Question: Problem 1: Investment Payoff's Case (15 Points) A decision maker is working on a problem that requires her to study the uncertainty surrounding the payoff
Problem
1:
Investment Payoff's Case
(15 Points)
A decision maker is working on a problem that requires her to study the uncertainty surrounding the payoff of an
investment.
There are t
hree possible levels of payoff, i.e.,
$1,000, $5,000, and $10,000. As a rough approximation, the decision maker
believes that each possible payoff is equally likely. But she is not fully comfortable with the assessment that each prob
ability
is exactly 1/3, and so would like to conduct a sensitivity analysis. In fact, she believes that each probability could range
from
0 to 0.5
following the uniform distribution
.
The sum of the probabilities must be equal to 1.
(1)
Develop an Excel work
sh
eet
to capture the above scenario.
(2)
R
un
@Risk to
perform the Monte Carlo
simulation
(using the uniform distribution
and 500 iterations
)
that
could
facilitate a sensitivity analysis of the probabilities
of the
payoffs
.
(3)
Attach the simulation graph result
for
the
expected
payoff
as an output.
(4)
Based upon the graph result, what is the probability that the payoff will be less than $
6
,000?
Submit your solution including (1), (2),
(3), and (4
)
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