In: Finance
Q 2
Consider the following cash flows for the two investments. What are the payback periods on the two investments?
Year | Investment A | Investment B |
0 | -$100 | -$100 |
1 | 58 | 31 |
2 | 73 | 58 |
3 | 87 | 180 |
Question options:
1- |
Project A 1.58 years; Project B 2.53 years |
2- |
Project A 1.46 years; Project B 2.21 years |
''''''''''''''''''''''''''''' Q 3 You are in the lucky situation of having several customers that want to place large orders with your firm. Unfortunately you do not have the capacity to accept all of them and each order will require the purchase of a new machine. Your boss wants to know what rate of return you would get from each of the orders so that she can decide which one to accept and which ones to pass on to your competitors. Realizing the problems with IRR, you decide to use MIRR instead. Suppose you are going to select two of these three orders. Which projects should you recommend if the company’s required return is 16%?
Question options:
|
1- |
Year |
Investment A |
cumulative cash flow |
Investment B |
cumulative cash flow |
||
0 |
($100) |
($100) |
|||||
1 |
58 |
58 |
31 |
31 |
|||
2 |
73 |
42 |
amount to be recovered in Year 2 |
58 |
89 |
||
3 |
87 |
180 |
11 |
amount to be recovered in Year 2 |
|||
payback period = year before final recovery+(amount to be recovered/cash flow of final year of recovery) |
1+(42/73) |
1.58 |
payback period = year before final recovery+(amount to be recovered/cash flow of final year of recovery) |
2+(11/180) |
2.06 |
||
2- |
Year |
Order 1 |
Order 2 |
Order 3 |
|||
0 |
($30,000) |
($50,000) |
($43,000) |
||||
1 |
15,000 |
70,000 |
34,000 |
||||
2 |
27,000 |
-19,000 |
28,000 |
||||
MIRR = Using MIRR function in MS excel |
19.58% |
MIRR = Using MIRR function in MS excel |
7.57% |
MIRR = Using MIRR function in MS excel |
22.04% |
||
order 1& 3 should be accepted as MIRR is greater than required return of 16% |
|||||||
3- |
Year |
cash flow |
present value of cash flow = cash flow/(1+r)6n r= 10% |
Year |
cash flow |
present value of cash flow = cash flow/(1+r)6n r= 10% |
|
0 |
-22000 |
-22000 |
0 |
-17600 |
-17600 |
||
1 |
6600 |
6000 |
1 |
5300 |
4818.182 |
||
2 |
6600 |
5454.545 |
2 |
5300 |
4380.165 |
||
3 |
6600 |
4958.678 |
3 |
5300 |
3981.968 |
||
4 |
6600 |
4507.889 |
4 |
5300 |
3619.971 |
||
5 |
6600 |
4098.081 |
5 |
5300 |
3290.883 |
||
6 |
6600 |
3725.528 |
6 |
5300 |
2991.712 |
||
NPV |
sum of present value of cash inflow |
6744.721 |
NPV |
sum of present value of cash inflow |
5482.882 |