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The profit-maximizing markup.A monopoly should select a price where demand is elastic in order to maximise its profit. At the point where MR=MC, a monopolist seeks to maximise profit.
The marginal revenue for a monopolist is determined as follows: marginal revenue = change in total revenue/change in output. Demand that is elastic (e > 1) results in positive marginal revenue, while demand that is inelastic (e 1) results in negative marginal income. When demand exhibits unitary elastic behaviour (e = 1), marginal revenue is zero. Therefore, a monopolist should create and maximise profits when demand is elastic. Profit-maximizing price is 600 at 100% makeup. After thinking about the problem, fixing it, and figuring out the price that would maximise profits, we are left with.The marginal revenue for a monopolist is determined as follows: The difference between total income and output is the marginal revenue.
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