B.Com (P)

Business Economics

Compiled from actual DU previous year question papers — key concepts, definitions, and exam patterns.

Business Economics

Business Economics — B.Com (Programme), Semester V

Full question-by-question breakdown of QP-7506 (UPC 2412093502), 90 marks, 5 questions × 2×9-mark parts with compulsory either/or choice. Same syllabus skeleton as the Hons paper but different specific sub-questions — see business-economics-hons.md for the companion paper.

Q1(a) — Ceteris Paribus & the Upward-Sloping Supply Curve [9]

Statement asked: "Other things remaining same, the price and quantity supply of any commodity are directly related."

Model answer points:

  • "Other things remaining same" (ceteris paribus) refers to holding constant: technology, input/factor prices, prices of related goods (in production), taxes/subsidies, number of sellers, and sellers' price expectations
  • Why supply curve is upward-sloping: as price rises, producing and selling more becomes more profitable at the margin (assuming rising marginal cost of production), so firms are willing to supply larger quantities
  • Also explained via the profit-maximization logic: firms expand output as long as Price ≥ Marginal Cost; since MC typically rises with output (diminishing returns), a higher price allows profitable expansion further along the MC curve, hence more quantity supplied at higher prices

Q1(b) — Demand-Supply Diagram Scenarios [9]

Three real-world scenarios to explain with D-S diagrams:

(i) Ban on cigarette/alcohol sale near university campuses: This is a quantity restriction / access restriction, shifting the effective demand curve for these products (as perceived/accessible by the affected consumer segment) leftward/downward — reduces equilibrium quantity transacted in that specific market segment, though overall market elsewhere may be unaffected

(ii) Promoting fruit exports: Export promotion increases external demand for fruits — this shifts the DOMESTIC supply curve available to local consumers LEFTWARD (less domestic supply available since more goes to export) — OR equivalently, shifts total demand rightward (export demand adds to domestic demand) — either way, domestic price of fruits rises

(iii) Promotion of electric vehicles: EVs and petrol/diesel vehicles are substitutes — as EV promotion shifts consumer preference toward EVs, the demand curve for petrol/diesel vehicles shifts leftward, reducing their equilibrium price and quantity

Q1(c) — Total Expenditure Method, Elasticity Numerical (OR alternative) [9]

Given demand schedules for 3 commodities as price falls from 12 to 2:

PriceABC
12100100100
10120110130
8150125175
6200150250
4300200400
2600300900

Total Expenditure (TE = P×Q) at each price:

Commodity A: 12×100=1200; 10×120=1200; 8×150=1200; 6×200=1200; 4×300=1200; 2×600=1200 → TE constant → Unitary Elastic (Ed = 1)

Commodity B: 12×100=1200; 10×110=1100; 8×125=1000; 6×150=900; 4×200=800; 2×300=600 → TE falls as price falls → Inelastic demand (Ed < 1)

Commodity C: 12×100=1200; 10×130=1300; 8×175=1400; 6×250=1500; 4×400=1600; 2×900=1800 → TE rises as price falls → Elastic demand (Ed > 1)

Rule applied: Total Expenditure Method — if TE stays constant as price changes, Ed = 1 (unitary); if TE moves in the SAME direction as price (falls when price falls), Ed < 1 (inelastic); if TE moves OPPOSITE to price (rises when price falls), Ed > 1 (elastic)

Q1(d) — Degrees of Price Elasticity of Supply [9]

  • Perfectly elastic (Es = ∞): horizontal supply curve — any quantity supplied at a fixed price, infinite responsiveness
  • Perfectly inelastic (Es = 0): vertical supply curve — quantity supplied fixed regardless of price (e.g. perishable goods already harvested, rare art pieces)
  • Unitary elastic (Es = 1): supply curve is a straight line through the origin — proportional response of quantity to price
  • Relatively elastic (Es > 1): supply curve is a straight line intersecting the price axis (not origin) — quantity changes more than proportionately
  • Relatively inelastic (Es < 1): supply curve is a straight line intersecting the quantity axis — quantity changes less than proportionately
  • Determinants explaining these degrees: time period, spare capacity, storability, ease of switching production

Q2(a) — Budget Line: Definition & Shift Conditions [9]

