PRMIA Exam II: Mathematical Foundations of Risk Measurement - 2015 Edition : 8007

  • Exam Code: 8007
  • Exam Name: Exam II: Mathematical Foundations of Risk Measurement - 2015 Edition
  • Updated: Sep 10, 2026
  • Q & A: 133 Questions and Answers

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PRMIA 8007 Exam Syllabus Topics:

SectionWeightObjectives
Topic 1: Linear Algebra and Matrix Theory20%- Vectors and eigenvalues
  • 1. Diagonalization
    • 2. Eigenvalues and eigenvectors
      - Matrix operations
      • 1. Determinants and trace
        • 2. Addition, multiplication, inversion
          Topic 2: Numerical Methods & Financial Mathematics15%- Basics of risk modeling
          - Root finding and approximation
          - Time value of money
          Topic 3: Probability Theory25%- Random variables and distributions
          • 1. Discrete and continuous distributions
            • 2. Expected value, variance, covariance
              - Basic probability concepts
              • 1. Conditional probability and independence
                • 2. Axioms and rules
                  Topic 4: Statistics and Regression Analysis20%- Descriptive statistics
                  • 1. Measures of location and dispersion
                    • 2. Correlation and covariance
                      - Linear regression
                      • 1. Hypothesis testing and confidence intervals
                        • 2. Simple and multiple regression
                          Topic 5: Calculus and Functions20%- Multivariable calculus
                          • 1. Optimization
                            • 2. Partial derivatives
                              - Single-variable calculus
                              • 1. Derivatives and applications
                                • 2. Limits and continuity
                                  • 3. Integrals and applications

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

                                    Question #1

                                    Variance reduction is:

                                    • A. A numerical method for finding portfolio weights to minimize the variance of a portfolio that has a given expected return
                                    • B. A method for reducing the number of simulations required in a Monte Carlo simulation
                                    • C. A technique that is applied in regression models to improve the accuracy of the coefficient estimates
                                    • D. A numerical method for finding the variance of the underlying that is implicit in a market price of an option
                                    Answer: B
                                    Question #2

                                    The bisection method can be used for solving f(x)=0 for a unique solution of x, when

                                    • A. The function f(x) is continuous and monotonic
                                    • B. The function f(x) is differentiable
                                    • C. The function f(x) is differentiable and we have an explicit expression for the derivative
                                    • D. The function f(x) is continuous
                                    Answer: A
                                    Question #3

                                    A 2-step binomial tree is used to value an American put option with strike 104, given that the underlying price is currently 100. At each step the underlying price can move up by 20% or down by 20% and the risk-neutral probability of an up move is 0.55. There are no dividends paid on the underlying and the discretely compounded risk free interest rate over each time step is 2%. What is the value of the option in this model?

                                    • A. 11.82
                                    • B. 12.49
                                    • C. 12.78
                                    • D. 12.33
                                    Answer: B
                                    Question #4

                                    Simple linear regression involves one dependent variable, one independent variable and one error variable. In contrast, multiple linear regression uses...

                                    • A. One dependent variable, many independent variables, one error variable
                                    • B. Many dependent variables, one independent variable, one error variable
                                    • C. Many dependent variables, many independent variables, many error variables
                                    • D. One dependent variable, one independent variable, many error variables
                                    Answer: A
                                    Question #5

                                    A quadratic form is

                                    • A. an algebraic expression in two variables, x and y, involving , , and terms.
                                    • B. defined as a positive definite Hessian matrix.
                                    • C. an algebraic expression in two variables, x and y, involving , and terms.
                                    • D. a specific solution of the Black-Scholes pricing formula
                                    Answer: C

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