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Microeconomic Theory



                   Notes
                                                        Table 3: Different Concepts of Revenue
                                            Units         Total Revenue  Average Revenue  Marginal Revenue
                                              1                10              10               10
                                              2                18                9                8
                                              3                24                8                6
                                              4                28                7                4
                                              5                30                6                2
                                              6                30                5                0
                                              7                28                4              –2



                               Self Assessment

                               State whether the following statements are True/False:
                                 9.  When both average revenue and marginal revenue are falling then the marginal revenue is greater
                                   than average revenue.
                                 10.  The average of revenue is always positive.
                                 11.  Marginal revenue can be positive zero or negative.
                                 12.  When elasticity of demand is more than per unit then marginal revenue is positive.

                               From Table 3 we can know that the total revenue is increasing from the sixth unit of product. After that
                               it has started increasing. As soon as more units of product are sold, the average revenue and marginal
                               revenue get lower. Average revenue is always positive but marginal revenue can be positive, zero or
                               negative. Table 3 shows that the marginal revenue for the sixth unit is zero and negative for seventh
                               unit.

                               All the three concepts of revenue can be described by Fig. 11.7. In Fig. 11.7 (A) the total revenue curve
                               and in 11.7 (B) average and marginal revenue curves are indicated. On the OX axis both (A) and (B),
                               units of product have shown while revenue is displayed on OY axis. Fig. 11.7 (A) identifies that total
                               revenue is increasing from point O to B. When the total revenue is maximum in point B then as per
                               Fig. 11.7 (B), the marginal revenue is zero. After point B, the curve of total average falls. It means that
                               however the product has been sold in large number but the total average decreases. In this condition,
                               marginal revenue is negative. In Fig. 11.7 (B) it is shown that AR is average revenue curve. The slope
                               of this curve is downward. It is proved that to sell more units, average revenue or price would be low.
                               In Fig. 11.7 (B), MR is marginal revenue curve. The slope of this curve is also downward. It means
                               that however the products are sold in greater quantity, but the marginal revenue would be low. The
                               marginal revenue for sixth unit is zero and seventh unit is negative. We can see that when average
                               revenue and marginal revenue are falling then marginal revenue is lower than average revenue.

                                (i)  It must be known that average revenue or price is represented by the slope of O and TR curve is
                                   represented by a straight line. For example, in Fig. 11.7 (A) the slope of line OA is PQ/PQ on the
                                   point P on TR line.
                                (ii)  Any slope of tangent line of any point of TR curve represents marginal revenue. For example, in
                                                                                CE

                                   Fig. 11.7 (A) the slope of tangent line TM represented as   ___       marginal revenue on C point of TR.
                                                                                EF

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