Page 336 - Analysis, Synthesis and Design of Chemical Processes, Third Edition
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Step 8: The results of Step 7 are used to analyze the profitability of the project.   From Figure 10.15,
                    it can be seen that there is about a 38% chance that the project will not be profitable. The median NPV is
                    about $5 million, and only about 21% of the values calculated lie above $17.12 million, which is the NPV
                    calculated for the base case, using the most likely values of R, COM , and FCI .
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                    Another way that the data from an M-C analysis can be used is in the comparison of alternatives. For

                    example, consider two competing projects, A and B. A probabilistic analysis of both these projects yields
                    the  data  shown  in Figure  10.16.  If  only  the  median  profitability  is  considered,  corresponding  to  a
                    cumulative probability of 0.5, then it might be concluded that Project A is better. Indeed, over a wide
                    range  of  probabilities  Alternative  A  gives  a  higher  NPV  than  Alternative  B.  However,  this  type  of
                    comparison does not give the whole picture. By looking at the low end of NPV predictions, it is found that
                    Project A has a 17% chance of returning a negative NPV compared with Project B, which is predicted to
                    have only a 2% chance of giving a negative NPV. Clearly, the choice regarding Projects A and B must be
                    made  taking  into  account  both  the  probability  of  success  and  the  magnitude  of  the  profitability.  The
                    Monte-Carlo analysis allows a far more complete financial picture to be painted, and the decisions from
                    such information will be more profound having taken more information into account.


                    Figure 10.16 A Comparison of the Profitability of Two Projects Showing the  NPV with Respect to the
                    Estimated Cumulative Probability from a Monte-Carlo Analysis
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