Question: really need help . thanks . A theater needs to determine the lowest-cost production budget for an upcoming show Spocilically, they have fo determine which


A theater needs to determine the lowest-cost production budget for an upcoming show Spocilically, they have fo determine which set pieces to construct and which, if any, se: pieces to rent from another local theater at a predetermined lee. However, the organization has only fwo weeks to futly construct the set before the play goes into technical rehearsals Material requirements and priding information for three pypes of units are provided. The theater wants to determine how many of each unit should be built by the thenster and how many should be rented to minimize total costs. Dovelop a spreadsheet model that computes the total cost for any mic of units buit and rented, as well as the total hours required for carpenters and pairiters Experiment with the model by testing each of the possible best solutions, included, to attimpt to find the best solution that meets the labor wallability and the required mamber of units of each type Click llun icon fo visw the matedalisguitements and pricing information Ctos here in yient some possible best solutions Material Requirements and Pricing Information The theater has two part-time carpenters who work up to 14 hours a week, each at $12 an hour, and a part-time scenic artist who can work 17 hours per week to paint the set and props as needed at a rate of $14 per hour. The set design requires 21 flats (walls), 2 hanging drops with painted scenery, and 2 large wooden tables (props). The number of hours required for each piece for carpentry and painting is shown in the accompanying table. Flats, hanging drops, and props can also be rented at a cost of $70.00,$650.00, and $375.00, respectively. Some possible best solutions to try are listed below. - The solution in which alkof the flats, hanging drops, and props are built in-house - The solution in which the theater builds 4 flats, 2 hanging drops, and 1 prop - The solution in which the theater builds 3 flats, 2 hanging drops, and 2 props - The solution in which the theater builds 6 flats, 2 hanging drops, and 0 props
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