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PRMIA Mathematical Foundations of Risk Measurement :II Exam Questions

Exam Name: Mathematical Foundations of Risk Measurement :II
Exam Code: Mathematical Foundations of Risk Measurement :II P R M ?
Related Certification(s):
  • PRMIA Mathematical Foundations of Risk Measurement Certifications
  • PRMIA Professional Risk Managers PRM Certifications
Certification Provider: PRMIA
Actual Exam Duration: 120 Minutes
Number of Mathematical Foundations of Risk Measurement :II practice questions in our database: 132 (updated: Aug. 31, 2024)
Expected Mathematical Foundations of Risk Measurement :II Exam Topics, as suggested by PRMIA :
  • Topic 1: Describe Rules of algebraic operations
  • Topic 2: Describe various forms of data
  • Topic 3: Explain the concept of differentiation.
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Nakisha

1 months ago
My exam experience was successful as I passed the PRMIA Mathematical Foundations of Risk Measurement :II exam using Pass4Success practice questions. The exam included topics such as different forms of data and rules of algebraic operations. One question that challenged me was about the various forms of data, where I had to identify the type of data represented in a given scenario. Despite my uncertainty, I was able to pass the exam.
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Lettie

2 months ago
Just passed the PRMIA Mathematical Foundations II exam! Be prepared for questions on stochastic calculus, especially Ito's lemma applications in option pricing. Study the relationship between Brownian motion and risk modeling. Thanks to Pass4Success for their spot-on practice questions - they really helped me prepare efficiently!
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Corinne

2 months ago
I passed the PRMIA Mathematical Foundations of Risk Measurement :II exam with the help of Pass4Success practice questions. The exam covered topics like Rules of algebraic operations and various forms of data. One question that stood out to me was related to the rules of algebraic operations, where I had to simplify a complex expression involving multiple variables. Despite being unsure of my answer, I managed to pass the exam.
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Free PRMIA Mathematical Foundations of Risk Measurement :II Exam Actual Questions

Note: Premium Questions for Mathematical Foundations of Risk Measurement :II were last updated On Aug. 31, 2024 (see below)

Question #1

Let N(.) denote the cumulative distribution function and suppose that X and Y are standard normally distributed and uncorrelated. Using the fact that N(1.96)=0.975, the probability that X 0 and Y 1.96 is approximately

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Correct Answer: B

Question #2

The gradient of a smooth function is

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Correct Answer: A

Question #3

What can be said about observations of random variables that are i.i.d. a normally distributed?

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Correct Answer: C

Question #4

The Newton-Raphson method

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Correct Answer: B

Question #5

What can be said about observations of random variables that are i.i.d. a normally distributed?

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Correct Answer: C

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