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As the oldest of the Seven Wonders of the Ancient World, the Great Pyramids of Giza in Egypt, is a huge tourist attraction. The Egyptian Government decides to grant one person called Rajmund, exclusive access to the pyramids so he can conduct tours. Each tour costs him $60 to conduct (e: his marginal cost is constant at $60/tour). Below is a table of potential prices he could charge and the corresponding quantities Quantity Price $/tour 200 180 tours 4 162 144 130 124 10 12 13 Although Rajmund can exert monopoly power, he decides he will set a price of $162 per tour (without consulting any economic concepts) Answer the following questions: our a. What is Rajmunds marginal revenue when the price is $162 per tour? Answer to the nearest whole number (with no decimal places). b At S162 per tour, should Rajmund decrease or increase the number of tours to maximise profit? c. Calculate the number of tours Rajmund should conduct to maximise profit. Answer to the nearest whole number (with no decimal places) Type D for Decrease or I for Increase

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