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

Module-0 real exams

Exam Code: Module-0

Exam Name: Entry exam of the Certified Actuarial Analyst qualification

Updated: Nov 20, 2024

Q & A: 57 Questions and Answers

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

1. Consider the function f(x)x2 6x=20. This functions has a stationary point at x=3.
Determine the nature of this stationary point and how we know this to be true.

A) It is a maximum stationary point because the value of the function at x = 3 is 11, which is positive.
B) It is a minimum stationary point because the second derivative of the function with respect to x takes the value 2 which is positive.
C) It is a minimum stationary point because the value of the function at x = 3 is 11, which is positive.
D) It is a maximum stationary point because the second derivative of the function with respect to x takes the value 2, which is positive.


2. Consider the three vectors:

Determine which of (he vectors or combination of vectors shown in the options has the greatest magnitude

A) u+v
B) v-u
C) w
D) v


3. Identify which of the following statements are true.
I.Skewness measures how peaked a set of data is
II.Skewness is a measure of asymmetry of the distribution of the data about its mean.
III. For a symmetrically distributed data, the mean equals the median but not necessarily the mode IV. The value of a measure of skewness can be positive, zero or negative.

A) I and III only
B) II and IV only
C) I and II only
D) II, III and IV only


4. Let a and b be two positive numbers and let m and n be two positive integers.
Identify which of the followingequalities is false.
A)

B)

C)

D)

A) Option D
B) Option A
C) Option C
D) Option B


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 D
B) Option A
C) Option C
D) Option B


Solutions:

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

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