Suppose that Quality Widgets Limited is an efficient small firm with cost functionC(q)=q3 - 10q2+100q + 196 and suppose also that the maximum level of weekly production is L=10. Determine:(d) their breakeven point, (e) their supply set.
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Suppose that Quality Widgets Limited is an efficient small firm with cost functionC(q)=q3 - 10q2+100q + 196 and suppose also that the maximum level of weekly production is L=10. Determine:(d) their breakeven point, (e) their supply set.
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- A Silicon Valley firm produces an output of microchips denoted by y and has a cost function c(y). Assume that the first and second derivatives of the cost function are strictly positive. Of the chips it produces, a fraction 1 − α are unavoidably defective and cannot be sold. Working chips can be sold at a price p and the microchip market is highly competitive. How will an increase in production quality affect the firm’s profit?The market demand and supply functions for a type of carpet known as KP-7 have been estimated, respectively, as: QD = 160 – 6P, QS = – 100 + 20P. where P is the price (dollars per yard) and Q is the rate of sales (hundreds of yards per month). A typical firm in this market has a total cost function given as: TC = 100 – 22q + 2q2, where q is the firm’s output level. The optimal amount to produce for the typical firm is q =A company manufacturing laundry sinks has fixed costs of $100 per day but has total costs of $2,500 per day when producing 15 sinks. The company has a daily demand function of q = 360 − p, where q is the number if laundry sinks demanded and p is te price of a laundry sink. (c) If production increases continuously, what is likely to be the average cost per sink?
- Revenue from product X is $11,000, variable costs are $7,000, and allocated fixed costs are $6,000. If you drop product X in the long term, profit will:Suppose a company has fixed costs of $53,200 and variable cost per unit of 1/3x + 444 dollars, where x is the total number of units produced. Suppose further that the selling price of its product is 2372 − 2/3x dollars per unit. (a) Find the break-even points. (Enter your answers as a comma-separated list.) x = (b) Find the maximum revenue. (Round your answer to the nearest cent.) $ (c) Form the profit function P(x) from the cost and revenue functions. P(x) = Find maximum profit. $ (d) What price will maximize the profit? (Round your answer to the nearest cent.) $The demand function for small high-definition televisions is given by p = 9,000 − 55x, where p is the price, in dollars, that x televisions can be sold. The cost function (in dollars) to produce televisions is C = 3,500x + 2,000. (Simplify your answers completely.) (a)Find the revenue function, R. R = (b)Find the profit function, P. P = (c)Find how many televisions should be sold to maximize profit. televisions (d)What is the maximum profit (in dollars)? $
- A firm is producing computer monitors. The market price per monitor is P1=$450. The cost function is given by C(Q) = 1,500 + 2.8Q2. New information indicates that the new market price is P2=$130. Given this information, what are the optimal profits at the new price?Market research for a certain ice cream company indicates that if the price per cup of ice cream is P50.00, the demand will be 1200 cups, whereas if the price is increased to P60.00, the demand will be 1100 cups. Therefore, at a production level of 200 cups of ice cream, the revenue generated by the company would be $130 for each additional cup of ice cream produced. Now, suppose it is known that the total cost of production of x cups of ice cream is given by C(x) = 3x + 25,500. (a) Find the value(s) of x at the break-even points. (b) Use marginal analysis to approximate the profit from the sale of the 500th cup of ice cream. Compare this value with the exact profit from the sale of the 500th cup.The market for high-quality matsutake mushrooms is dependent on the weather. If the weather is good, one kilogram matsutake mushroom can be sold for $30. In bad weather it sells for only $20 per kilogram. Matsutake mushrooms produced one week will not be kept until the next week, A small matsutake mushrooms producer has a cost function given by C = 0.5q^2 + 5q + 100 where q is weekly matsutake mushrooms production. Production decisions must be made before the weather (and the price of matsutake mushrooms) is known, but it is known that good weather and bad weather each occur with a probability of O.5. How much matsutake mushrooms should this firm produce if it wishes to maximize the expected value of its profits?
- For a unit demand function p=24-8x where x is the number of units and p is the price in tk,finds tge sales function. If the average cost per unit is Tk,8 find a.The profit function, b.The number of units that maximize that profit function.If the profit function for a firm is given by P(x) = −3800 + 210x − x2 and limitations on space require that production be less than 100 units, find the break-even points. (Enter your answers as a comma-separated list.)Exercise 10.1) Suppose that Quality Widgets Limited is an efficient small firm with cost functionC(q)=q3 - 10q2+100q + 196 and suppose also that the maximum level of weekly production is L=10. Determine: (a) their fixed cost, (b) their profit function, (c) their startup point, (d) their breakeven point, (e) their supply set.