Updated: Aug 27, 2026
No. of Questions: 57 Questions & Answers with Testing Engine
Download Limit: Unlimited
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| Certification Vendor: | CAA Global |
|---|---|
| Exam Name: | Entry Exam of the Certified Actuarial Analyst (CAA) Qualification |
| Exam Number: | Module-0 |
| Exam Price: | GBP 124 |
| Exam Format: | Mathematics and Statistics assessment, Computer-based examination |
| Related Certifications: | Certified Actuarial Analyst (CAA) |
| Exam Duration: | 120 minutes |
| Available Languages: | English |
| Sample Questions: | CAA Global Module-0 Sample Questions |
| Exam Way: | Computer-based examination delivered at authorized test centres during scheduled exam sessions. |
| Pre Condition: | No formal prerequisites. Candidates must pass Module 0 before attempting Modules 1–5 of the Certified Actuarial Analyst qualification. |
| Official Syllabus URL: | https://actuaries.org.uk/qualify/my-exams/certified-actuarial-analyst/ |
| Section | Objectives |
|---|---|
| Probability | - Probability Fundamentals
|
| Statistics | - Descriptive Statistics
|
| Basic Mathematics | - Functions and Equations
|
Question 1
Identify the necessary and sufficient condition under which the quadratic equation ax2+ 2a2x + a3= 0 hasone repeated real root.
A. a>0
B. a0
C. a = 0
D. a<0
Question 2
Simplify the expression:
A)
B)
C)
D)
A. Option B
B. Option A
C. Option D
D. Option C
Question 3

A. 986
B. 2,056
C. 3,286
D. 1.224
Question 4
Differentiate with respect to X:
A)
B)
C)
D)
A. Option B
B. Option A
C. Option D
D. Option C
Question 5
The volume of a cone can be determined by summing up the infinitesimal circular cross-sections of the cone across the length of the cone Consider the function f(x) = x2 for x contained in [0,1].
Now consider an infinitesimal circular cross-sectional element of width dx and radius r = f(x) Determine the volume of the cone enclosedby the function f(x) by considering the volume of each circular cross-sectional element (Recall thatthe sum of infinitesimal elements can be represented as an integral Recall also that the area of a
circle is
A)
B)
C)
D)
1
A. Option B
B. Option A
C. Option D
D. Option C
Solutions:
| Question 1 Answer: A | Question 2 Answer: A | Question 3 Answer: A | Question 4 Answer: D | Question 5 Answer: C |
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