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PRMIA 8011 Exam Syllabus Topics:
| Section | Objectives |
|---|---|
| SA-CCR and Regulatory Frameworks | - Standardized Approach for Counterparty Credit Risk |
| CVA and DVA | - Valuation adjustments - Measurement and interpretation |
| Credit Derivatives and Securitization | - Credit derivatives instruments - Securitization structures and process |
| Credit Portfolio Management | - Portfolio credit risk measurement - Risk concentration and diversification |
| Classic Credit Risk | - Credit products and lifecycle
|
| Modern Credit Risk Modeling | - PD/LGD modeling frameworks - Credit VaR and loss distribution simulation |
| Counterparty Risk | - Definition and sources of counterparty risk - Mitigation techniques (netting, collateral) |
PRMIA Credit and Counterparty Manager (CCRM) Certificate Sample Questions:
Question 1
All else remaining the same, an increase in the joint probability of default between two obligors causes the default correlation between the two to:
A. Increase
B. Cannot be determined from the given information
C. Stay the same
D. Decrease
Question 2
If the marginal probabilities of default for a corporate bond for years 1, 2 and 3 are 2%, 3% and 4% respectively, what is the cumulative probability of default at the end of year 3?
A. 9.00%
B. 91.26%
C. 9.58%
D. 8.74%
Question 3
A bank expects the error rate in transaction data entry for a particular business process to be 0.005%. What is the range of expected errors in a day within +/- 2 standard deviations if there are 2,000,000 such transactions each day?
A. 0 to 200 errors in a day
B. 90 to 110 errors in a day
C. 80 to 120 errors in a day
D. 60 to 80 errors in a day
Question 4
Which of the following need to be assumed to convert a transition probability matrix for a given time period to the transition probability matrix for another length of time:
I. Time invariance
II. Markov property
III. Normal distribution
IV. Zero skewness
A. III and IV
B. II and III
C. I and II
D. I, II and IV
Question 5
There are three bonds in a diversified bond portfolio, whose default probabilities are independent of each other and equal to 1%, 2% and 3% respectively over a 1 year time horizon. Calculate the probability that exactly 1 of the three bonds will default.
A. .011%
B. 5.8%
C. 2%
D. 0%
Solutions:
| Question 1 Answer: A | Question 2 Answer: D | Question 3 Answer: C | Question 4 Answer: C | Question 5 Answer: B |



