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NEW QUESTION: 1
Which service component within the prepare phase includes a set of activities and tasks to help identify and develop a technology strategy that supports a customer request for a routing and switching solution to help improve business operations?
A. Business Case Development
B. Business Requirements Development
C. Operations Strategy Development
D. Technology Strategy Development
E. High-Level Design Development
Answer: D

NEW QUESTION: 2
What advantages are there in using a hub-and-spoke IPSec VPN configuration instead of a fully-meshed set of IPSec tunnels? (Select all that apply.)
A. The routing at a spoke is simpler, compared to a meshed node.
B. Using a hub and spoke topology simplifies configuration because fewer tunnels are required.
C. Using a hub and spoke topology provides stronger encryption.
D. Using a hub and spoke topology is required to achieve full redundancy.
Answer: A,B

NEW QUESTION: 3
Natalia Berg, CFA, has estimated the key rate durations for several maturities in three of her $25 million bond portfolios, as shown in Exhibit 1.

At a fixed-income conference in London, Berg hears a presentation by a university professor on the increasing use of the swap rate curve as a benchmark instead of the government bond yield curve. When Berg returns from the conference, she realizes she has left her notes from the presentation on the airplane. However, she is very interested in learning more about whether she should consider using the swap rate curve in her work.
As she tries to reconstruct what was said at the conference, she writes down two advantages to using the swap rate curve:
Statement 1: The swap rate curve typically has yield quotes at 11 maturities between 2 and 30 years. The
U.S. government bond yield curve, however, has fewer on-the-run issues trading at maturities of at least two years.
Statement 2: Swap curves across countries are more comparable than government bond curves because they reflect similar levels of credit risk.
Berg also estimates the nominal spread, Z-spread, and option-adjusted spread (OAS) for the Steigers Corporation callable bonds in Portfolio 2. The OAS is estimated from a binomial interest rate tree. The results are shown in Exhibit 2.

Berg determines that to obtain an accurate estimate of the effective duration and effective convexity of a callable bond using a binomial model, the specified change in yield (i.e., Ay) must be equal to the OAS.
Berg also observes that the current Treasury bond yield curve is upward sloping. Based on this observation, Berg forecasts that short-term interest rates will increase.
Is Berg correct about the specified change in yield needed to obtain an accurate estimate of the effective duration and effective convexity of a callable bond using a binomial model?
A. No, because the specified change in yield can be larger than, smaller than, or equal to the OAS.
B. No, because the specified change in yield must be smaller than the OAS.
C. No, because the specified change in yield must be larger than the option-adjusted spread (OAS).
Answer: A
Explanation:
Explanation/Reference:
Explanation:
The steps in the process of calculating the effective duration of a callable bond using a binomial tree are as follows:
Step 1: Given assumptions about benchmark interest rates, interest rate volatility, and the call and/or put rule, calculate the OAS for the issue using the binomial model.
Step 2: Impose a small parallel shift in the on-thc-run yield curve by an amount equal to + y.
Step 3: Build a new binomial interest rate tree using the new yield curve.
Step 4: Add the OAS to each of the 1-year forward rates in the interest rate tree to get a "modified" tree.
(We assume that the OAS does not change when interest rates change.)
Step 5: Compute B using this modified interest rate tree.
Step 6: Repeat steps 2 through 5 using a parallel rate shift of- y to estimate a value of BV_ .
There is no restriction on the relationship between the assumed change in the yield ( ) and the OAS.
(Study Session 14, LOS 54.h)

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