ACC501 GDB # 2 Solution:
The following four mutually exclusive projects are under consideration by the ABC Company:
Approach Project A Project B Project C Project D
Payback period 2.88 3.2 2.88 2.89
NPV -1,280 2,560 2,560 -2,240
On the basis of results of above approaches which project you think is “The best one” and why?
Note: Your answer should be concise and to the point and give one line answer as
Project ________________
Reason: _______________
Solution:
Project = C
Reason = as it is higher NPV and short payback period so project C will be chosen
Showing posts with label ACC501. Show all posts
Showing posts with label ACC501. Show all posts
Tuesday, July 6, 2010
Friday, June 25, 2010
Friday, February 12, 2010
ACC501 GDB
Market value of a firm is determined by below ratios. By calculating them we can see that XYZ's capital strcuture is more efficient that that of ABC
1. Earnings per share of XYZ is = EPS=Retained earnings/No of Shares = 200,000/85,000 = Rs 2.35
Earnings per share of ABC is =EPS = Retained earnings/No of Shares = 250,000/140,000 = Rs 1.78
2. Book Value per share = Common equity/shares outstanding
XYZ BV= (850,000+320,000+200,000)/85000= Rs 16.11
ABC BV = (1400,000+500,000+250,000)/140,000=Rs 15.35
3. Market price to Book value Ratio = Market value per share/BV per share
XYZ M/B = 15/16.11= 0.93
ABC M/B = 12/15.35 = 0.78
1. Earnings per share of XYZ is = EPS=Retained earnings/No of Shares = 200,000/85,000 = Rs 2.35
Earnings per share of ABC is =EPS = Retained earnings/No of Shares = 250,000/140,000 = Rs 1.78
2. Book Value per share = Common equity/shares outstanding
XYZ BV= (850,000+320,000+200,000)/85000= Rs 16.11
ABC BV = (1400,000+500,000+250,000)/140,000=Rs 15.35
3. Market price to Book value Ratio = Market value per share/BV per share
XYZ M/B = 15/16.11= 0.93
ABC M/B = 12/15.35 = 0.78
Tuesday, January 26, 2010
Saturday, January 16, 2010
ACC501
ACC501 Assignment # 2
Answer:
i) Calculate the Payback Period for each project.
Initial Investment = 100,000
Payback Period for Project A:
In year one, 40,000 will be covered, and (100,000-40,000) = 60,000 should be covered.
In year two, further 25,000 will be covered, and (60,000-25,000) = 35,000 should be
covered.
In year three, 35,000 will be covered, which we have to cover from the project.
So, our payback period is 3 years for Project A.
Payback Period for Project B:
In year one, 45,000 will be covered, and (100,000-45,000) = 55,000 should be covered.
In year two, further 25,000 will be covered, and (55,000-25,000) = 30,000 should be
covered.
In year three, 20,000 will be covered, and (30,000-20,000) = 10,000 should be covered
yet.
In year four, 20,000 will be covered, but we have to cover 10,000 only,
So these 10,000 will take the time in years = 10,000/20,000 = 0.5 years
OR 10,000 will take the time in months = 10,000/20,000 * 12 = 6 months
OR 10,000 will take the time in days = 10,000/20,000 * 365 = 182.5 days
So, payback period for Project B is 3.5 years, or 3 years and 6 months or 3 years and
182.5 days.
ii) Calculate the Net Present Value (NPV) of each project.
