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Fundamental concepts I: incremental principle, marginalism, time perspective and discounting

Managerial Economics · Unit I · Topic 2 of 15 · 5 min read

The incremental cost and revenue principle with worked problems (including the February 2025 incremental and marginal revenue sum), the marginal concept, the short-run and long-run time perspective, and the discounting principle with present-value arithmetic.

On this page
  1. 1. The incremental principle
  2. 2. Worked problems on the incremental principle
  3. 3. The time perspective
  4. 4. The discounting principle
  5. 5. Other fundamental concepts often added
  6. How this is examined
Cases checked to exist. Read the judgment before quoting a holding.

Every case cited here has been checked to exist — the citation resolves and names the right parties. The propositions attributed to each case have not been verified line by line against the judgment. Case names link through to the full judgment: read it before quoting a holding in an examination answer, and never carry a proposition from notes into court on trust.

The examinable core. The syllabus lists five fundamental concepts: incremental, time perspective, equimarginal, discounting and opportunity cost. This note takes the first, second and fourth; the next note takes opportunity cost and the equimarginal principle. For an essay on “the fundamental concepts”, give all five, each with its rule and one numerical example.

1. The incremental principle

The incremental concept compares the change in total revenue with the change in total cost that a decision causes. A decision is worth taking if it increases total profit.

Incremental reasoning covers any change: a new product, a new market, a special order, a new machine, a change in price. Only costs and revenues that change because of the decision count. Sunk costs (already spent and not recoverable) and fixed overheads that continue anyway are irrelevant.

Incremental versus marginal. Marginal cost and marginal revenue are the change caused by one more unit of output. Incremental cost and revenue refer to the change caused by a whole decision, which may involve many units or none (a change of method). So marginal is a special case of incremental. Marginal revenue per unit can be found from incremental figures: MR = ΔTR ÷ ΔQ.

2. Worked problems on the incremental principle

Problem 1 (special order). A firm has spare capacity. Its full cost per unit is Rs. 75 (variable Rs. 50, allocated fixed overhead Rs. 25). A buyer offers to take 1,000 units at Rs. 60 each. The order needs special packing of Rs. 2,000. Should it be accepted?

ItemRs.
Incremental revenue (1,000 × 60)60,000
Incremental variable cost (1,000 × 50)50,000
Special packing2,000
Incremental cost52,000
Incremental profit8,000

Accept. The order seems to lose Rs. 15 a unit on full cost, but the fixed overhead is incurred whether or not the order is taken, so it is not an incremental cost. Two cautions should be added in the answer: the low price must not spoil the regular market, and there must truly be spare capacity.

Problem 2 (February 2025 paper). The price of commodity X falls from Rs. 20 to Rs. 13 per unit. Sales rise from 4,000 to 7,000 units and total revenue rises from Rs. 80,000 to Rs. 90,000. Calculate incremental and marginal revenue.

Check the data, and say so. 4,000 × Rs. 20 = Rs. 80,000 agrees, but 7,000 × Rs. 13 = Rs. 91,000, not Rs. 90,000. Work the sum on the figures given (IR Rs. 10,000, MR Rs. 3.33), then add one line: on price × quantity the new revenue would be Rs. 91,000, giving IR Rs. 11,000 and MR Rs. 3.67. Also note that MR (Rs. 3.33) is far below the new price (Rs. 13): to sell more, the firm cut the price on all units, not only the extra ones.

3. The time perspective

A decision must be judged over the right period. Marshall’s distinction is the base:

The principle: a decision should take account of both its short-run and its long-run effects, and give each its proper weight. A price cut may raise sales this quarter but invite retaliation and lower prices next year. A low special-order price (Problem 1) may be profitable now but teach regular customers to wait for discounts. Charging the maximum the market will bear may yield profit in the short run but attract entrants and government attention in the long run. Joel Dean put it as the need to balance short-run and long-run considerations.

4. The discounting principle

A rupee today is worth more than a rupee in the future, because today’s rupee can be invested to earn interest, because the future is uncertain, and because people prefer present to future consumption. So future receipts and payments must be brought to their present value before they are compared.

Formula. Present value PV = FV ÷ (1 + r)n, where FV is the future amount, r the rate of interest (discount rate) and n the number of years.

Amount receivableWhenRatePresent value (Rs.)
1,10,0001 year10%1,00,000
1,21,0002 years10%1,00,000
1,33,1003 years10%1,00,000

Problem. A buyer offers Rs. 1,00,000 today or Rs. 1,15,000 after two years. The firm can earn 10%. PV of Rs. 1,15,000 = 1,15,000 ÷ 1.21 = Rs. 95,041. The present offer is better by Rs. 4,959.

The principle stated: if a decision affects costs and revenues at future dates, discount them to present values before deciding. This is the basis of the net present value method of capital budgeting in Unit V.

5. Other fundamental concepts often added

How this is examined

The incremental principle comes as a 6-mark problem (February 2025: incremental and marginal revenue from a price fall) or folded into an essay on the fundamental concepts (February 2025: “Define managerial economics. Explain the fundamental concepts”). The syllabus asks for mathematical illustrations, so give at least one small sum under each concept. In a problem, set out the before and after figures, state the rule (IR > IC), and end with a one-line decision.

Now try the real questions: Managerial Economics past question papers.