Answer:

Explanation:
Given : The board of directors of Saner Automatic Door Company consists of 12 members, 3 of whom are women.
Number of Men = 12-3=9
Now, the probability that at least 1 member of the committee is a woman= 1- Probability all members are men. (1)
Number of combinations of choosing all men members =


Number of combinations of choosing any 3 members out of 12
=

Probability that all members of the committee are men=

Now, from (1)
The probability that at least 1 member of the committee is a woman will be

Hence, the probability that at least 1 member of the committee is a woman=
