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The difference between TC and TVC falls with increase in output
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- Note: chat gpt and other ai bots are strictly prohibited..The following figure represents the Marginal Abatement Cost curves of two paper towel factories: Unbleached Factory, Number 1 and Bleached Factory, Number 2 in the figure. Their MAC functions are: MAC1 = 61.5E1 and MAC2 = 6 -0.75E2 E1 and E2 are the emissions of the two firms in tonnes.SuProse a liim hus revenue R=15t- 5q2 und (Ost (= 93-13.5e+ 50+ 40. Make a sketch of average Variable cOst, marginal (ost and maigina fevenue.
- Give with diagram mandatoryQuestion Two: The following data for a small farm operating in a perfectly competitive market are given in the table below. The price is $10 per yogurt. Q TC 100 10 200 20 280 30 330 40 360 50 380 60 390 70 425 80 500 90 610 100 750 Instructions: 1. What is the firm's decision at that price? (whether to produce or to shutdown), justify your answer. 2. Show the range of output at which the firm experience IMR and DMR. 3. Using excel, now suppose the price of strawberry yoghurt decreases to $5.5 per unit, what is the right decision firm should take, (produce or shutdown) justify your answer.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= 75 -0.10 (D is the demand or quantity sold per month and p is the price in doilars). The fbxed cost is $1.000 per month and the variable cost is $30 per unit produced. a. What is the maximum profit per month for this product? b. What is the range of profitable demand during a month? a. The maximum profit per month for this product is S (Round to the nearest dollar.) b. The range of profitable demand during a month is from units to units. (Round up the lower limit and down the upper limit to the nearest whole number.)
- 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 = 75 – 0.1D units (D is the demand or quantity sold per month and p is the price in dollars). The fixed cost is $1,000 per month and the variable cost is $30 per unit produced. Solve, a. What is the maximum profit per month related to thisproduct? b. What is the range of profitable demand during a month?Hand written solutions are strictly prohibittedRefer to the Data for Elght Phones Talk Time Overall Score (Hours) Brand Model Price ($) Volce Quallty AT&T CL84100 50 73 Excellent 7 AT&T TL92271 70 Very Good 06 Panasonic 4773B 100 78 Very Good 13 Panasonic 6592T 80 72 Very Good 13 Uniden D2997 35 70 Very Good 10 Uniden D1788 70 73 Very Good Vtech DS6521 70 72 Excellent 7. Vtech CS6649 60 72 Very Good 7. (a) What is the average price for the phones? (Round your answer to the nearest cent.) 2$ (b) What is the average talk time for the phones? hours (c) What percentage of the phones have a voice quality of very good? %
- 920 it bait of 289301 Sindspis ON SEU pilkupeni A30S AO +32 monulo2 An economist for a sporting goods company estimates the revenue and Cost functions for the production of a new snowboard. These Functions are R(x) = -x ² +10x and ((x) = 4x+5, respectively, where x is the number of Snowboard's produced in thousands. The average profit is defined by the function AP(x) = P(x), where pox) is the profit function & Determine the production levels that make AP(x) > 0 P-xdSOLVE STEP BY STEP DONT USE CHATGPT In a market, a supply and demand table is presented for a product. Assume that your relationship is linear Price in dollars (P) 300 350 400 450 Quantity (Q) Weekly Offered (O) 1000 2000 3000 4000 Quantity (Q) Weekly Respondent (D) 3000 2500 2000 1000 Find the linear supply and demand functions for this product Find the market equilibrium pointPlease no written by hand the demand function for a manufacturer's product is p = f(g) = - 0.20g + 500, where p is the price (in dollars) per unit when q units are demanded (per day). Find the level of production that maximizes the manufacturer's total revenue and determine this revenue. what quantity will maximize the revenue. q = blank units