For only one 1 person the choice is 3
ways.
For only 2 persons (A and), AEach has 3 choices. For
any one ofthe way A goes , B has 3choices. So for each of 3 choices of , the other has
3 choices. So in all for 2 persons, 3*3 = 9 ways are
there.
Like wise we can extend for number n persons and m
doors , they could exit in n^m ways
In this case n = 4 and
m= 3:
Since each of the 4 guests is independent to take any
of the 3 ways, irrespctive of what the other choses, the number of ways
is
3*3*3*3 = 3^4 = 81..
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