Q.A firm operating under perfect competition sells its product at ₹10 per unit. The marginal physical product (MPP) schedule of labour is: 1st worker = 10 units, 2nd worker = 8 units, 3rd worker = 6 units, 4th worker = 4 units, 5th worker = 2 units. If the market wage rate is ₹40 per worker, how many workers will the firm employ according to the marginal productivity theory?
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Start your 14-day free trial to unlock the full solution →Step 1 — Compute MRP for each worker. Since the firm operates under perfect competition, marginal revenue (MR) equals the market price of ₹10 for every unit sold. MRP is calculated as :
| Worker | MPP (units) | MRP = MPP × ₹10 |
|---|---|---|
| 1st | 10 | ₹100 |
| 2nd | 8 | ₹80 |
| 3rd | 6 | ₹60 |
| 4th | 4 | ₹40 |
| 5th | 2 | ₹20 |
Step 2 — Apply the employment rule. A profit-maximising firm hires a worker as long as that worker's MRP is at least equal to the wage rate (₹40 here), because hiring is profitable whenever the extra revenue generated covers the extra wage cost.
Step 3 — Determine the cut-off. Workers 1 through 4 all have MRP ≥ ₹40 (₹100, ₹80, ₹60, and ₹40 respectively), so hiring each of them is worthwhile. The 5th worker's MRP is only ₹20, which is less than the ₹40 wage — hiring this worker would cost more than the revenue gained, so the firm stops before hiring the 5th worker. …
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