FRA Payoff Formula:
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A Forward Rate Agreement (FRA) Payoff for a long position represents the net settlement amount exchanged between parties at expiration. It calculates the difference between the underlying rate at expiration and the forward contract rate, adjusted for the time period and notional principal.
The calculator uses the FRA Payoff formula:
Where:
Explanation: The formula calculates the present value of the interest rate differential between the actual rate at expiration and the agreed forward rate.
Details: Accurate FRA payoff calculation is crucial for hedging interest rate risk, speculating on future rate movements, and determining the net settlement amount between counterparties in forward rate agreements.
Tips: Enter notional principal in dollars, rates as percentages, and number of days. All values must be positive numbers with valid ranges.
Q1: What is a long position in FRA?
A: A long position in FRA means the party agrees to pay a fixed rate and receive a floating rate, benefiting when interest rates rise above the forward rate.
Q2: When is FRA payoff settled?
A: FRA payoff is typically settled at the beginning of the underlying interest period, with the amount representing the present value of the interest differential.
Q3: What happens if rates move against the long position?
A: If rates fall below the forward rate, the long position will result in a negative payoff, meaning the long position holder must pay the counterparty.
Q4: Are FRAs traded on exchanges?
A: Most FRAs are over-the-counter (OTC) instruments negotiated directly between parties, though some standardized FRAs may be exchange-traded.
Q5: What are typical FRA durations?
A: FRAs typically cover periods from 1 month to 2 years, with common maturities including 3x6, 6x9, and 12x18 months.