JAMB 2024 Economics · Question 55

Under perfect competition, a profit maximizing firm will hire labour up to the point where the last unit of labor adds

Options

  1. A.less to TR as to TC
  2. B.as much to TR as to TC
  3. C.more to TC than to TR
  4. D.less to TC than to TR

Answer: B. as much to TR as to TC

Explanation written with AI and checked against the answer key

Analyze the question: It asks about the hiring decision of a profit-maximizing firm in a perfectly competitive market. The firm hires labour up to a certain point, and we need to describe what the last worker adds to revenue compared with cost.

Concept: A firm hires labour by comparing two things:

  • Marginal Revenue Product of labour (MRP): the extra Total Revenue (TR) from hiring one more worker. MRP = MP × MR (under perfect competition, MR = Price, so MRP = MP × P).
  • Marginal Cost of labour (MC, i.e. the wage): the extra Total Cost (TC) of hiring that worker. Under perfect competition in the labour market, this is the wage rate (W).

Step-by-step reasoning:

  1. If MRP > wage, the worker adds more to TR than to TC. Profit rises, so hire more.
  2. If MRP < wage, the worker adds more to TC than to TR. Profit falls, so hire fewer.
  3. Profit is at its maximum when the two are equal: MRP = W, meaning the extra revenue equals the extra cost.

So the last unit of labour hired adds as much to total revenue as it adds to total cost.

Checking the options:

  • A. Less to TR than to TC: the worker would reduce profit, so this is wrong.
  • B. As much to TR as to TC: this is the equilibrium condition (MRP = MC), so it is correct.
  • C. More to TC than to TR: this means a loss on the extra worker, so it is wrong.
  • D. Less to TC than to TR: the firm would still gain by hiring more, so it has not yet reached the maximum.

Exam tip: Remember that profit is maximized where "marginal benefit = marginal cost". For labour, that is MRP = wage. For output, it is MR = MC. Any JAMB question that says "up to the point where" is usually pointing to the equality condition.

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