(b) Use a two-way data table to show how profit changes as a function of number of registered nonmembers and the no-show percentage of nonmembers. Vary number of nonmember registrants from 80 to 160 in increments of 5 and the percentage of nonmember no-shows from 10% to 30% in increments of 2%. In which interval of nonmember registrants does breakeven occur if the percentage of nonmember no-shows is 22%? 85 to 90 registered Breakeven appears in the interval of nonmembers. (c) Consider three scenarios: Base Case Worst Case Best Case 25% 50% 12% % of Members Who Do Not Show % of Nonmembers Who Do Not Show Number of Nonmember Registrants 10% 30% 5% 140 135 150 All other inputs are the same as in part (a). Use Scenario Manager to generate a summary report that gives the profit for each of these three scenarios. What is the highest profit? What is the lowest profit? If required, round your answers to two decimal places. For subtractive or negative numbers use a minus sign. The highest profit is $ 3,847.50 The lowest profit is $ -260.00 (b) Use a two-way data table to show how profit changes as a function of number of registered nonmembers and the no-show percentage of nonmembers. Vary number of nonmember registrants from 80 to 160 in increments of 5 and the percentage of nonmember no-shows from 10% to 30% in increments of 2%. In which interval of nonmember registrants does breakeven occur if the percentage of nonmember no-shows is 22%? 85 to 90 registered Breakeven appears in the interval of nonmembers. (c) Consider three scenarios: Base Case Worst Case Best Case 25% 50% 12% % of Members Who Do Not Show % of Nonmembers Who Do Not Show Number of Nonmember Registrants 10% 30% 5% 140 135 150 All other inputs are the same as in part (a). Use Scenario Manager to generate a summary report that gives the profit for each of these three scenarios. What is the highest profit? What is the lowest profit? If required, round your answers to two decimal places. For subtractive or negative numbers use a minus sign. The highest profit is $ 3,847.50 The lowest profit is $ -260.00