# Globale Microeconomics

## Quiz 11 :Monopoly

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At the current level of output, a firm's marginal cost equals 16 and marginal revenue equals 10. The firm
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C

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A profit-maximizing monopolist will never operate in the portion of the demand curve with price elasticity equal to
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C

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-The above figure shows the demand and cost curves facing a monopoly. The monopoly maximizes profit by selling
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B

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The monopoly maximizes profit by setting
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At an output level of 100, a monopolist faces MC = 15 and MR = 17. At output level q = 101, the monopolist's MC = 16 and MR = 15. To maximize profits, the firm
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For a monopoly, marginal revenue is less than price because
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If the inverse demand curve a monopoly faces is p = 100 - 2Q, and MC is constant at 16, then profit maximization
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-The above figure shows the demand and cost curves facing a monopolist. The monopoly maximizes profit by setting price equal to
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-The above figure shows the demand and cost curves facing a monopoly. Maximum profit equals
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If the inverse demand curve a monopoly faces is p = 100 - 2Q, and MC is constant at 16, then profit maximization is achieved when the monopoly sets price equal to
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One difference between a monopoly and a competitive firm is that
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For a monopoly, marginal revenue is less than price because
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If the inverse demand curve a monopoly faces is p = 100 - 2Q, and MC is constant at 16, then maximum profit
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If the inverse demand curve a monopoly faces is p = 100 - 2Q, then profit maximization
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If a firm is able to influence its price,
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A monopolist faces the inverse demand curve P = 60 - Q. It has variable costs of Q2 so that its marginal costs are 2Q, and it has fixed costs of 30. The monopoly's profit-maximizing output is
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If the inverse demand function for a monopoly's product is p = a - bQ, then the firm's marginal revenue function is
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A monopolist faces the inverse demand curve P = 60 - Q. It has variable costs of Q2 so that its marginal costs are 2Q, and it has fixed costs of 30. The monopoly's profit-maximizing price is
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Marginal Revenue is
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If the inverse demand function for a monopoly's product is p = 100 - 2Q, then the firm's marginal revenue function is
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