Formulate a linear program, but do not solve

in only problem for Problem 3. Bea Smart, a Wingate University undergraduate business student, wishes to select her course schedule for the fall semester. She is considering the eight courses listed in the table below which describes the number of credit hours, meeting days, expected number of hours of study time required per week and her anticipated grade for each course. Course Credit Class Weekly Expected Hours Days Study Time Grade Principles of Microeconomics 3 MWF 8 A Business Statistics 3 MWF 12 C Production and Operations Management 3 TR 15 D Financial Management 3 TR 10 B General Physics 4 MTWRF 16 C Spanish II 3 TR 6 A Racquetball Skills 1 MW 1 A W'International 2 T 4 B Bea must select a schedule that will earn her between 14 and 17 (inclusive) credit hours next semester. Bea has also been instructed to take at least 2 business courses (first four listed), but she will not take both Business Statistics and Production and Operations Management during the same semester, since Dr. Cuffe teaches these two classes and she has heard rumors that his tests are always difficult. Bea has also decided that her fall schedule should include no more than 2 Friday classes because she likes to be able to sneak away for long weekends at her parents' beach cottage. Her GPA could use a little boost, so she also wants to be sure to take at least three courses that she can expect to make a B or better in. Formulate a Linear Programming model that can be used to find Bea a spring schedule that satisfies the constraints above while minimizing the total number of hours Bea will need to study each week during the semester