For the given cost function (Sta) = vaaoo + m + 3:2 nd: a) The coat at the production level 15542} [J la] The average cost at the production level \"F550 [ c] The marginal coat at the production level 1550 J cl] The production level that will minimize the average cost D E) The minimal average cost D The cost of producing 33 units of a product is given by 04:11) 2 8GB + 1203: 120h1{3:), m 2 1. Find the minimum average cost. Minimum Average Cost: D A manufacture has been selling 1450 TEIEVISIOH sets a week at $390 each. A market survey indicates that for each $30 rebate offered to a buyer, the number of sets sold will increase by 300 per week. 3) Find the function representing the demand 11(3). where m is the number of the television sets sold per week and p(:c) is the corresponding price NI) = [:J b) How large rebate should the company offer to a buyer, in order to maximize its revenue? |_J dollars c) lfthe weekly cost function is 94250 + 130$, horn.I should it set the size of the rebate to maximize its prot? D dollars A baseball team plays in a stadium that holds 50000 spectators. With the ticket price at $8 the average attendance has been 22000. When the price dropped to $1 the average attendance rose to 25000. 3) Find the demand function p(.1:}. where m is the number of the spectators. (Assume thatp(m} is linear.) x) = C] b) How should ticket prices be set to maximize revenue? The revenue is maximized by charging $[| per ticket