  • Budget line = all combinations of two goods a consumer can purchase exactly exhausting their given income at given prices
  • Equation: Px·X + Py·Y = Income
  • Shifts:
    • Parallel outward shift: income increases (prices constant) — consumer can buy more of both goods
    • Parallel inward shift: income decreases
    • Rotation (pivot): change in price of ONE good only — the intercept for that good's axis moves, while the other axis intercept stays fixed, changing the slope

Q2(b) — Consumer Equilibrium via IC; Concave IC Case [9]

  • Standard equilibrium: tangency of budget line with highest attainable (convex) IC, where MRS = price ratio
  • If IC is concave to origin at the tangency point: this represents an UNSTABLE equilibrium / point of MINIMUM (not maximum) satisfaction — the consumer can reach higher utility by moving to either end of the budget line (a corner solution), since with a concave IC, MRS increases (rather than diminishes) as you substitute along the curve, violating the standard diminishing-MRS assumption
  • Diagrammatic conclusion: tangency alone is not sufficient for equilibrium — convexity (second-order condition) is required for a true (stable, maximum-utility) equilibrium

Q2(c) — Budget Line Numerical (OR alternative) [9]

Given

Price of X = ₹5/unit, Price of Y = ₹10/unit, Income = ₹100

(Note: the Hindi version of this paper states Px = ₹25 — treating the English figure of ₹5 as authoritative per the primary language version)

  • Intercepts: X-intercept = 100/5 = 20 units; Y-intercept = 100/10 = 10 units
  • Slope = −Px/Py = −5/10 = −1/2
  • (ii) Budget equation: 5X + 10Y = 100 (simplifies to X + 2Y = 20)
  • (iii) Equilibrium: shown at the tangency point of this budget line with the highest attainable IC — exact point depends on the specific IC map (not numerically determinable without utility function, so this is typically illustrated diagrammatically with a labeled point E)
  • (iv) Slope of IC at equilibrium: at equilibrium, slope of IC (MRS) = slope of budget line = −1/2

Q2(d) — Lump-Sum Subsidy vs Excise Subsidy: Welfare Comparison (OR alternative) [9]

  • Excise (specific) subsidy: government pays a fixed amount per unit of a specific good purchased — this is equivalent to lowering the price of only that good, so the budget line ROTATES outward on that good's axis (same pivot as a price fall)
  • Lump-sum subsidy: government gives the consumer a fixed sum of money to spend as they wish — this is equivalent to a pure income increase, so the budget line shifts PARALLEL outward
  • Proof of superiority: for the SAME government expenditure (calibrated so both subsidies cost the government the same amount, i.e., both budget lines pass through the consumer's chosen point under the excise subsidy), the lump-sum subsidy's parallel budget line allows the consumer to reach a HIGHER indifference curve than the excise subsidy's rotated budget line — because the excise subsidy distorts relative prices (encourages over-consumption of the subsidized good specifically) while the lump-sum subsidy preserves consumer choice freedom
  • Diagram: two budget lines from the same original point, both touching the consumer's original chosen consumption bundle, showing the lump-sum line reaching a higher IC than the excise line

Q3(a) — Returns to Scale [9]

  • Increasing Returns to Scale: output increases MORE than proportionately to input increase — caused by economies of scale (specialization, indivisibility of inputs, bulk-buying advantages)
  • Constant Returns to Scale: output increases IN PROPORTION to input increase — often assumed at a "normal" operating scale where economies and diseconomies balance
  • Decreasing Returns to Scale: output increases LESS than proportionately — caused by diseconomies of scale (managerial/coordination difficulties, bureaucratic inefficiency at large scale)
  • Diagram: isoquant spacing — IRS shows isoquants getting closer together as scale increases along a ray from origin; DRS shows them spreading farther apart; CRS shows equal spacing

Q3(b) — Short-Run vs Long-Run Expansion Paths [9]

  • Expansion path: locus of points showing the optimal (least-cost) input combination for each level of output as the firm's scale expands, given fixed input prices
  • Short-run: at least one input (typically capital) is FIXED — the expansion path is constrained to a horizontal line at the fixed capital level, meaning the firm can only vary labour, leading to a less-than-optimal (short-run) input mix as output grows
  • Long-run: all inputs are variable — the expansion path traces the true tangency points of successive isoquants with the lowest isocost lines, giving the firm's genuinely optimal input combination at every output level
  • Each expansion path shows how a firm should ideally scale labour and capital together as output targets increase

