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PRMIA 8007 Exam Syllabus Topics:
| Section | Objectives |
|---|---|
| Topic 1: Probability and Statistics Foundations | - Random variables and probability distributions
|
| Topic 2: Stochastic Processes and Time Series | - Time series analysis
|
| Topic 3: Simulation and Numerical Methods | - Monte Carlo simulation
|
| Topic 4: Risk Measurement Techniques | - Value at Risk (VaR)
|
PRMIA Exam II: Mathematical Foundations of Risk Measurement - 2015 Edition Sample Questions:
1. An indefinite integral of a polynomial function is
A) always less than the function itself
B) always positive
C) none of the above
D) always increasing
2. Consider two securities X and Y with the following 5 annual returns:
X: +10%, +3%, -2%, +3%, +5%
Y: +7%, -2%, +3%, -5%, +10%
In this case the sample covariance between the two time series can be calculated as:
A) 0.00109
B) 0.00087
C) 0.32583
D) 0.40729
3. A simple linear regression is based on 100 data points. The total sum of squares is 1.5 and the correlation between the dependent and explanatory variables is 0.5. What is the explained sum of squares?
A) 0.3333
B) 0.75
C) 1.125
D) 0.375
4. A linear regression gives the following output:
Figures in square brackets are estimated standard errors of the coefficient estimates. What is the value of the test statistic for the hypothesis that the coefficient of is zero against the alternative that is less than zero?
A) -1.25
B) 0.125
C) 2.5
D) -2.5
5. The correlation between two asset returns is 0.5. What is the largest eigenvalue of their correlation matrix?
A) None of the above
B) 1
C) 0.5
D) 1.5
Solutions:
| Question # 1 Answer: C | Question # 2 Answer: A | Question # 3 Answer: D | Question # 4 Answer: D | Question # 5 Answer: D |



