 physicians from 5 female physicians / Total ways to select 4 physicians from 9 physicians
\(=\frac{\left(\begin{array}{l}5 \\ 4\end{array}\right)}{\left(\begin{array}{l}9 \\ 4\end{array}\right)}=0.0397\)
Therefore 0.0397 is the required probability here.
A clinic employs nine physicians. Five of the physicians are female. Four patients arrive at once...
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