Exam Code: C-C4H420-94
Exam Name: SAP Certified Application Associate - SAP CPQ Implementation
Certification: SAP Certified Application Associate
Total Questions: 132 Q&A
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NEW QUESTION: 1
You have set up a planning area and data is available. You adjust the necessary time profile settings and run the consistency check.
Which settings can you change and still run a successful consistency check?
There are 2 correct answers to this question.
A. Remove an attribute assigned to the time profile level if the attribute is used in a planning level.
B. Change the description of the attributes in a time profile.
C. Add a new time profile level to the time profile.
D. Change the past and future horizon of the levels in the time profile.
NEW QUESTION: 2
An administrator configures a port on a RAP through the association of an AAA profile with 802.1X
authentication to a RAP Ethernet port. This port connects to a switch with user desktops attached. The
administrator notices that when users connect wirelessly to the RAP, a user role correctly restricts their traffic.
But, when users connect with their wired desktops, they are assigned an initial role and routed to a Captive
What must the administrator do to enable desktop usage based on the user's role assignment?
A. Implement ACLs on the RAP port.
B. Identify the RAP port as untrusted.
C. Map the RAP port to an authentication profile.
D. Apply a server-derived role policy to the RAP port.
NEW QUESTION: 3
The Wyroman International Pension Fund includes a $65 million fixed-income portfolio managed by Susan Evermore, CFA, of Brighton Investors. Evermore is in the process of constructing a binomial interest-rate tree that generates arbitrage-free values for on-the-run Treasury securities. She plans to use the tree to value more complex bonds with embedded options. She starts out by observing that the yield on a one- year Treasury security is 4.0%. She determines in her initial attempt to price the two-year Treasury security that the value derived from the model is higher than the Treasury security's current market price.
After several iterations Evermore determines that the interest rate tree that correctly values the one and two-year Treasury securities has a rate of 5.0% in the lower node at the end of the first year and a rate of
7.5% in the upper node at the end of the first year. She uses this tree to value a two-year 6% coupon bond with annual coupon payments that is callable in one year at 99.50. She determines that the present value at the end of the first year of the expected value of the bond's remaining cash flows is $98.60 if the interest rate is 7.5% and $100.95 if the interest rate is 5.0%.
Note: Assume Evermore's calculations regarding the two-year 6% callable bond are correct Evermore also uses the same interest rate tree to price a 2-year 6% coupon bond that is putable in one year, and value the embedded put option. She concludes that if the yield volatility decreases unexpectedly, the value of the putable bond will increase and the value of the embedded put option will also increase, assuming all other inputs are unchanged.
Evermore also uses the interest rate tree to estimate the option-adjusted spreads of two additional callable corporate bonds, as shown in the following figure.
Evermore concludes, based on this information, that the A A-rated issue is undervalued, and the BB-rated issue is overvalued.
At a subsequent meeting with the trustees of the fund. Evermore is asked to explain what a binomial interest rate model is and how it was used to estimate effective duration and effective convexity. Evermore is uncertain of the exact methodology because the actual calculations were done by a junior analyst, but she tries to provide the trustees with a reasonably accurate step-by-stcp description of the process:
Step 1: Given the bond's current market price, the on-the-run Treasury yield curve, and an assumption about rate volatility, create a binomial interest rate tree.
Step 2: Add 100 basis points to each of the 1-year rates in the interest rate tree to derive a "modified" tree.
Step 3: Compute the price of the bond if yield increases by 100 basis points using this new tree.
Step 4: Repeat Steps 1 through 3 to determine the bond price that results from a 100 basis point decrease in rates.
Step 5: Use these two price estimates, along with the original market price, to calculate effective duration and effective convexity.
Lucas Davenport, a trustee and university finance professor, immediately speaks up to disagree with Evermore. He claims that a more accurate description of the process is as follows:
Step 1: Given the bond's current market price, the Treasury yield curve, and an assumption about rate volatility, create a binomial interest rate tree and calculate the bond's option-adjusted spread (OAS) using the model.
Step 2: Impose a parallel upward shift in the on-the-run Treasury yield curve of 100 basis points.
Step 3: Build a new binomial interest rate tree using the new Treasury yield curve and the original rate volatility assumption.
Step 4: Add the OAS from Step I to each of the 1-year rates on the tree to derive a "modified" tree.
Step 5: Compute the price of the bond using this new tree.
Step 6: Repeat Steps 1 through 5 to determine the bond price that results from a 100 basis point decrease in rates.
Step 7: Use these two price estimates, along with the original market price, to calculate effective duration and effective convexity.
At the meeting with the trustees. Evermore also presents the results of her analysis of the effect of changing market volatilities on a 1-year convertible bond issued by Highfour Corporation. Each bond is convertible into 25 shares of Highfour common stock. The bond is also callable at 110 at any time prior to maturity. She concludes that the value of the bond will decrease if either (1) the volatility of returns on'Highfour common stock decreases or (2) yield volatility decreases.
Davenport immediately disagrees with her by saying "changes in the volatility of common stock returns will have no effect on the value of the convertible bond, and a decrease in yield volatility will result in an increase in the value of the bond." Is Evermore correct in her analysis of the effect of a change in yield volatility?
A. Incorrect on the put option only.
B. Incorrect on both the bond and the option.
C. Incorrect on the puttable bond only.
The value of a putable bond is equal to the value of an otherwise equivalent option-free bond plus the value of the embedded put option. The value of the embedded put option will decrease if yield volatility decreases. The value of the option-free bond will not be affected by changes in yield volatility, so the value of the putable bond will also decrease. Evermore is incorrect in her analysis of both effects. (Study Session
14, LOS 54.e,f)
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