NPV for Project A:
NPV = -Initial Investment +? Cash Flows / (1+r) t
NPV = -100,000 + [40,000 / (1+0.13) 1] + [25,000 / (1+0.13) 2] + [35,000 / (1+0.13) 3] +
[25,000 / (1+0.13) 4] + [20,000 / (1+0.13) 5]
NPV = -100,000 + [40,000 / (1.13) 1] + [25,000 / (1.13) 2] + [35,000 / (1.13) 3] +
[25,000 / (1.13) 4] + [20,000 / (1.13) 5]
NPV = -100,000 + [40,000 / 1.13] + [25,000 / 1.2769] + [35,000 / 1.442897] + [25,000 /
1.63047361] + [20,000 / 1.8424351793]
NPV = -100,000 + [35398.23] + [19578.67] + [24256.76] + [15332.97] + [10855.2]
NPV = 5421.83
NPV for Project B:
NPV = -Initial Investment + ? Cash Flows / (1+r) t
NPV = -100,000 + [45,000 / (1+0.13) 1] + [25,000 / (1+0.13) 2] + [20,000 / (1+0.13) 3] +
[20,000 / (1+0.13) 4] + [20,000 / (1+0.13) 5]
NPV = -100,000 + [45,000 / (1.13) 1] + [25,000 / (1.13) 2] + [20,000 / (1.13) 3] +
[20,000 / (1.13) 4] + [20,000 / (1.13) 5]
NPV = -100,000 + [45,000 / 1.13] + [25,000 / 1.2769] + [20,000 / 1.442897] + [20,000 /
1.63047361] + [20,000 / 1.8424351793]
NPV = -100,000 + [39823] + [19578.67] + [13861] + [12266.37] + [10855.2]
NPV = -3615.76
iii) Calculate the Internal Rate of Return (IRR) for each project.
Internal rate of return (IRR) is a rate where, NPV becomes zero let’s compute IRR for [LEFT]both projects,
Answer:
i) Calculate the Payback Period for each project.
Initial Investment = 100,000
Payback Period for Project A:
In year one, 40,000 will be covered, and (100,000-40,000) = 60,000 should be covered.
In year two, further 25,000 will be covered, and (60,000-25,000) = 35,000 should be
covered.
In year three, 35,000 will be covered, which we have to cover from the project.
So, our payback period is 3 years for Project A.
Payback Period for Project B:
In year one, 45,000 will be covered, and (100,000-45,000) = 55,000 should be covered.
In year two, further 25,000 will be covered, and (55,000-25,000) = 30,000 should be
covered.
In year three, 20,000 will be covered, and (30,000-20,000) = 10,000 should be covered
yet.
In year four, 20,000 will be covered, but we have to cover 10,000 only,
So these 10,000 will take the time in years = 10,000/20,000 = 0.5 years
OR 10,000 will take the time in months = 10,000/20,000 * 12 = 6 months
OR 10,000 will take the time in days = 10,000/20,000 * 365 = 182.5 days
So, payback period for Project B is 3.5 years, or 3 years and 6 months or 3 years and
182.5 days.
ii) Calculate the Net Present Value (NPV) of each project.
NPV for Project A:
NPV = -Initial Investment +? Cash Flows / (1+r) t
NPV = -100,000 + [40,000 / (1+0.13) 1] + [25,000 / (1+0.13) 2] + [35,000 / (1+0.13) 3] +
[25,000 / (1+0.13) 4] + [20,000 / (1+0.13) 5]
NPV = -100,000 + [40,000 / (1.13) 1] + [25,000 / (1.13) 2] + [35,000 / (1.13) 3] +
[25,000 / (1.13) 4] + [20,000 / (1.13) 5]
NPV = -100,000 + [40,000 / 1.13] + [25,000 / 1.2769] + [35,000 / 1.442897] + [25,000 /
1.63047361] + [20,000 / 1.8424351793]
NPV = -100,000 + [35398.23] + [19578.67] + [24256.76] + [15332.97] + [10855.2]
NPV = 5421.83
NPV for Project B:
NPV = -Initial Investment + ? Cash Flows / (1+r) t
NPV = -100,000 + [45,000 / (1+0.13) 1] + [25,000 / (1+0.13) 2] + [20,000 / (1+0.13) 3] +
[20,000 / (1+0.13) 4] + [20,000 / (1+0.13) 5]
NPV = -100,000 + [45,000 / (1.13) 1] + [25,000 / (1.13) 2] + [20,000 / (1.13) 3] +
[20,000 / (1.13) 4] + [20,000 / (1.13) 5]
NPV = -100,000 + [45,000 / 1.13] + [25,000 / 1.2769] + [20,000 / 1.442897] + [20,000 /
1.63047361] + [20,000 / 1.8424351793]
NPV = -100,000 + [39823] + [19578.67] + [13861] + [12266.37] + [10855.2]
NPV = -3615.76
iii) Calculate the Internal Rate of Return (IRR) for each project.
Internal rate of return (IRR) is a rate where, NPV becomes zero let’s compute IRR for [LEFT]both projects,
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