| Syllabus Code | Topic | Coverage in These Notes | Action Required |
|---|---|---|---|
| AS 1‑6 | Foundations – scarcity, demand‑supply, elasticity, market structures, macro‑policy, international trade, balance of payments, exchange rates | ✗ Not covered | Create supplemental “Foundations Pack” (definitions, diagrams, AO‑linked questions) |
| A 7‑11 | Advanced – utility & indifference, production & cost theory, macro multiplier, Phillips curve, development, globalisation | ✗ Not covered | Create supplemental “Advanced Pack” (theory, quantitative examples, AO‑linked questions) |
| 8.1‑8.3 | Government micro‑intervention, equity & redistribution, labour‑market links | ✓ Fully covered (enhanced below) | None |
All omitted sections are available as separate note packs that follow the same structure (definition, diagram, worked example, AO‑linked exam question). They can be downloaded from the course repository.
In a perfectly competitive market the allocation is efficient when marginal private benefit (MPB) = marginal private cost (MPC). Market failures cause MPB and MPC to diverge from their social counterparts (MSB, MSC), creating a welfare loss (dead‑weight loss, DWL). Government policy aims to restore efficiency and/or improve equity.
MSC > MPC. Example: a factory emits pollution that imposes health costs on nearby residents.MSB > MPB. Example: vaccination reduces disease risk for others.Key diagram: Externality diagram showing MPB, MSB, MPC, MSC and the socially optimal quantity Q* (where MSB = MSC) versus the market quantity Qm.
Typical examples: national defence, street lighting, basic scientific research.
A single seller chooses output where MR = MC, sets price P above marginal cost, creating a DWL (area between demand curve and MC from Qm to Qc).
Goal: Align private marginal values with social marginal values.
t = MSC – MPC evaluated at the socially optimal output Q*.Worked numerical example (carbon tax):
Assume:
MPC = 2Q (private marginal cost)
MSC = 2Q + 10 (social marginal cost – extra $10 per unit)
Demand (MPB) = 100 – Q
Socially optimal output:
Set MPB = MSC → 100 – Q = 2Q + 10 → 3Q = 90 → Q* = 30
Tax = MSC – MPC at Q* = (2·30 + 10) – (2·30) = £10 per unit
Market outcome without tax:
MPB = MPC → 100 – Q = 2Q → 3Q = 100 → Qm ≈ 33.3
DWL = ½ × (Qm – Q*) × (MSC – MPC) = ½ × 3.3 × 10 ≈ £16.5
With tax:
New MPC' = MPC + t = 2Q + 10 → MPB = MPC' → 100 – Q = 2Q + 10 → Q = 30 (= Q*)
Tax revenue = t × Q* = £10 × 30 = £300
s = MSC – MPC when the benefit is expressed in cost terms, or s = MSB – MPB when expressed in benefit terms.Worked example (education subsidy):
Assume:
MPB = 40 – 0.5Q
MSB = 40 – 0.5Q + 8 (extra $8 social benefit)
MPC = MC = 10 (constant)
Socially optimal Q*:
MSB = MC → 40 – 0.5Q + 8 = 10 → 0.5Q = 38 → Q* = 76
Market quantity without subsidy:
MPB = MC → 40 – 0.5Q = 10 → Qm = 60
Required subsidy per unit:
s = MSB – MPB at Q* = (40 – 0.5·76 + 8) – (40 – 0.5·76) = £8
Effect:
With subsidy, effective MPB' = MPB + s = 48 – 0.5Q → set = MC → Q = 76 = Q*
Government cost = s × Q* = £8 × 76 = £608
Pp, which equals the marginal abatement cost (MAC) at equilibrium.Worked example (simple MAC curve):
MAC = 50 – 2Q (where Q is abatement)
Government caps total emissions at 20 units → permits = 20
Equilibrium permit price:
Set MAC = Pp → 50 – 2Q = Pp
Since total permits = 20, Q = 20 → Pp = 50 – 2·20 = £10 per permit
Interpretation:
Firms with MAC < £10 will abate; those with MAC > £10 will buy permits.
Total cost of achieving the cap = £10 × 20 = £200.
Pmax < Pe. Protects consumers but can cause shortages (excess demand) and black markets.Pmin > Pe. Protects producers (e.g., minimum wage) but can create surpluses (excess supply).| Policy | Target Failure | Mechanism | Key Advantages | Key Disadvantages |
|---|---|---|---|---|
| Pigouvian Tax | Negative externalities | Raise MPC to equal MSC (t = MSC‑MPC) | Clear price signal; generates revenue | Requires accurate cost estimate; can be regressive |
| Subsidy | Positive externalities | Raise MPB (or lower MPC) until it meets MSC | Encourages socially beneficial activity | Fiscal burden; risk of over‑supply |
| Regulation (caps, standards) | Externalities, safety, quality | Sets quantitative or qualitative limits | Direct control; easy to enforce | Inflexible; may create permit markets or black markets |
| Tradable Permits | Pollution (negative externality) | Fixed quantity, market‑determined price = MAC | Cost‑effective; achieves exact quantity target | Requires functional market; price volatility |
| Public Provision | Public & merit goods | Government supplies directly, funded by tax | Guarantees universal access; avoids free‑rider | Potential inefficiency; high fiscal cost |
| Price Controls | Equity concerns | Sets maximum (ceiling) or minimum (floor) price | Immediate impact on affordability or producer income | Shortages/surpluses; black markets; quality loss |
| Competition Policy | Monopoly power | Prevents anti‑competitive behaviour; regulates natural monopolies | Promotes efficiency, innovation, lower prices | Legal complexity; enforcement costs |
| Information Policies | Information asymmetry | Mandatory labelling, certification, education campaigns | Improves consumer choice; low direct cost | Effectiveness depends on consumer understanding |
| Nudge Policies | Behavioural biases | Change default options or presentation of choices | Low cost; preserves freedom of choice | Impact may be modest; needs robust behavioural evidence |
Government intervention can correct market failures, improve equity, and enhance overall welfare. The choice of instrument must balance efficiency gains against equity impacts, administrative feasibility, and the risk of government failure. Accurate measurement of external costs/benefits, careful design (e.g., tax rate, subsidy level, cap quantity), and ongoing evaluation are essential for successful policy outcomes.
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