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  • Exam Code: 8007
  • Exam Name: Exam II: Mathematical Foundations of Risk Measurement - 2015 Edition
  • Updated: Sep 30, 2026
  • Q & A: 133 Questions and Answers
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  • Exam Code: 8007
  • Exam Name: Exam II: Mathematical Foundations of Risk Measurement - 2015 Edition
  • Updated: Sep 30, 2026
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  • Exam Code: 8007
  • Exam Name: Exam II: Mathematical Foundations of Risk Measurement - 2015 Edition
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PRMIA 8007 Exam Syllabus Topics:

SectionObjectives
Probability Theory- Fundamental Probability Concepts
  • 1. Random Variables
  • 2. Probability Rules
  • 3. Bayes' Theorem
  • 4. Conditional Probability
Linear Algebra- Matrix Methods
  • 1. Covariance Matrices
  • 2. Eigenvalues and Eigenvectors
  • 3. Matrix Operations
  • 4. Positive Definiteness
Statistical Analysis- Descriptive and Inferential Statistics
  • 1. Maximum Likelihood Estimation
  • 2. Confidence Intervals
  • 3. Moments and Distributions
  • 4. Hypothesis Testing
Regression and Time Series Analysis- Modeling Techniques
  • 1. Multivariate Regression
  • 2. Time Series Forecasting
  • 3. Linear Regression
  • 4. Model Diagnostics
Numerical Methods- Quantitative Techniques
  • 1. Simulation Techniques
  • 2. Monte Carlo Methods
  • 3. Optimization Methods
  • 4. Numerical Approximation
Risk Measurement Applications- Quantitative Risk Analysis
  • 1. Volatility Modeling
  • 2. Portfolio Risk Measurement
  • 3. Sensitivity Analysis
  • 4. Value at Risk Methodologies
Calculus- Differential and Integral Calculus
  • 1. Multivariable Calculus
  • 2. Integration
  • 3. Functions and Limits
  • 4. Differentiation

PRMIA Exam II: Mathematical Foundations of Risk Measurement - 2015 Edition Sample Questions:

Question #1

The determinant of a matrix X is equal 2. Which of the following statements is true?

  • A. det(2X) = 2 det(X)
  • B. det(2X) = 4 det(X)
  • C. det(2X) = det(X)2
  • D. det(2X) =
Reveal Solution  Discussion  0

Correct Answer: B  🗳️

Question #2

The fundamental theorem of analysis establishes a relation between

  • A. The derivative of a function and the slope of its graph
  • B. First and second derivative of a function
  • C. Integration and differentiation of functions
  • D. The derivative of a function and the derivative of its inverse function
Reveal Solution  Discussion  0

Correct Answer: C  🗳️

Question #3

There are two portfolios with no overlapping of stocks or bonds. Portfolio 1 has 6 stocks and 6 bonds.
Portfolio 2 has 4 stocks and 8 bonds. If we randomly select one stock, what is the probability that it came from Portfolio1?

  • A. None of these
  • B. 0.3
  • C. 0.5
  • D. 0.6
Reveal Solution  Discussion  0

Correct Answer: D  🗳️

Question #4

Consider a binomial lattice where a security price S moves up by a factor u with probability p, or down by a factor d with probability 1 - p. If we set d > 1/u then which of the following will be TRUE?

  • A. The probability of an up move will not be constant
  • B. The lattice will not recombine
  • C. There will always be a downward drift in the lattice
  • D. None of the above
Reveal Solution  Discussion  0

Correct Answer: D  🗳️

Question #5

Consider an investment fund with the following annual return rates over 8 years: +6%, -6%, +12%, -12%,
+3%, -3%, +9%, -9% .
What can you say about the annual geometric and arithmetic mean returns of this investment fund?

  • A. The arithmetic mean return is negative and the geometric mean return is zero
  • B. The arithmetic mean return is equal to the geometric mean return
  • C. The arithmetic mean return is zero and the geometric mean return is negative
  • D. None of the above
Reveal Solution  Discussion  0

Correct Answer: C  🗳️

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