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FIN3701 Assignment 1 (COMPLETE ANSWERS) Semester 2 2024 (232195) - DUE 20 August 2024

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Exam of 26 pages for the course Financial Management at University of South Africa (Guaranteed Success)











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FIN3701 Assignment

1 (COMPLETE

ANSWERS) Semester

2 2024 (232195) - DUE

20 August 2024

,FIN3701 Assignment 1 (COMPLETE ANSWERS) Semester 2

2024 (232195) - DUE 20 August 2024

QUESTION 1 [20 marks] Batlokwa Industries wishes to select one of

three possible machines, each of which is expected to satisfy the firm’s

ongoing need for additional aluminium extrusion capacity. The three

machines, A, B and C, are equally risky. The firm plans to use a 12%

cost of capital to evaluate each of them. The initial investment and

annual cash inflows over the life of each machine are shown in the

following table: Year Machine A Machine B Machine C 0 (R92 000) (R65

000) (R100 500) 1 R12 000 R10 000 R30 000 2 R12 000 R20 000 R30

000 3 R12 000 R30 000 R30 000 4 R12 000 R40 000 R13 000 5 R12

000 - R30 000 6 R12 000 - REQUIRED: 1.1 Calculate the NPV for each

of the three projects. (9 marks) 1.2 Calculate the annualised net present

value (ANPV) of each machine. (9 marks) 1.3 Based on the NPV and

IRR calculated above, would you advise Batlokwa (Pty) Ltd to invest

their funds in the replacement? Give a reason for your answer. (2 marks)

THERE ARE TWO COMPULSORY ASSIGNMENTS FOR THE

SECOND SEMESTER. The purpose of this assignment is to evaluate

your knowledge of the fundamental aspects of decision-making for long-


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, term investment. Study chapters 9, 10, 11 and 12 in the prescribed book

as well as the relevant learning units to complete this assessment. 11

To complete this question, we need to perform financial calculations to

determine the Net Present Value (NPV) and Annualized Net Present

Value (ANPV) of each machine, and then decide which machine

Batlokwa Industries should invest in.

1.1 Calculate the NPV for each of the three projects

The formula for NPV is:

NPV=∑(Rt(1+r)t)−I0\text{NPV} = \sum \left( \frac{R_t}{(1 + r)^t} \right) -

I_0NPV=∑((1+r)tRt)−I0

Where:

• RtR_tRt = Net cash inflow during the period ttt

• rrr = Discount rate (cost of capital)

• ttt = Number of time periods

• I0I_0I0 = Initial investment

Given the cost of capital r=12%r = 12\%r=12%, we can calculate the

NPV for each machine as follows:

Machine A




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