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Applying simulation to a decision problem 187<br />

Thus, if variable costs are at their lowest possible value of $8 and<br />

the remaining factors are at their most likely value we have:<br />

Profit = ($25 − $8) × 22 000 − $175 000 = $199 000<br />

(iii) Repeat (ii), but with the first factor at its highest possible value.<br />

Thus we have:<br />

Profit = ($25 − $18) × 22 000 − $175 000 =−$21 000<br />

(iv) Repeat stages (ii) and (iii) by varying, in turn, each of the other<br />

factors between their lowest and highest possible values while the<br />

remaining factors remain at their most likely values.<br />

Figure 7.2 shows the results of the preliminary sensitivity analysis.<br />

This diagram, which is often referred to as a tornado diagram, indicates<br />

that each of the factors is crucial to our analysis in that a change from its<br />

lowest to its highest possible value will have a major effect on profit. It is<br />

therefore well worth spending time in the careful elicitation of probability<br />

distributions for all these factors. (Note that some software packages<br />

also produce tornado diagrams after the simulation has been run to<br />

identify where the major sources of uncertainty are. These packages<br />

Highest value<br />

Variable costs<br />

Lowest value Sales<br />

Highest value<br />

Highest value<br />

−$60<br />

$0<br />

Fixed costs<br />

$100<br />

PROFIT ($000)<br />

Lowest value<br />

Lowest value<br />

$200<br />

Figure 7.2 – Tornado diagram showing the effect on profit if each factor changes from<br />

its lowest to its highest possible value

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