A firm has the following benefits and costs equations: B(Q) = 450Q - 26Q² and MC(Q) = 136Q Q that max NB? The maximum net benefit is (profits)?

Could you show the profit and loss on the graph. Furthermore, the figures for cost you posted were incorrect as they are not dropdown options.

Given Cost and Price (demand) functions C(q) = 110q + 45000 and p(q) = - 2.8q + 800, what profit can be earned if the price is set to be $550 per item? U The profit is $ 1,?9 (Round to the nearest cent.) A company produces a special new type of TV. The company has fixed costs of $499,000, and it costs STT00 to produce each TV. The company projects that if it charges a price of $2300 for the TV, it will be able to sell 850 TVs. If the company wants to sell 900 TVs, however, it must lower the price to $2000. Assumo a linear demand. What is the marginal profit if 200 TVs are produced It is $ 0 per item. (Round answer to nearest dollar.)

If the Marginal Cost for a product is found to be MC= 8x+60 , and the Marginal Revenue is given as  MR= 1200 and the cost of 8 units is found to be $1600, what are: the Total Costs?     the Fixed Costs?   the Total Profit?   the production level, x, that yields Maximum Profit?     the corresponding Maximum Profit?

Cost, revenue, and profit are in dollars and x is the number of units. Suppose that the marginal revenue for a product is MR = 1800 and the marginal cost is MC = 90Vx + 4, with a fixed cost of $600. (a) Find the profit or loss from the production and sale of 5 units. There is a -Select-- | of $ (b) How many units will result in a maximum profit? units

A firm uses the production technology q = (x{ + xP, where a is a constant and 0 # p< 1. (a) Derive the firm's cost function, c(w1,W2,9). (b) Derive the firm's profit, 7(p,w1,w2). (c) Derive the elasticity of scale for this production technology. (d) What restrictions must a satisfy to ensure that the profit function is well-defined? Explain.

Hello,    please answer the attached question    BR,