ECON 3411 Lecture Notes - Lecture 37: Inverse Demand Function, Marginal Revenue, Marginal Cost

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What is the maximum price per unit a monopolist can charge to be able to sell 3: suppose the i(cid:374)(cid:448)erse de(cid:373)a(cid:374)d fu(cid:374)(cid:272)tio(cid:374) for a (cid:373)o(cid:374)opolist"s produ(cid:272)t is gi(cid:448)e(cid:374) (cid:271)y (cid:1842) = 10 2(cid:1843). The maximum price the monopolist can charge for 3 units is: (cid:1842) = 10. The marginal revenue at 3 units for this inverse linear demand is: (cid:1844) = (cid:883)(cid:882) (cid:884)(cid:4666)(cid:884)(cid:4667)(cid:4666)(cid:885)(cid:4667) = : a profit-maximizing monopolist should produce the output, (cid:1843) , such that (cid:1844)((cid:1843)) = ((cid:1843)) marginal revenue equals marginal cost: 24. 5. profit-maximizing price, quantity and maximum profits: suppose the i(cid:374)(cid:448)erse de(cid:373)a(cid:374)d fu(cid:374)(cid:272)tio(cid:374) for a (cid:373)o(cid:374)opolist"s product is given by (cid:1842) = 100 2(cid:1843) and the cost function is ((cid:1843)) = 10 + 2(cid:1843) . Profit-maximizing output is found by solving: (cid:883)(cid:882)(cid:882) (cid:886)(cid:1843) = 2 (cid:1843) = The profit-maximizing price is: (cid:1842) = 100 (cid:884)(cid:4666)(cid:884)(cid:886). (cid:887)(cid:4667) = (cid:883). Thus, there is no supply curve for a monopolist, or in markets served.

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