Panther Acre Cattle Company - Chapter 7 Lab A typical farm or ranch problem is determining the optimum or profit-maximizing weight to sell fed cattle. Assume the feeder cattle are purchased at 600 pounds. The feed required and the weight gain is shown in the table below. Feed costs 7¢ per pound and feeder cattle prices are as follows: Weight go to 3rd deciment Price per Pound 600-899 lbs 72¢ 900-1099 lbs 70¢ 1100 lbs or more 67¢ Pay attention to the price changes when computing MVP. Input Output Feed Weight Selling Required Gain Weight Total Average Marginal Marginal Marginal Revenue Physical Physical Value Input (lbs) (lbs) (lbs) Product Product Product Cost 0 0 600 432 XXX 500 50 So 650 468 0.10 XXX 0.083 XXX XXX 1,100 145 as 745 536.40 0.132 6.158 1,700 235 ao 835 601.20 0.138 0.15 2,300 320 85 920 644 0.139 2,900 400 80 1,000 700 0.138 3,500 465 65 1,065 745. SO 0.133 4,100 525 60 1,125 753.75 0.128 4,700 575 SO 1,175 787.25 0.122 5,300 615 D 1,215 814.05 0.116 5,900 645 30 1,245 834.15 0.109 1. What is the profit-maximizing weight at which to sell fed cattle? 2. If feed costs 10¢ per pound, what would be the profit-maximizing weight? 3. How necessary was it to calculate APP to answer these questions?

Panther Acre Cattle Company - Chapter 7 Lab A typical farm or ranch problem is determining the optimum or profit-maximizing weight to sell fed cattle. Assume the feeder cattle are purchased at 600 pounds. The feed required and the weight gain is shown in the table below. Feed costs 7¢ per pound and feeder cattle prices are as follows: Weight go to 3rd deciment Price per Pound 600-899 lbs 72¢ 900-1099 lbs 70¢ 1100 lbs or more 67¢ Pay attention to the price changes when computing MVP. Input Output Feed Weight Selling Required Gain Weight Total Average Marginal Marginal Marginal Revenue Physical Physical Value Input (lbs) (lbs) (lbs) Product Product Product Cost 0 0 600 432 XXX 500 50 So 650 468 0.10 XXX 0.083 XXX XXX 1,100 145 as 745 536.40 0.132 6.158 1,700 235 ao 835 601.20 0.138 0.15 2,300 320 85 920 644 0.139 2,900 400 80 1,000 700 0.138 3,500 465 65 1,065 745. SO 0.133 4,100 525 60 1,125 753.75 0.128 4,700 575 SO 1,175 787.25 0.122 5,300 615 D 1,215 814.05 0.116 5,900 645 30 1,245 834.15 0.109 1. What is the profit-maximizing weight at which to sell fed cattle? 2. If feed costs 10¢ per pound, what would be the profit-maximizing weight? 3. How necessary was it to calculate APP to answer these questions?

ENGR.ECONOMIC ANALYSIS

14th Edition

ISBN:9780190931919

Author:NEWNAN

Publisher:NEWNAN

Chapter1: Making Economics Decisions

Section: Chapter Questions

Problem 1QTC

See similar textbooks

Similar questions

A manufacturer has been selling 1000 television sets a week at $400 each. A market survey indicates that for each $10 rebate offered to the buyer, the number of sets sold will increase by 100 per week. Round your answers to the nearest dollar. (a) Find the demand function (price as a function of units sold). p(x) = (b) How large a rebate should the company offer the buyer in order to maximize its revenue? $ (c) If the company experiences a cost of C(x) = 77,000+ 130x, how should the manufacturer set the size of the rebate in order to maximize its profit? $
A large wood products company is negotiating a contract to sell plywood overseas. The fixed cost that can be allocated to the production of the plywood is $84309 per month. The variable cost per thousand board feet is $220.0 for demand 2176 units. The price charged will be determined by P-$739-0.07D per 1000 board feet. For this situation, calculate the profit for the mentioned scenario. Select one: a. 1045034.93 O b. 713586.68 C. 3498584082.68 d. 1213500.68
None
A restaurant has a steady annual demand for 885 bottles of California wine. It costs $3 to store 1 bottle for 1 year, and it costs $7 to place a reorder. Find the optimum number of bottles per order. The optimum number of bottles per order is. (Type a whole number.)
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
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.
When the price of candy bars increased from $0.45 to $0.55, the quantity demanded changed from 21,000 per day to 19,000 per day. In this price range, the price elasticity of demand coefficient (based on the midpoint formula) for candy bars is A) -1. B) -0.18. (C) -2. D -0.5.
1
ASAP 1) Compute the profit-maximizing advertising budget for a monopoly firm using the following pieces of information(a) The company is expected to sell $50 million worth of the product(b) It is estimated that a 1% increase in the advertising budget would increase the quantity sold by 0.04%(c) It is estimated that a 1% increase in the product's price would reduce quantity sold by 0.2%
Bags/Participants Fixed Cost Variable Cost Total Cost 0 $1,700 $ - $1,700 100 $1,700 $500 $2,200 200 $1,700 $1,200 $2,900 300 $1,700 $2,700 $4,400 400 $1,700 $5,200 $6,900 500 $1,700 $9,000 $10,700 600 $1,700 $15,000 $16,700 700 $1,700 $23,800 $25,500 800 $1,700 $36,800 $38,500 900 $1,700 $55,800 $57,500 1,000 $1,700 $83,000 $84,700 Given the above information on cost, if you charge $15 per entry, what is the breakeven quantity of bags that you should order? At what quantity of bags will profits be maximized? A Use the profit maximizing rule, MR ≥ MC, buy 300 bags. B Use the profit maximizing rule, MR ≥ MC, buy 200 bags. C Use Qb = F/(MR-AVC) where Qb is the breakeven quantity to be determined, the optimal quantity of bags is 300. D Use Qb = F/(MR-AVC) where Qb is the breakeven quantity to be determined, the optimal quantity of bags is 200.
(1) The revenue for a product is R(x) = -0.004x? + 21x cost is C(x) = 0.02x + 38, for x units produced and sold. (a) Find the marginal profit for 2800 units. (b) Should output be increased or decreased to generate a higher profit? 6200 and the
Hello can anyone help me answer this one question. Thank you!