A company manufactures two types of leaf blowers: an electric Turbo model and a gas-powered Tornado model. The company's production plan calls for the production of at least 690 blowers per month. It costs $74 to produce each Turbo model and $111 to manufacture each Tornado model, and the company has at most $63,640 per month to use for production. Find the number of units that should be produced to maximize profit for the company, and the maximum profit, if the profit on each Turbo model is $35 and the profit on each Tornado model is $40. The maximum value is $ by producing integers or decimals.) units of the Turbo model and units of the Tornado model. (Type

Fixed cost Variable cost No. of cupcake Total cost (FC+VC)   $420 $2.10 1 $422.10   $420 $42.00 20 $462.00   $420 $84.00 40 $504.00   $420 $126.00 60 $546.00   $420 $168.00 80 $588.00   $420 $210.00 100 $630.00     TC = $420 + 2.1x R= 4.90(x)   (I) Graph both functions on the same coordinate axes.(II) From your graph find coordinatae at which cost equals revenue.(III) Using your graph, determine how many cupcakes need to be made to produce revenueof at least $1,029.How much profit is made for this number of cupcakes?

A company has established that the relationship between the sales price for one of its products and the quantity sold per month is approximately p = 77 – 0.12D units. The fixed cost is $800 per month and the variable cost $25 per unit produced. What number of units, D*,should be produced per month and sold to maximize the profit per month related to the product?   Round your answer to 2 decimal places.

A manufacturing company produces ACME Standard Widgets having a fixed cost of $50 and variable cost of $8 per unit. Sales history indicates that the sales price in dollars, P, varies with the demand, D, by the function: P = 200 - 0.1D Determine the following: Optimum demand for the widgets. Maximum profit that can be made. Determine the range of demands for which the company is profitable.

Antoine rents rooms in his hotel for an average of $100 per night. The variable cost per rented room is $20, to cover maid service and utilities. His fixed costs are $100,000 and his profit last year was $20,000. For Antoine, the contribution per unit is     $100     $80     $1005     $800

An entrepreneur named Khadijah has total revenue shown by the equation TR = 150Q - 5Q² and total costs shown by the equation TC = 20 - 10Q. Determine the amount of output that must be produced by Khadijah to get the maximum profit and what is the maximum profit from that amount of output. Prove that the value obtained is the maximum!

Find profit if total cost and total revenue are $300 and $400 respectively

production function is Q = An orange grower has discovered a process for producing oranges that requires two inputs. The min{2x1, x2}, where x₁ and x2 are the amounts of inputs 1 and 2 that he uses. The prices of these two inputs are w₁ = 5 and w₂ = = 2, respectively. The minimum cost of producing 140 units is (a) $980 (b) $630 (c) $1400 (d) $280 (e) $700

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.)

A group can charter a particular aircraft at a fixed total cost. If 36 people charter the aircraft rather than 40 people, then the cost per person is greater by $12. Whatis the fixed total cost, in dollars, to charter the aircraft?