1. The problem statement, all variables and given/known data A wholesale paint dealer is buying and distributing x cases of paint per week. She incurs the following expenses: (1) Fixed costs of $1200 (2) An expense of $60x per week representing the cost of x cases to the dealer ($60 per case) (3) A cost of $x^2/24 per week for storing the inventory, handling accounts, etc. Sales can be maintained at a rate of x cases per week at a price p dollars per case, where x=2160-24p. Due to space and other limitations, the dealer's maximum level of operation is 1000 cases per week. a) Determine the price p at which the dealer should sell each case to maximize the weekly profit. 2. Relevant equations Would it be correct: p(x) =x.p- 60x - 1200 - x^2/24 I was wondering if in (x.p) x would be 1000 because it's the maximum number of cases per week.