The average cost for a firm is given as a function as follows:- AC 3Q²-6Q + 20 = Calculate the Total cost function

The cost function of a firm is given as C1 = 400 + 20Q + 4Q using this cost function what is the efficient scale of the firm?.

For the given cost function C'(x) = 78400 + 200x + x², First, find the average cost function. Use it to find: a) The production level that will minimize the average cost X = b) The minimal average cost $

Consider the following cost function (C): C= 0.25q3 - 4q? + 75q + F. The equation for average cost (AC) is: AC = |. (Properly format your expression using the tools in the palette. Hover over tools to see keyboard shortcuts. E.g., a superscript can be created with the ^ character.) The equation for variable cost (VC) is: Vc=. (Properly format your expression using the tools in the palette.) The equation for marginal cost (MC) is: MC =. (Properly format your expression using the tools in the palette.)

What is the relationship between average variable cost and marginal cost? a) They are always equal b) Marginal cost is always higher than average variable cost c) Marginal cost is always lower than average variable cost d) The relationship varies depending on the production level

The owner of a skating rink rents the rink for parties at $1200 if 60 or fewer skaters attend, so that the cost per person is $20 if 60 attend. For each 5 skaters above 60, she reduces the price per skater by $0.50. (a) Construct a table that gives the revenue generated if 60, 70, and 80 skaters attend. No. of skaters Total Revenue 60 70 80 Price per Skater $ $ $ (b) Does the owner's revenue from the rental of the rink increase or decrease as the number of skaters increases from 60 to 80? O The revenue increases. O The revenue decreases. (c) Write the equation that describes the revenue for parties with x groups of five skaters more than 60 skaters. R(x) = (d) Find the number of skaters that will maximize the revenue. skaters (e) Find the maximum revenue. $ (f) When the revenue is at the maximum possible, what price is paid per skater? $

Find the average cost function if cost and revenue are given by C(x) = 170 + 3.6x and R(x) = 5x - 0.01x. The average cost function is C(x) =.

For the given cost function C(x) = 40000 + 700x + x² find: a) The cost at the production level 1700 b) The average cost at the production level 1700 c) The marginal cost at the production level 1700 d) The production level that will minimize the average cost e) The minimal average cost

Total Cost = C(x) = 0,005x^3 - 0,49x Lnx +5x Find : a. Average Cost Function b. Average Cost Minimum

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