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If scenario 2 yields a lower profit, why does the management team choose it? The short answer is<br />

growth. How much growth in the service revenue would be necessary for scenario 2 to be more<br />

profitable, and could the current four regional offices handle this increase? To answer the first<br />

question it is easier to use a shortcut equation than to do the analysis longhand as illustrated in Exhibit<br />

12.9. Following the analysis in the exhibit, the last equation in either scenario in words is: Profit<br />

equals contribution margin less fixed costs. In these cases, we knew the cost structure and the output<br />

levels, and we simply solved for the resulting profit. In the question above, we now know the target<br />

profit of $75.8 in the first scenario and the cost structure of the second scenario and now must solve<br />

for the level of output required. This can be done by rearranging the equation to what is known as the<br />

classic CVP equation:<br />

and therefore:<br />

Contribution Margin × Quantity of Output = Fixed Cost + Target Profit<br />

Quantity of Output = (Fixed Cost + Target Profit)/Contribution<br />

To solve for what level of service revenue would be necessary to match the same profit level as<br />

scenario 1:<br />

Service Revenue = ($150 million + $75.8 million)/77%<br />

Service Revenue = $293 million<br />

This states that service revenue would have to increase by only approximately 7% for scenario 2 to<br />

be as profitable. This should not be a surprise since for every additional dollar of revenue, 77 cents<br />

drops through to the bottom line. Seven percent of $275 million is approximately $18 million in

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