Q3(c) — LAC Derived from SAC Family; "Planning Curve" (OR alternative) [9]

  • Each Short-run Average Cost (SAC) curve corresponds to a specific fixed plant size
  • As the firm considers different possible plant sizes (each with its own SAC curve, U-shaped), the Long-run Average Cost (LAC) curve is the "envelope" — drawn tangent to each SAC curve at exactly one point, representing the lowest possible average cost achievable for that output level across ALL possible plant sizes
  • Why called the "planning curve": before actually building a plant, a firm in the LONG RUN can choose ANY plant size — so LAC shows the firm's cost possibilities during the PLANNING stage, before committing to a specific (short-run fixed) plant size; once a plant is built, the firm operates along that specific SAC curve (short run)

Q3(d) — Production-Cost Curve Relationship (OR alternative) [9]

  • Cost curves are DERIVED FROM production (physical) curves, given input prices
  • Marginal Product (MP) and Marginal Cost (MC) are inversely related: as MP rises (increasing returns stage), MC falls; as MP falls (diminishing returns stage), MC rises — MC is at its minimum when MP is at its maximum
  • Average Product (AP) and Average Variable Cost (AVC) are similarly inversely related: AVC falls as AP rises, and AVC rises as AP falls; AVC is minimum when AP is maximum
  • Relevance for business decisions: understanding this link lets managers use production data (which is often easier to observe — output per worker, etc.) to infer cost behavior, and to identify the output range of most efficient operation (where AP/MP are maximized, hence AVC/MC are minimized)

Q4(a) — Shut-Down Point for a Perfectly Competitive Firm [9]

  • The shut-down point = the price level equal to the MINIMUM of the Average Variable Cost (AVC) curve
  • Condition for shutting down in the short run: if Price < minimum AVC, the firm cannot even cover its variable costs from revenue — continuing to operate would mean losing MORE than the fixed costs alone (fixed costs are sunk in the short run and lost either way), so the firm minimizes losses by shutting down entirely
  • If Price is between minimum AVC and minimum AC (Average Cost), the firm continues operating in the short run despite a loss, because it's covering all variable costs plus SOME fixed costs — better than shutting down and losing all fixed costs
  • Diagram: MC, AC, AVC curves with the shut-down point marked at the AVC minimum, and the firm's operating decision zones marked relative to it

Q4(b) — Monopoly Supply Curve is Indeterminate [9]

  • Under monopoly, there is no unique relationship between price and quantity supplied — unlike perfect competition where the supply curve is simply the portion of the MC curve above minimum AVC
  • Reasoning: a monopolist sets output where MR = MC, then reads the PRICE off the (downward-sloping) demand curve at that quantity. Since MR depends on the SHAPE/ELASTICITY of the demand curve (not just its position), the SAME marginal cost can correspond to DIFFERENT price-quantity combinations depending on which demand curve the monopolist faces
  • Therefore, a single "supply curve" (a fixed price-quantity relationship independent of demand) does not exist for a monopolist — the price-quantity outcome always depends jointly on both the MC curve AND the specific demand curve's elasticity

Q4(c) — Monopolistic Competition: Long-Run Equilibrium & Entry Effects (OR alternative) [9]

  • (Same core content as Hons paper's Q4c — see business-economics-hons.md) Long-run equilibrium at AR tangent to LAC, zero economic profit
  • Effect of new firm entry in the long run: as supernormal profits attract new entrants (due to free entry, though products are differentiated), each existing firm's individual demand curve shifts LEFTWARD and becomes more elastic (since more substitutes/competitors now exist) — this continues until the tangency condition (zero profit) is reached
  • Managerial implications: firms must continuously differentiate their product (branding, features, service) to maintain some pricing power, since free entry constantly erodes supernormal profits; this drives ongoing innovation/marketing investment as a competitive necessity, not just growth strategy

Q4(d) — Oligopoly Features & Price Rigidity [9]

  • Features of oligopoly: few large sellers, significant interdependence in decision-making (each firm's decisions directly affect and are affected by rivals), high barriers to entry, potential for both competition and collusion, non-price competition often prevalent (branding, quality, service)
  • Why price rigidity arises: explained via the Kinked Demand Curve model — see detailed explanation in business-economics-hons.md Q4(d) — asymmetric reactions to price increases (rivals don't follow) vs price decreases (rivals do follow) create a kink and an MR discontinuity that absorbs moderate cost changes without altering price

Q5(a) — Long-Run Equilibrium Adjustment Under Perfect Competition [9]

Statement asked: "Firms undergo an adjustment procedure to attain long-run equilibrium under perfect competition."

