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Please solve for the marginal revenue function using the
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- based on your answers from the previous question in assuming that the marginal revenue curve is a straight line use the black line plus symbolSANUMARC produces fingerlings for sell. The quantity x (kg) of these fingerlings demanded each week is related to the wholesale unit price p by the equation P = − 0.006x + 180 The weekly total cost incurred by SANUMARC for producing x kgs of fingerlings is C(x) = 0.000002x3 – 0.02x2 + 120x + 60,00 a. Find the marginal cost function C, b. Find the marginal revenue function R’ and the marginal profit function P’ c. Compute P’(2000) and interpret the results.Let a linear cost function C(x) = 21.95 + 1400 and a linear revenue function R(x) = 20x. What is the marginal cost? What is the marginal revenue? Write the profit function P(x). What is the marginal profit?
- The marginal revenue function for a manufacturer's is a of form (a)/(e^(q)+b) where a and b are constants. A)Derive the demand function. B)Analyze the features of function elements of a and b.Given Cost and Price (demand) functions C(q)=120q+45000 and p(q)=−2.8q+900, what is the marginal revenue when costs are $80,000? The marginal revenue is ____dollars per item.The marginal revenue from the 10th unit is given by the following function:- 2Q2 - 36 Find the marginal revenue
- A firm has a cost function of C = 1000 + 20Q + 1/10Q2a) Estimate the firm’s demand function. You may assume that the slope is a wholenumber, and the intercept is a multiple of 10. b) Find the firm’s revenue function. You do not need to draw it. c) Find the marginal revenue function, and draw it on a copy of the graph. d) Find and draw the marginal cost function.e) Use your results from parts (c) and (d) to find the profit-maximising level of output.(3 marks)f) Find the market price at this level of output.A demand function of a company is given by the equation P= 6.51 - ln(Q) (A) Find the total revenue (TR) (B) Find the marginal revenue (MR) (C) Determine the output Q at which TR is a maximumSergio Lopez is a publisher of Latin American poetry. His fixed cost is $525, and the cost to produce each individual copy of his book is $3.50. Currently, Sergio is selling these books for $6 each. So far this year, he has produced x a. Write a linear cost function C for Sergio’s book production, in terms of x. b. Find the linear revenue function R for selling x copies of the book. Remember that P(x) = (price)x. c. Use and 1b. to determine the profit function P for selling x books. Write the formula in simplified form. d.Use your answer for 1c to determine the profit, in dollars, for selling 300 books.
- If the marginal revenue in dollars per unit for a month is given by MR= −0.04x + 36, find the total revenue function provided that R(0)= 25Suppose a company's revenue function is given by R(q)=−q3+400q2R(q)=-q3+400q2 and its cost function is given by C(q)=550+12qC(q)=550+12q, where qq is hundreds of units sold/produced, while R(q)R(q) and C(q)C(q) are in total dollars of revenue and cost, respectively.A) Find a simplified expression for the marginal profit function. (Be sure to use the proper variable in your answer.) MP(q)=MP(q)= B) How many items (in hundreds) need to be sold to maximize profits? Answer: hundred units must be sold. (Round to two decimal places.)The total revenue curve of a firm is R(q) = 40q − 12q2 and its average cost A(q) = 1/30 q2 − 12.85q + 20 + 400/q , ,where q is the firms output. Derive expressions for the firm's: (i) total cost function (ii) total profit function