A jewelry store makes necklaces and bracelets from gold and platinum.The store sells a necklace for $350 and a bracelet for $200.A necklace requires 3g of gold and 2g of platinum, while a bracelet requires 2g of gold and 4g of platinum.If the store has 18g of gold and 30g of platinum delivered daily, and daily demand for necklaces is never greater than 4, determine the number of necklaces and bracelets to make in order to maximize daily sales.

Let N represent the number of necklaces made and B represent the number of bracelets made.

Which of the following is the correct objective function?

Question 7 options:

Max 18G + 30P

Max 350N + 200B

350N + 200B 18G + 30P

Min 5N + 6B

A sporting goods manufacturer makes two types of soccer ball, a professional standard ball (on which they make $4 profit) and a college standard ball (which generates $5 in profit).Constraints affecting production are the production capacities within three separate departments; Cutting/Dyeing, Sewing, Inspection/Packaging.Each professional ball requires 12 minutes of cutting and dyeing, 9 minutes of sewing, and 6 minutes of inspection and packaging.Each college ball requires 6 minutes of cutting and dyeing, 15 minutes of sewing, and 6 minutes of inspection and packaging.The monthly capacity for the 3 departments is as follows; Cutting/Dyeing 340 hours, Sewing 420 hours, Inspection/Packaging 200 hours.How many of each type of ball should the manufacturer produce per month in order to maximize profit?

Let P represent the number of professional balls produced and C represent the number of college balls produced.

Select all of the following that are constraints of this linear program (including the non-negativity constraints).

***INCORRECT ANSWERS WILL BE SUBTRACTED FROM TOTAL SCORE***

Question 8 options:

C 0

P0

6P + 6C 200

P 0

27P + 27C 960

9P + 15C 25,200

12P + 6C 340

9P + 15C 420

12P + 6C 20,400

Max 4P + 5C

C 0

6P + 6C 12,000