Accountancy, asked by juweljaison2013, 10 days ago

PROBLEM 1

A company is considering the following investment projects:

Cash Flows)

Projects

Co

C₁

C₂

C3

A

- 10,000

+ 10,000

B

- 10,000

+ 17,500

+ 7,500

C

- 10,000

+ 12,000

+ 4,000

+ 12,000

D

- 10,000

+ 10,000

+ 3,000

+ 13,000

(@Rank the project according to each of the following methods: () Payback, (ii) ARR, (ii) IRR and (iv) NPV; assuming discount rates of 10 and 30 per cent.

(Assuming the projects are independent, which one should be accepted? If the projects are mutually exclusive, which project is the best?

Answers

Answered by swati3299
1

Answer:

ii) ARR

Explanation:

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Answered by qwstoke
0

Payback period method:

Project A: 1 year (10,000 / 10,000)

Project B: 1.57 years (10,000 / 17,500 + 7,500)

Project C: 2 years (10,000 / 12,000 + 4,000)

Project D: 1.86 years (10,000 / 10,000 + 3,000 + 13,000)

(ii) Accounting rate of return (ARR) method:

ARR = Average annual income / Initial investment x 100%

Project A: 0% (-10,000 / 1 x 100%)

Project B: 75% ((17,500 + 7,500) / 2 / 10,000 x 100%)

Project C: 60% ((12,000 + 4,000) / 2 / 10,000 x 100%)

Project D: 63.33% ((10,000 + 3,000 + 13,000) / 3 / 10,000 x 100%)

(iii) Internal rate of return (IRR) method:

Using a financial calculator or spreadsheet, the IRR for each project is calculated as follows:

Project A: 0%

Project B: 39.2%

Project C: 27.1%

Project D: 29.3%

(iv) Net present value (NPV) method:

NPV = Sum of present values of cash flows - Initial investment

Using a discount rate of 10%:

Project A: 0 (-10,000 + 10,000 / 1.1^1)

Project B: 3,821.9 (-10,000 + 17,500 / 1.1^1 + 7,500 / 1.1^2)

Project C: 3,020.7 (-10,000 + 12,000 / 1.1^1 + 4,000 / 1.1^2 + 12,000 / 1.1^3)

Project D: 3,395.5 (-10,000 + 10,000 / 1.1^1 + 3,000 / 1.1^2 + 13,000 / 1.1^3)

Using a discount rate of 30%:

Project A: 0 (-10,000 + 10,000 / 1.3^1)

Project B: 2,873.0 (-10,000 + 17,500 / 1.3^1 + 7,500 / 1.3^2)

Project C: 1,822.9 (-10,000 + 12,000 / 1.3^1 + 4,000 / 1.3^2 + 12,000 / 1.3^3)

Project D: 1,942.8 (-10,000 + 10,000 / 1.3^1 + 3,000 / 1.3^2 + 13,000 / 1.3^3)


Based on the ranking of each method:-

Payback period: A > D > B > C

ARR: B > D > C > A

IRR: B > D > C > A

NPV (10%): B > D > C > A

NPV (30%): B > C > D > A


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