- Exam Code: 8007
- Exam Name: Exam II: Mathematical Foundations of Risk Measurement - 2015 Edition
- Updated: Oct 19, 2026
- Q & A: 133 Questions and Answers
PRMIA 8007 Exam : Exam II: Mathematical Foundations of Risk Measurement - 2015 Edition
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PRMIA 8007 Exam Syllabus Topics:
| Section | Objectives |
|---|---|
| Topic 1: Regression and Time Series Analysis | - Modeling Techniques
|
| Topic 2: Probability Theory | - Fundamental Probability Concepts
|
| Topic 3: Calculus | - Differential and Integral Calculus
|
| Topic 4: Risk Measurement Applications | - Quantitative Risk Analysis
|
| Topic 5: Linear Algebra | - Matrix Methods
|
| Topic 6: Statistical Analysis | - Descriptive and Inferential Statistics
|
| Topic 7: Numerical Methods | - Quantitative Techniques
|
PRMIA Exam II: Mathematical Foundations of Risk Measurement - 2015 Edition Sample Questions:
Question #1
Consider the following distribution data for a random variable X: What is the mean and variance of X?
- A. None of these
- B. 3.5 and 3.45
- C. 3.6 and 7.15
- D. 3.4 and 3.84
Correct Answer: A 🗳️
Question #2
A typical leptokurtotic distribution can be described as a distribution that is relative to a normal distribution
- A. flat and thick at the center and with thin tails
- B. peaked and thin at the center and with heavy (fat) tails
- C. flat and thick at the center and with heavy (fat) tails
- D. peaked and thin at the center and with thin tails
Correct Answer: B 🗳️
Question #3
Consider two functions f(x) and g(x) with indefinite integrals F(x) and G(x), respectively. The indefinite integral of the product f(x)g(x) is given by
- A. f(x)G(x) - F(x)g'(x)dx
- B. F(x)g(x) + f(x)G(x)
- C. F(x)g(x) - F(x)g'(x)dx
- D. F(x)G(x)
Correct Answer: C 🗳️
Question #4
I have a portfolio of two stocks. The weights are equal. The one volatility is 30% while the other is 40%. The minimum and maximum possible values of the volatility of my portfolio are:
- A. 10% and 70%
- B. 5% and 35%
- C. 30% and 40%
- D. 10% and 40%
Correct Answer: B 🗳️
Question #5
A 95% confidence interval for a parameter estimate can be interpreted as follows:
- A. The probability that the real value of the parameter is outside this interval is 95%.
- B. The probability that the estimated value of the parameter is within this interval is 95%.
- C. The probability that the real value of the parameter is within this interval is 95%.
- D. The probability that the estimated value of the parameter is outside this interval is 95%.
Correct Answer: C 🗳️
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