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

8007 Exam Simulator
  • Exam Code: 8007
  • Exam Name: Exam II: Mathematical Foundations of Risk Measurement - 2015 Edition
  • Updated: Jul 23, 2026
  • Q & A: 133 Questions and Answers
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PRMIA 8007 exam simulator

PRMIA 8007 Exam Syllabus Topics:

SectionObjectives
Stochastic Processes and Time Series- Stochastic processes basics
  • 1. Brownian motion (introductory level)
    • 2. Markov processes
      - Time series analysis
      • 1. AR, MA, and ARMA models
        • 2. Autocorrelation and stationarity
          Simulation and Numerical Methods- Monte Carlo simulation
          • 1. Random number generation
            • 2. Risk distribution simulation
              Risk Measurement Techniques- Volatility and correlation
              • 1. Variance-covariance methods
                • 2. Correlation estimation techniques
                  - Value at Risk (VaR)
                  • 1. Historical simulation approach
                    • 2. Parametric and non-parametric VaR
                      Probability and Statistics Foundations- Random variables and probability distributions
                      • 1. Expectation, variance, and moments
                        • 2. Discrete and continuous distributions
                          - Statistical inference
                          • 1. Estimation theory
                            • 2. Confidence intervals and hypothesis testing

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

                              1. What is the indefinite integral of the function f(x) = ln(x), where ln(x) denotes the natural logarithmic function?

                              A) 1/x
                              B) exp(x)
                              C) ln(x) - x
                              D) x ln(x) - x


                              2. If a random variable X has a normal distribution with mean zero and variance 4, approximately what proportion of realizations of X should lie between -4 and +4?

                              A) 99%
                              B) 66.60%
                              C) 90%
                              D) 95%


                              3. Let a, b and c be real numbers. Which of the following statements is true?

                              A) The distributivity of multiplication is defined by
                              B) The existence of negatives is defined by
                              C) The commutativity of multiplication is defined by
                              D) The associativity of multiplication is defined by


                              4. The first derivative of a function f(x) is zero at some point, the second derivative is also zero at this point. This means that:

                              A) f has necessarily a minimum at this point
                              B) f has necessarily neither a minimum nor a maximum at this point
                              C) f might have either a minimum or a maximum or neither of them at this point
                              D) f has necessarily a maximum at this point


                              5. An indefinite integral of a polynomial function is

                              A) always positive
                              B) always increasing
                              C) none of the above
                              D) always less than the function itself


                              Solutions:

                              Question # 1
                              Answer: D
                              Question # 2
                              Answer: D
                              Question # 3
                              Answer: A
                              Question # 4
                              Answer: C
                              Question # 5
                              Answer: C

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