Free GARP 2016-FRR Practice Exam with Questions & Answers | Set: 11

When trading exotic options, various risks need to be considered. Spot foreign exchange risks (I) involve the risk associated with the current exchange rate fluctuations. Forward foreign exchange risks (II) pertain to the risks related to future exchange rate changes agreed upon in forward contracts. Plain vanilla options risks (III) include the standard risks associated with basicoption trading, such as volatility and time decay. Option-specific risks (IV) refer to the unique risks inherent in the specific exotic option being traded, such as path-dependency, barrier levels, and the complexity of modeling their payoffs. All these risks collectively impact the trading of exotic options.

In the United States, the largest component of securitized debt is represented by real estate loans. Securitization involves pooling various types of debt instruments, including mortgages, auto loans, credit card debt, and others, and selling them as bonds to investors. The largest portion of this market is dominated by mortgage-backed securities (MBS), which are based on real estate loans. These securities were especially prominent leading up to the 2008 financial crisis and continue to represent a significant share of the securitization market.

Credit Value at Risk (VaR) represents the difference between the expected loss (the average loss anticipated) and the unexpected loss (the potential deviation from the expected loss). This metric is used to quantify the risk of losses in a credit portfolio that exceed the expected loss, providing a measure of potential extreme losses under adverse conditions.

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Planning for the operational risk framework generally involves setting clear goals, realistic milestones, and achievable deliverables that add value. Strong project management skills are applied to the design and implementation of each new element to manage the complexity and evolution of the framework. Once the elements are operational, they need to be monitored to ensure their integrity over time. Short-term planning and immediate benefits are not preferred over long-term planning in this context.

The PVBP (Present Value of a Basis Point) can be calculated by taking the change in the bond's price and dividing it by the change in yield (expressed in basis points). Here, the bond's price drops from $1,000 to $976 when the yield increases from 4.7% to 4.71%, which is a 1 basis point increase. The change in price is $1,000 - $976 = $24. Therefore, the PVBP is $24 / 1 = $24.

An asset-sensitive bank has more rate-sensitive assets than rate-sensitive liabilities. This results in a positive cumulative gap, meaning the bank will benefit from rising interest rates. As interest rates increase, the income from rate-sensitive assets will increase more than the expense on rate-sensitive liabilities, improving the bank's net interest income.

Calculate the weighted average of modified durations:

The modified duration of the portfolio is a weighted average of the durations of the individual bonds, where the weights are the proportions of the total portfolio value.

Calculate the total value of the portfolio: $200 MM (3-year floater) + $120 MM (5-year floater) + $50 MM (10-year fixed) = $370 MM.

Calculate the weights for each bond:

3-year floater: $200 MM / $370 MM = 0.5405

5-year floater: $120 MM / $370 MM = 0.3243

10-year fixed: $50 MM / $370 MM = 0.1351

Multiply each bond's weight by its modified duration and sum the results:

(0.5405 * 0.25) + (0.3243 * 0.25) + (0.1351 * 8) = 0.1351 + 0.0811 + 1.081 = 1.297

Therefore, the weighted average modified duration is approximately 1.30.

ReferencesCalculation based on standard formula and weights derived from the table.

Floating rate bonds have coupon payments that are tied to a floating interest rate or index, such as LIBOR. This means their coupon payments adjust periodically with changes in the underlying interest rates. Due to this mechanism, floating rate bonds typically have less price risk compared to fixed-rate bonds because their coupon payments reset in line with current market rates. Hence, floating rate bonds are generally not very sensitive to changes in interest rates since the adjustments in coupon payments help maintain their value. Therefore, the statement that floating rate bonds are very sensitive to changes in interest rates is incorrect.

When hedging a portfolio of bonds against shifts in the yield curve, using only duration as a measure is effective for small parallel shifts. However, for larger shifts, convexity becomes significant. Convexity accounts for the curvature in the relationship between bond prices and yields, providing a more accurate measure of interest rate risk. To ensure the portfolio is hedged against larger parallel shifts, Sam should take positions that neutralize the portfolio's convexity. This involves adjusting the portfolio in a way that it is less sensitive to changes in interest rates, providing a second-order measure of risk beyond duration.

Banks may choose to keep commercial loans in their portfolio for several reasons. First, commercial loans often have an attractive risk-return profile (I). Second, due to their non-standard features, commercial loans are difficult to sell (II). Third, maintaining commercial loans can help sustain good relations with important customers (III). These factors combined make keeping commercial loans until maturity beneficial for banks.