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Question 17 (5 points) An ad campaign for a new snack chip will be conducted in a limited geographical area and can use TV time, radio time, and newspaper ads. Information about each medium is shown below. Medium Cost per Ad #Reached Exposure Quality TV 500 10,000 30 Radio 200 3000 40 Newspaper 400 5000 25 If the number of TV ads cannot exceed the number of radio ads by more than 4, and if the advertising budget is $10,000, develop the model that will maximize the number reached and achieve an exposure quality of at least 1000. Let T number of TV ads R= number of radio ads N= number of newspaper ads Which is NOT one of the constraints in the mathematical model? If the number of TV ads cannot exceed the number of radio ads by more than 4, and if the advertising budget is $10,000, develop the model that will maximize the number reached and achieve an exposure quality of at least 1000. Let T = number of TV ads R = number of radio ads N = number of newspaper ads Which is NOT one of the constraints in the mathematical model? a) 500T + 200R + 400N 10,000 b) 30T +40R+ 25N > 1000 Oc) 10,000T + 3000R + 5000N d) T-R 4 Question 10 fr 1 0 3 Question 23 (5 points) Given the following 2 constraints, which solution is a feasible solution for a minimization problem? (1) 14x + 6x2 42 (2) x + 3x 6 A) (x, x) = (1, 2). B) (x1, x) = (0,4). OC) (x, x) = (0.5, 5). D) (x, x) =(2, 5). 8 21 24 27 30 33 Question 24 (5 points) Which of the following constitutes a simultaneous solution to the following 2 equations? (1) 3x + 2x2 = 6 (2) 6x + 3x2 = 12 A) (x, x) = (1, 1.5) OB) (x, x) = (0.5, 2) OC) (x, x) = (0, 0) OD) (x1, x) = (0, 3) E) (x1, x2) =(2, 0)