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What is the expected monetary value?
It is a
financial measure used when measuring future uncertainty. It is defined as the
summation of the value of each outcome in dollars ($), weighted by the
probability of that outcome. For example, consider a project that needs to be
redesigned, and assume that the new approach involves some risk to accomplish
this goal. One possible monetary outcome is $200,000 with a 40 percent
probability of achieving this outcome, while another monetary outcome is
$150,000 with a 60 percent probability of occurrence. The EMV of this project
is
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EMV = $200,00 ∗ 0.4 + $150,000 ∗ 0.6 = $170,000
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Use of Functions
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Critical Success Factor
A project’s net return and risks are the two pivotal
factors that determine
its ultimate success and the value it delivers. In the
absence of thorough
risk assessment and proactive risk management at the
valuation and
implementation stages, project success cannot be
achieved.18
A simple example will serve to illustrate the
importance of risk assessment
and risk management to project value. Let us consider
a project
proposal with an expected gross return of $200,000
over five years, with
a cost of $150,000 to implement. Without factoring any
risks into the
equation, the net return is $50,000 ($200,000 − $150,000).
However,
risks to a project are inevitable, and this
hypothetical project is no exception.
Therefore, let us assume the following risks and their
impact on this
project:
1. There exists some uncertainty in the project
requirements and
there is 40 percent probability that development
efforts will cost
an additional $30,000. This will reduce the net return
by $12,000
($30,000 ∗ 0.4).
2. The project team believes that there is 20 percent
likelihood that
additional sales force training may be required. This
will likely
reduce the net return by $10,000 ($50,000 ∗ 0.2).
3. There is a 10 percent probability that the entire
project could fail or be
superseded by other projects because of technological
uncertainties
or a strategic change in direction. This implies a net
reduction of
$5,000 ($50,000 ∗ 0.1) in
the project’s expected net return.
When the impact of all of the above risks is factored
into account, the
reduction in the net return to the project is $27,000
($12,000 + $10,000
+ $5,000),
and the overall net return from the project now is $23,000
($50,000 − $27,000).
The project is now considerably less attractive than
it originally appeared.
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