The kinked-demand schedule that an oligopolist believes confronts the firm is given in the table below. Compute the oligopolist’s total revenue at each of the nine prices, and enter these figures in the table. Also compute marginal revenue for each unit between the nine prices and enter these figures in the table.
Price |
Quantity demanded | Total revenue | Marginal revenue per unit |
$17.40 | 150 | $_____ | |
16.80 | 300 | _____ | $_____ |
16.20 | 450 | _____ | _____ |
15.60 | 600 | _____ | _____ |
15.00 | 750 | _____ | _____ |
14.40 | 792 | _____ | _____ |
13.80 | 837 | _____ | _____ |
13.20 | 864 | _____ | _____ |
12.60 | 900 | _____ | _____ |
Instructions: Enter all dollar values to two
decimal places.
(a) Calculate Total Revenue and Marginal Revenue
Product.
Total Revenue: $
Marginal Revenue: $ ---
(b) Where is the "kink" in the demand curve in
terms of price?
Between $
and $
(c) What is the current selling price at that kink
and how much output will be demanded?
Price: $
Output Level:
units
(d) What is the range of Marginal Costs that will
keep the price set at the kink?
Between $
and $
a. refer table.
b. Kink is in between price : $15 and $ 14.4(Marginal revenue after $15 price drops significantly as this part is inelastic in demand)
c.At kink selling price is $15 and quantity is 750
d. It is between 14.4 $ and $15.00 because , MC1 is the upper limit and MC2 is the lower limit of marginal costs that are consistent with producing output Q1 and selling this at price P1, by use of the MC = MR profit-maximising rule. This is the result of the broken portion of the MR curve.
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