  • Starting from short-run supernormal profits: these attract NEW FIRMS to enter the industry (free entry/exit is a defining feature of perfect competition)
  • As more firms enter, INDUSTRY SUPPLY increases, shifting the market supply curve rightward, which LOWERS the market price
  • This continues until price falls to the level where firms earn only NORMAL profit (P = minimum LAC) — at this point, there's no further incentive for entry, and the industry reaches long-run equilibrium
  • Conversely, if firms are incurring losses in the short run, firms EXIT the industry, reducing supply, raising price back up to the normal-profit level
  • Diagram: sequence of short-run equilibria showing supply curve shifts and corresponding price convergence to P = min LAC = min SAC (at the tangency point)

Q5(b) — Short Notes (any 2 of 2 given) [9 total, ~4.5 each]

(i) Floor Price: a legally set MINIMUM price above the free-market equilibrium price (e.g. minimum support price for crops) — leads to a SURPLUS (quantity supplied exceeds quantity demanded) at that price, since suppliers are incentivized to supply more but demand doesn't absorb it at the higher price

(ii) Rent Control in Short-Run vs Long-Run: rent control sets a price CEILING below equilibrium rent

  • Short-run effect: shortage exists but is relatively SMALL, since supply of housing is inelastic in the short run (can't quickly build more units)
  • Long-run effect: shortage becomes MUCH LARGER, since supply is far more elastic in the long run (landlords can convert units to other uses, developers avoid building rental housing) — the mismatch between capped rent and true market value causes progressively worse housing shortages over time

Q5(c) — Discriminating Monopoly & First-Degree Price Discrimination (OR alternative) [9]

  • Discriminating monopoly: a monopolist that charges DIFFERENT prices to different buyers (or for different units) for the same product, rather than a single uniform price
  • First-degree price discrimination ("perfect price discrimination"): the seller charges EACH buyer (or each unit) the MAXIMUM price that buyer is willing to pay — theoretically extracts the ENTIRE consumer surplus, converting it into producer surplus
  • Requires perfect information about each buyer's willingness to pay — rare in pure form, but approximated by practices like personalized pricing, negotiated deals, or auctions
  • Desirability discussion: from an efficiency standpoint, first-degree discrimination can be allocatively efficient (output expands to the competitive level since the monopolist captures value from every unit up to where price = MC) — but it's highly REDISTRIBUTIVE, transferring all consumer surplus to the producer, raising equity/fairness concerns; verdict is typically "efficient but inequitable"

Q5(d) — Short Notes on Managerial Implications (any 2 of 2 given) [9 total, ~4.5 each]

(i) Peak-Load Pricing: charging higher prices during periods of peak demand to reflect the higher marginal cost of providing capacity during those periods (relevant for non-storable services — electricity, telecom, transport); managerially, this smooths demand across time periods, reduces the need for excess capacity built solely to meet peak demand, and improves capacity utilization

(ii) Individual's Backward-Bending Labour Supply Curve: (see Q5a in Hons paper) at high wages, income effect dominates substitution effect, causing labour supply to fall as wages rise further; managerially, this has implications for compensation design — simply raising wages does not guarantee more labour hours supplied beyond a certain income threshold, so firms may need non-wage incentives (flexible hours, benefits) to secure more working hours from already well-paid employees


Practice Summary for This Paper

  • Structurally identical topic skeleton to the Hons paper (Q1=elasticity/supply, Q2=consumer theory, Q3=production/cost, Q4=market structures, Q5=factor markets+short notes) but different specific numericals and scenario questions
  • Numericals in this paper: total expenditure elasticity method (Q1c, 3-commodity table) and budget line (Q2c) — compare with Hons paper's arc-elasticity and MC/AC/AFC numericals for a fuller numerical practice set across both programmes
  • Diagram-heavy questions dominate Q1(b) [demand-supply scenario diagrams], Q3, and Q4 — practice sketching supply/demand shift diagrams for real-world scenarios (bans, export promotion, substitute product promotion) since this style of applied-diagram question is distinctive to the Programme paper