William Bow, CFA, is a risk manager for GlobeCorp, an international conglomerate with operations in the technology, consumer products, and medical devices industries. Exactly one year ago, GlobeCorp, under Bow's advice, entered into a 3-year payer interest rate swap with semiannual floating rate payments based on the London interbank offered rate (LIBOR) and semiannual fixed rate payments based on an annual rate of 2.75%. At the time of initiation, the swap had a value of zero and the notional principal was set equal to $150 million. The counterparty to GlobeCorp's swap is NVS Bank, a commercial bank that also serves as a swap dealer. Exhibit 1 below summarizes the current LIBOR term structure.
Upper management at GlobeCorp feels that the original swap has served its intended purpose but that circumstances have changed and it is now time to offset the firm's exposure to the swap. Because they cannot find a counterparty to an offsetting swap transaction, management has asked Bow to come up with alternative measures to offset the swap exposure. Bow created a report for the management team which outlines several strategies to neutralize the swap exposure. Two of his strategies are included in Exhibit 2.
After examining its long-term liabilities, NVS Bank has decided that it currently needs to borrow $100 million over the next two years to finance its operations. For this type of funding need, NVS generally issues quarterly coupon short-term floating rate notes based on 90-day LIBOR. NVS is concerned, however, that interest rates may shift upward and the LIBOR curve may become upward sloping. To manage this risk, NVS is considering utilizing interest rate derivatives. Managers at the bank have collected quotes on over-the-counter interest rate caps and floors from a well known securities dealer. The quotes, which are based on a notional principal of $100 million, are provided in Exhibit 3.
One of the managers at NVS Bank, Lois Green, has expressed her distrust of the securities dealer quoting prices on the caps and floors. In a memo to the CFO, Green suggested that NVS use an alternative but equivalent approach to manage the interest rate risk associated with its two-year funding plan. Following is an excerpt from Green's memo:
"Rather than using a cap or floor, NVS Bank can effectively manage its exposure to interest rates resulting from the 2-year funding requirement by taking long positions in a series of put options on fixed-income instruments with expiration dates that coincide with the payment dates on the floating rate note."
"As a cheaper alternative, NVS can effectively manage its exposure to interest rates resulting from the 2-ycar funding requirement by creating a collar using long positions in a series of call options on interest rates and long positions in a series of call options on fixed income instruments all of which would have expiration dates that coincide with the payment dates on the floating rate note."
Determine which of the interest rate derivatives in Exhibit 3 is appropriate to manage the interest rate risk associated with NVS Bank's $100 million debt obligation and calculate the payoff from this derivative 360 days after the contract initiation if LIBOR at that time is expected to be 3.75%.
NVS Banks is issuing a $100 million floating rate note with quarterly interest rate payments and a maturity of two years to fund its operations. The interest rate risk of such a measure is that interest rates will rise dramatically causing the interest cost on the floating rate note to increase as well. To offset this risk, NVS Bank can take a long position in an interest rate cap. If interest rates rise, the counterparty to the cap will make a payment to NVS Bank. If interest rates fall, no payment is made. Since the cap is a set of interest rate options, NVS has the right to receive payments if the cap is in the money but will never owe any payments if the cap is out of the money. To obtain this option, NVS must pay the cap premium ($2,200,000). The most appropriate cap is the 2-year quarterly payment cap with a contract rate of 3.65%. The expected payoff after 360 days is determined by comparing the expected LIBOR rate (3.75%) to the contract rate on the cap (3.65%). Since the actual rate is expected to be above the cap rate, the cap is in the money and the payoff is calculated as follows:
(Study Session 17, LOS 62.a,b)
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