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f on 13th March 2007 you find a bank quoting a 12-month for- ward rate of e1.00 = Yen 152.0, explain how you could profit by speculating. Show your calculations/workings

Question

f on 13th March 2007 you find a bank quoting a 12-month for- ward rate of e1.00 = Yen 152.0, explain how you could profit by speculating. Show your calculations/workings

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Solution

This is a situation where you can profit from covered interest arbitrage, as the forward rate quoted by the bank is different from the forward rate calculated using the interest rate parity (IRP).

Here are the steps to calculate the profit:

  1. Identify the given data:

    • Forward rate quoted by the bank (F_bank): €1.00 = Yen 152.0
    • Forward rate calculated using the IRP (F_IRP): €1.00 = Yen 159.6
    • Spot exchange rate (S): €1.00 = Yen 154.2
  2. The strategy for covered interest arbitrage would be:

    • Borrow money in the currency with the lower interest rate (in this case, Japanese Yen)
    • Convert the borrowed money into the other currency (Euro) using the spot exchange rate
    • Invest the converted money in the currency with the higher interest rate (Euro)
    • Simultaneously, sell the amount to be received at the end of the investment period forward
  3. Let's assume you start with Yen 1,000,000. Convert this into Euro using the spot exchange rate:

    € = Yen 1,000,000 / 154.2 = €6484.96

  4. Invest this amount in German T-bills for 12 months at an interest rate of 4%:

    Future value = €6484.96 * (1 + 0.04) = €6744.36

  5. Sell this future value forward at the forward rate quoted by the bank:

    Future value in Yen = €6744.36 * 152.0 = Yen 1,025,143.67

  6. The profit is the future value in Yen minus the initial investment:

    Profit = Yen 1,025,143.67 - Yen 1,000,000 = Yen 25,143.67

Therefore, by speculating, you could make a profit of approximately Yen 25,143.67. This profit arises because the forward rate quoted by the bank is lower than the forward rate calculated using the IRP, which suggests that the bank expects the Euro to depreciate less than what the IRP predicts.

This problem has been solved

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