CAA Global Module-0 : Entry exam of the Certified Actuarial Analyst qualification

Exam Code: Module-0

Exam Name: Entry exam of the Certified Actuarial Analyst qualification

Updated: Aug 25, 2026

Q & A: 57 Questions and Answers

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CAA Global Module-0 Exam Syllabus Topics:

SectionObjectives
Probability and Statistics- Descriptive statistics
- Probability theory
- Statistical distributions
Mathematical Techniques- Basic modeling concepts
- Mathematical notation and functions
Fundamental Mathematics- Numerical methods
- Algebra
  • 1. Differentiation and integration basics
    • 2. Equations and functions

      CAA Global Entry exam of the Certified Actuarial Analyst qualification Sample Questions:

      Question 1

      Let X be a continuous random variable with probability density function f(x) that is defined over all real numbers.
      DefineE[g(X)]whereg(x)is a continuous function.
      A)

      B)

      C)

      D)

      A. Option
      B. Option
      C. Option
      D. Option


      Question 2

      Identify which of the following statements is correct.
      For a continuous random variable X, the distribution function evaluated at X= x measures:

      A. P(xx)
      B. P(X<x)
      C. P(X = x)
      D. P(X>x)


      Question 3

      Determine which of the following function is equal to (2+ x)3

      A. 8 + 12x + 2X2+ x3
      B. 1+ 3x + 3X2+ x3
      C. 8 + 4x + 2X2+ x3
      D. 6+ 3x + 3X2+ x3


      Question 4

      Identify which of the following statements is not always true about a probability experiment.

      A. The sum of the probabilities of all possible outcomes must be 1.
      B. The sum of the probabilities of all possible events could be more than 1
      C. The probability of an event occurring equals the number of outcomes in the event space divided by the total number of possible outcomes in the sample space.
      D. The probability of an event must lie in [0,1].


      Question 5

      Consider the following definite integral:

      Determine for which combination of a and b the integral converges.
      A)

      B)

      C)

      D)

      A. Option D
      B. Option B
      C. Option C
      D. Option A


      Solutions:

      Question 1
      Answer: C
      Question 2
      Answer: B
      Question 3
      Answer: A
      Question 4
      Answer: B
      Question 5
      Answer: A

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