Growth Option: Decision-Tree Analysis Fethe's Funny Hats is considering selling trademarked, orange-haired curly wigs for University of Tennessee football games. The purchase cost for a 2-year franchise to sell the wigs is $20,000. If demand is good (40% probability), then the net cash flows will be $24,000 per year for 2 years. If demand is bad (60% probability), then the net cash flows will be $5,000 per year for 2 years. Fethe's cost of capital is 11%. Do not round intermediate calculations. a. What is the expected NPV of the project? Negative value, if any, should be indicated by a minus sign. Round your answer to the nearest dollar. $ b. If Fethe makes the investment today, then it will have the option to renew the franchise fee for 2 more years at the end of Year 2 for an additional payment of $20,000. In this case, the cash flows that occurred in Years 1 and 2 will be repeated (so if demand was good in Years 1 and 2, it will continue to be good in Years 3 and 4). Write out the decision tree. Note: The franchise fee payment at the end of Year 2 is known, so it should be discounted at the risk-free rate, which is 8%. Select the correct decision tree. A r = 11% 0 1 20.000 5.000 2 3 4 40% Prob Good 5.000 5.000 5.000 20.000 (r = 8%) Bad 60% Prob 20.000 24.000 24.000 0 0 B 40% Prob Good r = 11% 0 1 2 3 4 20.000 24.000 24.000 24.000 24.000 20.000 (r = 8%) Bad 60% Prob - 20.000 5.000 5.000 5.000 5.000 40% Prob Good 20.000 24.000 24.000 24.000 24.000 20.000(r = 8%) Bad 60% Prob. 20.000 5.000 5.000 5.000 5.000 40% Prob Good r = 11% 0 1 2 3 4 20.000 24.000 24.000 24.000 24.000 20.000 (r = 8%) Bad 60% Prob 20.000 5.000 5.000 0 0 D 40% Prob Good r = 8% 0 1 2 3 4 20.000 24.000 24.000 24.000 24.000 20.000 (r = 11%) Bad 60% Prob - 20.000 5.000 5.000 0 0 The correct graph is -Select- Use decision-tree analysis to calculate the expected NPV of this project, including the option to continue for an additional 2 years. Negative values, if any, should be indicated by a minus sign. Round your answer to the nearest dollar. $ Check My Work (5 remaining)