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Most Recent PRMIA 8007 Exam Questions & Answers


Prepare for the PRMIA Mathematical Foundations of Risk Measurement – 2015 Edition exam with our extensive collection of questions and answers. These practice Q&A are updated according to the latest syllabus, providing you with the tools needed to review and test your knowledge.

QA4Exam focus on the latest syllabus and exam objectives, our practice Q&A are designed to help you identify key topics and solidify your understanding. By focusing on the core curriculum, These Questions & Answers helps you cover all the essential topics, ensuring you're well-prepared for every section of the exam. Each question comes with a detailed explanation, offering valuable insights and helping you to learn from your mistakes. Whether you're looking to assess your progress or dive deeper into complex topics, our updated Q&A will provide the support you need to confidently approach the PRMIA 8007 exam and achieve success.

The questions for 8007 were last updated on Jan 21, 2025.
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Question No. 1

Which of the following statements are true about Maximum Likelihood Estimation?

(i) MLE can be applied even if the error terms are not i.i.d. normal.

(ii) MLE involves integrating a likelihood function or a log-likelihood function.

(iii) MLE yields parameter estimates that are consistent.

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Correct Answer: C

Question No. 2

Which of the following properties is exhibited by multiplication, but not by addition?

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Correct Answer: C

Question No. 3

The quarterly compounded rate of return is 6% per annum. What is the corresponding effective annual return?

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Correct Answer: C

Question No. 4

You are investigating the relationship between weather and stock market performance. To do this, you pick 100 stock market locations all over the world. For each location, you collect yesterday's mean temperature and humidity and yesterday's local index return. Performing a regression analysis on this data is an example of...

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Correct Answer: D

Question No. 5

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:

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Correct Answer: D

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