Long Hedge and Short Hedge Strategies Using Futures
This sub‑topic covers the mechanics of Long Hedge and Short Hedge strategies using commodity futures. Understanding when to go long or short helps candidates answer hedging‑related questions in the NISM Series XVI exam. The content links the concepts to Indian market practices, SEBI regulations and typical exam scenarios.
Learning Objectives
- 1Define long hedge and short hedge and differentiate their purposes.
- 2Calculate hedge ratio and number of futures contracts required for a hedge.
- 3Identify the steps to implement each hedge strategy in the Indian commodity market.
- 4Recognise common pitfalls and risks associated with futures hedging.
What is Hedging with Futures?
A hedge is a risk‑management technique that reduces the uncertainty of future cash‑flows by taking an opposite position in a related futures contract. In commodity markets, the underlying asset of the futures contract is the same physical commodity that the business will buy or sell later.
The key idea is that price movements in the spot market are offset by opposite movements in the futures market. If the spot price falls, a long futures position gains value; if the spot price rises, a short futures position gains value. This offsetting effect stabilises the effective price that the hedger ultimately pays or receives.
For the NISM exam, you must remember that hedging is a *risk‑reduction* activity, not a speculative bet. SEBI’s definition of a hedger (as per the Commodity Derivatives Regulations) emphasises the intention to protect against price volatility, which is the lens exam questions use.
- Hedging aims to lock in a price or reduce price variance.
- The opposite position in futures creates the offsetting payoff.
Many candidates mistake a long futures position for speculation. Remember: a long hedge is used when you need to buy the commodity in the future, whereas a short hedge is used when you will sell the commodity. The intent, not the direction, decides the classification.
Long Hedge – Buying Commodity in the Future
A long hedge is employed by entities that anticipate purchasing a commodity at a later date – for example, a food‑processing company that will need sugar in three months. The firm goes long (buys) futures contracts today to lock in the purchase price.
Implementation steps: (1) Estimate the exposure – the quantity and value of the commodity to be bought. (2) Choose a futures contract with a delivery month that matches the expected purchase date. (3) Compute the hedge ratio and the number of contracts needed. (4) Maintain the position until the contract expires or is offset, monitoring basis risk.
In the exam, you may be asked to calculate the effective price after a long hedge or to decide whether a long hedge is appropriate given the timing of the exposure. Typical traps include forgetting to adjust for contract size or ignoring basis risk when the spot‑future price differential changes.
- Long hedge locks in a maximum purchase price.
- Effective price = Futures price at initiation + Basis at expiry (if any).
Short Hedge – Selling Commodity in the Future
A short hedge is used by producers or holders of a commodity who plan to sell it later – such as a farmer expecting to harvest wheat in six months. The holder sells futures contracts now to secure a minimum selling price.
Implementation steps mirror the long hedge: (1) Quantify the exposure (expected quantity to be sold). (2) Select a futures contract whose delivery month aligns with the expected sale. (3) Compute hedge ratio and required contracts. (4) Monitor the position, especially for basis changes, until the futures are closed or settled.
Exam questions often present a scenario where the spot price at expiry is lower than the futures price at initiation. The correct answer shows that the short hedge compensates for the lower spot price, delivering the pre‑agreed futures price (adjusted for basis) to the seller.
- Short hedge guarantees a minimum selling price.
- Effective price = Futures price at initiation – Basis at expiry (if any).
Comparison of Long Hedge and Short Hedge
| Aspect | Long Hedge | Short Hedge |
|---|---|---|
| Purpose | Lock in purchase price for future buying | Lock in selling price for future sale |
| Futures Position | Buy (Long) futures contracts | Sell (Short) futures contracts |
| Typical Users | Food processors, manufacturers, importers | Farmers, exporters, commodity producers |
| Risk Mitigated | Price increase risk | Price decline risk |
| Basis Risk Impact | Spot price may fall below futures price at expiry | Spot price may rise above futures price at expiry |
Where:
E= Value of exposure in rupees (spot value of the commodity to be bought or sold)F= Value of one futures contract in rupees (futures price × contract size)Worked Example
Given: E = Rs. 5,00,000 (exposure) F = Rs. 2,00,000 (value of one futures contract) Step 1: HR = E / F = 5,00,000 / 2,00,000 Step 2: HR = 2.5 Verification: 5,00,000 ÷ 2,00,000 = 2.5.
Where:
E= Value of exposure in rupeesHR= Hedge ratio (unit‑less)C= Contract value (rupees) of one futures contractWorked Example
Given: E = Rs. 5,00,000 HR = 2.5 (from previous example) C = Rs. 2,00,000 Step 1: N = (E × HR) / C = (5,00,000 × 2.5) / 2,00,000 Step 2: N = 12,50,000 / 2,00,000 = 6.25 Step 3: Round up to 7 contracts (practical rounding rule). Verification: (5,00,000 × 2.5) ÷ 2,00,000 = 6.25.
Payoff Comparison: Unhedged vs Long Hedge
Scenario
A food processing company will need 10,000 kg of sugar in three months. Current spot price is Rs 30/kg. The three‑month sugar futures price is Rs 32/kg. Each futures contract represents 1,000 kg. The company wants to hedge the entire purchase.
