2.The marginal revenue of a firm is given by the following equation: MR(Q) = 22 +21Q + 16Q2 Where, Q represents the quantity produced. Also given, the total revenue of the firm, when they produce 5 units of output, is 50, i.e., TR(5) = 50. Calculate the firm's total revenue function. What is the value of the constant term in the total revenue function? Answer in two decimal places. Be careful about the sign. Calculate the total revenue of the firm when the firm produces 7 units of output. Answer in two decimal places.

2.The marginal revenue of a firm is given by the following equation: MR(Q) = 22 +21Q + 16Q2 Where, Q represents the quantity produced. Also given, the total revenue of the firm, when they produce 5 units of output, is 50, i.e., TR(5) = 50. Calculate the firm's total revenue function. What is the value of the constant term in the total revenue function? Answer in two decimal places. Be careful about the sign. Calculate the total revenue of the firm when the firm produces 7 units of output. Answer in two decimal places.

ENGR.ECONOMIC ANALYSIS

14th Edition

ISBN:9780190931919

Author:NEWNAN

Publisher:NEWNAN

Chapter1: Making Economics Decisions

Section: Chapter Questions

Problem 1QTC

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Assume a firm's short-run cost function is given by the following expression: C(q) = 2+q+q2 If the firm can sell each unit of their output at a price of p=9 dollars, what is the maximum profit the firm can earn in the short-run? a.) Maximum Profit = ? dollars
3.
1.) A firm engaged in the manufacture of RTWS faces the short-run production function Q = 250L - 5L², where L is the number of units of labor and Q is the number of RTWs produced annually. a.) How many units of labor are needed to maximize production output? b.) Find the maximum number of RTWs that can be produced by the firm in a year. c.) Compute the marginal product of the 10th unit of labor. d.) How many RTWS can be produced by the firm in a year if there are 10 units of labor? e.) Compute the marginal product of the 40th unit of labor. f.) How many RTWs can be produced by the firm in a year if there are 40 units of labor? g.) Sketch the graph of the production function.
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I need help with this problem for business calculus. The revenue given is R(x)=275(0.974)^2x+1 I have to find the marginal revenue when 150 computers are sold and interpret the answer in a sentence. I know that I have to find the Marginal revenue function and I think it's -14.48918*0.974^2x+1 but I'm not 100% sure. I also need some clarification if I need to plug 150 into x to get the marginal revenue for 150 computers sold. Please help, thank you!
Please help with f.
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