At the profit-maximizing output level, the slopes of the revenue and total cost curves are not equal, that is; MR(*) < MC(*). Select one: True False
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At the profit-maximizing output level, the slopes of the revenue and total cost
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- marginal revenue equal marginal cost" condition for profit maximization is rather confusing.Discuss the rationale behind the condition, highlighting how different it is from the break-even analysis.Recall that profit equals revenue minus cost. For the revenue and cost functions shown, answer parts (a) through (e) below. R(x)equals=400x−2x^2 and C(x)equals=200x+4250, with 0≤x≤100 (a) Find the break-even point. The break-even point(s) is(are) x=?. (Type an integer or decimal rounded to one decimal place as needed. Use a comma to separate answers as needed.) (b) Find the x-value that makes profit a maximum. x=? (Type an integer or decimal rounded to one decimal place as needed.) (c) Find the maximum profit. The maximum profit is $? (Type an integer or decimal rounded to one decimal place as needed.) (d) For what x-values will a loss occur? Select the correct choice below and fill in the answer box(es) to complete your choice. (Round to one decimal place as needed.) A. x<? or x>? B. x>? C. x<? D. ?<x<? (e) For what x-values will a profit occur? Select the correct choice below…How many of the following will occur with a linear total revenue curve? (i) A linear cost curve (ii) A linear profit curve (iii) A single break-even point (iv) Increasing profits as output increases beyond the upper break-even point a.None b.Four c.Three d.One e.Two
- Dalahla Company Limited, focusing on producing tooth paste (in units) has a demand function4? = 35 − 0.5?. If total fixed cost is GH¢80 and average variable cost per unit function is 3? −51+325/Q, where Q is number of tooth paste produced and P is the price per tooth paste (in GH¢).What is the total profit at the profit maximizing level of output, and what is the best pricing policyoption?Tasty Inc. sells table salt to both retail grocery chains and commercial users (e.g., bakeries, snack food makers, etc.). The demand function for each of these markets is: Retail grocery chains: P1 = 180 − 8Q1 Commercial users: P2 = 100 − 4Q2 where P1 and P2 are the prices charged and Q1 and Q2 are the quantities sold in the respective markets. Tasty's total cost function (which includes a "normal" return to the owners) for salt is: TC = 50 + 20(Q1 + Q2) (a) Determine Tasty's total profit function. (b) Assuming that Tasty Inc. is effectively able to charge different prices in the two markets, what are the profit-maximizing price and output levels for the product in the two markets? What is Tasty's total profit under this condition?Distinguish clearly between Marginal Revenue and Marginal Costs using suitable examples.
- A company has a linear total cost and a linear total revenue, where the slope of the revenue line is greater than the slope of the cost line. How many of the following will allow the firm to reduce the level of their break-even point? (i) Increase their selling price (ii) Increase their output (iii) Increase their fixed costs (iv) Decrease variable costs a.Four b.One c.Two d.Three e.NoneCells A1 to A3 contain the quantity produced for the three products. Whereas cells B1 to B3 and C1 to C3 contain profit/unit and production time required per unit respectively for the same three products. What is the content of the Set Objective cell for maximising Total Profit? a. =SUMPRODUCTS (A1:A3, B1:B3) b. None of these c. =SUM(A1:A3) d. =SUMPRODUCTS (A1:A3, C1:C3)If a perfect competitor was earning an economic profit in the short run, would this situation continue through the long run? Why or why not? (Answer with diagram) Note:- Please avoid using ChatGPT and refrain from providing handwritten solutions; otherwise, I will definitely give a downvote. Also, be mindful of plagiarism. Answer completely and accurate answer. Rest assured, you will receive an upvote if the answer is accurate.
- A two - product firm faces the following demand and cost functions: Q1 = 40 - 2P1 - P2 Q2 = 35 - P1 - P2 C = Q 2/1 + 2Q 2/2 + 10 (a) find the output levels that satisfy the first order condition for maximum profit. (use fractions) (b) check the second - order sufficient condition. Can you conclude that this problem possesses a unique absolute maximum? (c) What is the maximal profit?ABC Company Limited is a new business established to produce tables (in units). The demand function for tables is given as 4? = 35 − 0.5?. It has been estimated that the total fixed cost is GH¢80 and average variable cost function is 3? − 51 + 320, where Q is number of tables produced ? and P is the price per table (in GH¢). Given this information, what is the total profit at the profit maximizing level of output, and what is the best pricing policy option?A two product firm faces the following demand and cost functions: Q1 = 40 - 2P1 - P2 Q2= 35 - P1 - P2 C = Q21 + 2 Q22 + 10 (a) Find the output levels that satisfy the first-order condition for maximum profit. (use fractions.) (b) Check the second-order sufficient condition. Can you conclude that this problem possesses a unique absolute maximum? (c) What is the maximal profit?