Solution
Step 1: Exposure value E = 10,000 kg × Rs 30/kg = Rs 3,00,000. Step 2: Futures contract value F = Rs 32/kg × 1,000 kg = Rs 32,000. Step 3: Hedge ratio HR = E / F = 3,00,000 / 32,000 = 9.375 ≈ 9.38. Step 4: Number of contracts N = (E × HR) / C = (3,00,000 × 9.38) / 32,000 ≈ 88.0 → round to 88 contracts (or 9 contracts if using a simpler HR = 1 for a perfect 1:1 hedge). Step 5: Effective purchase price = Futures price at initiation = Rs 32/kg (basis assumed zero). The hedge eliminates the risk of the spot price rising above Rs 32/kg.
Conclusion
The long hedge locks the processor’s sugar cost at Rs 32/kg, protecting margins even if the spot price jumps to Rs 35/kg at expiry.
Scenario
A wheat farmer expects to harvest 20 MT (20,000 kg) in six months. The current spot price is Rs 20/kg. The six‑month wheat futures price is Rs 18/kg. Each futures contract covers 5 MT. The farmer wishes to protect against a price fall.
Solution
Step 1: Exposure value E = 20,000 kg × Rs 20/kg = Rs 4,00,000. Step 2: Futures contract value F = Rs 18/kg × 5,000 kg = Rs 90,000. Step 3: Hedge ratio HR = E / F = 4,00,000 / 90,000 = 4.44. Step 4: Number of contracts N = (E × HR) / C = (4,00,000 × 4.44) / 90,000 ≈ 19.8 → round to 20 contracts. Step 5: At expiry, suppose spot price falls to Rs 15/kg. Futures payoff = (Futures price at initiation – Spot price) × contract size = (18 – 15) × 5,000 = Rs 15,000 per contract. Total futures profit = 20 × 15,000 = Rs 3,00,000. Net effective revenue = Spot revenue (15 × 20,000 = Rs 3,00,000) + Futures profit (Rs 3,00,000) = Rs 6,00,000, equivalent to the pre‑hedge target of Rs 4,00,000 plus the hedge gain.
Conclusion
The short hedge safeguards the farmer’s income, ensuring that a fall in wheat prices does not erode the expected revenue.
When the calculated number of contracts is a fraction, SEBI‑compliant practice is to round up for a long hedge (to avoid under‑hedging) and round down for a short hedge (to avoid over‑hedging). Remember this nuance for multiple‑choice questions.
Risks and Limitations of Futures Hedging
Even a perfectly calculated hedge can be affected by basis risk – the difference between the spot price and the futures price at the time of contract expiry. In India, the basis can change due to storage costs, transportation bottlenecks, or seasonal demand‑supply shifts.
Margin requirements introduce cash‑flow considerations. Both long and short hedgers must post initial margin and maintain variation margin, which can strain liquidity if price volatility spikes. Failure to meet margin calls forces the position to be liquidated, potentially at an unfavorable price.
Regulatory limits also apply. SEBI caps the open interest for certain commodity futures and requires position limits for large traders. While these limits are not part of the exam’s numeric calculations, candidates should be aware that exceeding them invalidates a hedge.
- Basis risk can erode the intended price lock.
- Margin calls can create unexpected cash outflows.
- Regulatory position limits must be respected.
⭐Exam Takeaways
- Long hedge = buy futures to lock a future purchase price; short hedge = sell futures to lock a future selling price.
- Hedge Ratio = Exposure value ÷ Futures contract value; use it to compute the number of contracts.
- Number of Contracts = (Exposure × Hedge Ratio) ÷ Contract value; round up for long hedges, round down for short hedges.
- Effective price after hedge = Futures price at initiation ± basis at expiry (plus for long, minus for short).
- Key risks: basis risk, margin requirements, and SEBI position limits.
- Common exam trap: confusing the direction of the futures position with the hedging intent.
- Always match the futures contract’s delivery month with the expected transaction date.
Practice Questions
8 questions on Long Hedge and Short Hedge Strategies Using Futures
What is the primary purpose of a long hedge in commodity futures?
Which risk is specifically mitigated by using a short hedge?
An exporter has an exposure of Rs 5,00,000. One futures contract is valued at Rs 2,00,000. What is the hedge ratio?
Using the same data (exposure Rs 5,00,000, contract value Rs 2,00,000, hedge ratio 2.5), how many futures contracts should be taken for a long hedge?
A food processor enters a long hedge when the three‑month sugar futures price is Rs 32/kg. At expiry the basis is –Rs 1/kg (spot is Rs 31/kg). What is the effective purchase price after the hedge?
A farmer hedges 20 MT of wheat with 20 short futures contracts (each 5 MT) at a futures price of Rs 18/kg. At expiry the spot price falls to Rs 15/kg. What is the farmer’s total effective revenue after accounting for the futures payoff?
Which of the following best describes the risk that a long hedge does NOT protect against?
When the calculated number of contracts for a short hedge is a fraction, how should it be rounded according to SEBI‑compliant practice?
