At the first glance at the scenario, the immediate reaction was to throw all the numbers provided into the opportunity cost calculation, and compare the pros and cons between the options. However, in order to come up with the most accurate prediction on the expected value of the outcome, it is necessary to gather the all of the associated costs in dollars. John can easily calculate the cost to withdraw by adding up the fees from the data that was provided in the case. Yet, for the other options: race and win, race and fail, it is impossible for us to calculate the precise cost of "winning" and "failure" since there are no price tags for fames and sponsorship possibilities if the team wins the race, as well as the risks that might happen in relation of gasket failure such as life, and destructing in team reputation. Thus, without the inclusion of all the necessary factors, the result of calculated the expected value would be useless in measuring losses and gains.
The second reason that I think John should wait for the race is due to insufficient information provided in the case. In addition to the chart that was provided by Tom (exhibit 1), there should also be a chart showing the distribution on head gasket success is related to temperature since the race might begin in a day with fairly low temperature. Thus, if I were John, I would have to determine to