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IFoA_CAA_M0 Module 0 - Entry Exam Questions and Answers

Questions 4

The particular solution of the second-order difference equation

yn+2 - 6yn+1 + 8yn = 0                                       n ≥ 2

 

subject to the initial conditions y0 = 3 and y1 = 2 may be written in the form

yn = A(2n) + B(4n)                                             n ≥ 0.

 

Determine the values of (A, B).

Options:

A.

(-2, 5)

B.

(-2, 3)

C.

(-3, 2)

D.

(5, -2)

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Questions 5

Identify which of the following best describes the nature of a stationary point.

Options:

A.

It is where the tangent of the graph of the function is horizontal.

B.

It is the point where the maximum value of the function is found.

C.

It is the point where the minimum value of the function is found.

D.

It is the point where values of the function start to become more stable.

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Questions 6

Determine which of the statements is true about the root(s) of the following equation:

 

Options:

A.

There is only one real root which takes a positive value.

B.

There is only one real root which takes a negative value.

C.

There are two real roots, r1 and r2, where r1 is positive and:

r1 = - 0.5 r2

D.

There are two real roots, r1 and r2, where r1 is positive and:

r1 = - 2 r2

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Questions 7

A coin is tossed 7 times.

 

Calculate the number of possible combinations that gives 4 heads and 3 tails.

Options:

A.

35

B.

42

C.

210

D.

840

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Questions 8

A and B are the stationary points of f(x).  

 

f(x) = 2x3 - x2 - 8x + 8

A = (-1,13)

B = (4/3,8/27)

 

Determine whether each stationary point is a maximum, minimum or point of inflexion.

Options:

A.

A is a maximum

B is a minimum

B.

A is a maximum

B is a point of inflexion

C.

A is a minimum

B is a maximum

D.

A is a point of inflexion

B is a minimum

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Questions 9

Calculate the mean, median and mode of the above dataset.

Options:

A.

Option A

B.

Option B

C.

Option C

D.

Option D

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Exam Code: IFoA_CAA_M0
Exam Name: Module 0 - Entry Exam
Last Update: May 17, 2024
Questions: 64

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