You run a firm using two rented machines, the cost of rent is 100 each. Wage per worker (L) is 200. The output table is as follows: L (workers) Q 0 0 11 4 10 14 2 3 4 5 6 17 Answer: 19 20 If the price is $67, how much is your profit?
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- A price-taking, profit-maximizing, competitive firm produces output this way: Y = 100K0.5 The company rents capital at rate r to produce output Y. The company only has that one cost, the rental rate of capital, so total costs are rK. The rental cost of capital, r, is 0.2. If the company wants to maximize its profits, how much capital (K) should it rent?A firm has the following total costs, where Q is output and TC is total cost: QTC0$ 1001110213031604200525063107380846095501065011760 Say the firm is in a perfectly competitive market. If the current market (equilibrium) price is $ 70, at what output level will the firm as a profit maximizer produce at? Say the market price rises to $ 100. At what output level (as a perfect competitor) will this produce at? How much profit is the firm making at a price of $90? Based on this calculation, do you expect firms to enter or leave this market? Say instead this firm is a monopoly. If the firm maximizes profit at an output level where marginal revenue equals $ 80, what output level will this be?Question 3 Mr. Stonewall has to set up a firm that produces calculators competing with the likes of Casio and Sharp calculators. In order for to estimate the amount of labour and capital needed to maximise profit in the long run, Mr. Stonewall has employed you to help him in this regard. Currently, the competitive wage rate is set at ¢4 per unit of labour and capital is rented at ¢5 per unit. The forces of demand and supply in the industry has also set the equilibrium price of calculators at ¢0.8 per unit. Suppose the production function of Mr. Stonewall's firm is given as Q 20K0.5 LO.5 + 7.5 and the firm total cost of production is ¢1690. Find the optimal levels of capital and labour needed to optimize output. The maximum profit of the firm at the optimal levels of labour and capital. 11.
- A competitive firm's production function is f(L, M) = 8L¹/2 + 8M1/2. The price of L is $1 and the price of M is $3. The marginal product of L is 4/L1/2 and that of Mis 4/M¹/2. The price of output is $6. What is quantity of output? the profit-maximizing 512 516 244 256Yuri has been offered a job with a weekly wage of $800. Yuri declines the offer and starts a tutoring business of his own. He rents a classroom for $200/week. Additional material costs are $5 per student per one-hour tutorial. Tuition is $30 per student per tutorial (regardless of the size of the tutorial class). 3a) What is the weekly accounting profit function for Yuri's business? 3b) What is the weekly economic profit function for his business? - --- ---- 3c) What is the economic breakeven number of tutorial hours per week?(This is a single question with five parts to the answer. I would appreciate help with all five parts if possible. Image screenshot of the original question with the formulas more easily readable than can be identified here is attached) Tech firms produce goods and services from labor and energy. The total cost in dollars to produce y amount of goods and services for each firm j is cj(yj) = yi2. There are 100 identical tech firms which all behave competitively. What is the individual supply of technological goods and services? What is the market supply of technological goods and services? Suppose the demand curve for these goods is D(p)=200-50p. What is the equilibrium price and quantity sold? How much is the total surplus of this economy? Now suppose that the industry makes a one-time investment for $K amount of dollars to innovate in a new technology of production that allows every firm to reduce its cost of production to a 1/4 fraction of the previous cost. What is the new total…
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- Making dresses is a labor-intensive process. Indeed, the production function of a dressmaking firm is well described by the equation Q = L − L2∕800, where Q denotes the number of dresses per week and L is the number of labor hours per week. The firm’s additional cost of hiring an extra hour of labor is about $20 per hour (wage plus fringe benefits). The firm faces the fixed selling price, P = $40. Over the next two years, labor costs are expected to be unchanged, but dress prices are expected to increase to $50. What effect will this have on the firm’s optimal output? A- Increase B- Decrease C- No Effect2Please Answer according to the picture. What are the parameters of the problem? Find the conditional factor demand functions. Label them l(w,r,y) and k(w,r,y).Find the cost function: c(w,r,y). What is its interpretation?