In: Statistics and Probability
Question 5 Assume a club N with five members:
N = {Andy, Bill, Cathy, David, Evelyn}
Count the different ways the club could elect a president and a treasurer assuming that no one can hold more than one office.
Question 5 options:
10
40
20
60
ANSWER:
There are 5 choices for president. The onechosen to be president
can't also be chosen
for treasurer so there are 4 choices for treasurer.
(5)(4) = 20 different waysthe club could elect a president and a treasurer
{president,treasurer}
{Andy, Bill} {Bill,Andy} {Cathy,Andy} {David,Andy} {Evelyn, Andy}
{Andy, Cathy} {Bill, Cathy} {Cathy,Bill} {David,Bill} {Evelyn, Bill}
{Andy, David} {Bill, David} {Cathy, David} {David,Cathy} {Evelyn,Cathy}
{Andy, Evelyn} {Bill,Evelyn} {Cathy, Evelyn} {David, Evelyn} {Evelyn, David}
Option:: (C) is correct...............(Ans:: 20)
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