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9708 · 5.4

Supply-side policy — practice questions

Practice and worked examples for 9708 Supply-side policy. Short previews only — attempt the full question in MarkScheme against the official scheme.

Worked example 1

An economy has Y = Yf = $600bn and inflation 4%. The government invests $30bn in education and transport over five years, raising productivity.

(a) Show the effect on LRAS. (b) Predict the effect on Yf, P, and unemployment in the long run. (c) Compare with a $30bn increase in G on consumer subsidies.

Show solution outline

(a) LRAS shift Draw LRAS₁ vertical at $600bn. Better skills and infrastructure → LRAS₂ to the right at e.g. $650bn.

(b) Long-run effects Yf rises to ~$650bn → economy can grow without hitting capacity constraints → non-inflationary growth possible. If AD adjusts gradually, P pressure eases (or rises more slowly). Structural unemployment falls as workers match new jobs.

(c) Comparison with $30bn G on subsidies Subsidy → AD shifts right immediately → at Yf, mainly P rises (demand-pull inflation) with limited sustainable Y gain.

Supply-side → capacity expands → growth without the same inflation trade-off, but benefits take years (time lag).

Worked example 2

A government reduces the corporation tax rate from 25% to 19% to stimulate investment. As a result, firms are projected to increase their net investment by $50 billion per year for the next 4 years. The economy's incremental capital-output ratio (ICOR) is 4.

(a) Calculate the total increase in the nation's capital stock from this policy over the 4-year period. (b) Using the ICOR, calculate the resulting increase in the economy's potential output (Yf). (c) Briefly explain one reason why the actual increase in Yf might be lower than calculated.

Show solution outline

(a) Calculate the increase in capital stock (ΔK):

The policy leads to an additional net investment of $50 billion each year.

  • Annual additional investment = $50 billion
  • Duration = 4 years

Total increase in capital stock (ΔK\Delta K) is calculated as:

ΔK=Annual Net Investment×Number of Years\Delta K = \text{Annual Net Investment} \times \text{Number of Years} ΔK=$50 billion×4=$200 billion\Delta K = \text{\textdollar}50 \text{ billion} \times 4 = \text{\textdollar}200 \text{ billion}

The capital stock increases by $200 billion.

(b) Calculate the increase in potential output (ΔYf):

The incremental capital-output ratio (ICOR) of 4 means that $4 of new capital is required to generate $1 of additional annual output.

  • ICOR = ΔK/ΔYf=4\Delta K / \Delta Y_f = 4

To find the increase in potential output (ΔYf\Delta Y_f), we rearrange the formula:

ΔYf=ΔKICOR\Delta Y_f = \frac{\Delta K}{\text{ICOR}} ΔYf=$200 billion4=$50 billion\Delta Y_f = \frac{\text{\textdollar}200 \text{ billion}}{4} = \text{\textdollar}50 \text{ billion}

The economy's potential output increases by $50 billion per year.

(c) Reason for lower effectiveness:

The predicted increase in investment may not materialise. Firms might use the extra profits from the tax cut for other purposes, such as increasing dividend payments to shareholders or paying off debt, especially if business confidence is low. This means the link between tax cuts and investment is not automatic.