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Cas a llars) a. What is the payback period on each of the projects? b. If you use the payback rule with a cutoff period of 2

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Answer #1

Part a)

Project A: Payback period:

Year Opening Balance Investment CF Closing Balance
0 $            5,400.00 $            5,400.00
1 $              5,400.00 $                      1,100.00 $            4,300.00
2 $              4,300.00 $                      1,100.00 $            3,200.00
3 $              3,200.00 $                      3,200.00 $                         -  
  • Opening balance = previous years closing balance
  • Closing balance = Opening balance+Investment-CF
  • We see that the Entire investment is recvered in 3 years time so that is the payback period

Project B: Payback period:

Year Opening Balance Investment CF Closing Balance
0 $            1,400.00 $            1,400.00
1 $              1,400.00 $                                   -   $            1,400.00
2 $              1,400.00 $                      1,400.00 $                         -  
  • We see that the Entire investment is recovered in 2 years time so that is the payback period

Project C: Payback period:

Year Opening Balance Investment Principal repayment Closing Balance
0 $            5,400.00 $            5,400.00
1 $              5,400.00 $                      1,100.00 $            4,300.00
2 $              4,300.00 $                      1,100.00 $            3,200.00
3 $              3,200.00 $                      3,200.00 $                         -  

We see that the Entire investment is recovered in 3 years time so that is the payback period

Part b) If cutoff is 2 years then only project 2 is acceptable

Part c) If the cutoff is 3 years then all 3 meet the criteria and can be selected, If they are mutually exclusive and therefore only one can be selected then that will be project B otherwise all can be selected

Part d-1)

Project A: NPV

Year CF Discount Factor Discounted CF
0 $    -5,400.00 1/(1+0.1)^0= 1 1*-5400= $     -5,400.00
1 $      1,100.00 1/(1+0.1)^1= 0.909090909 0.909090909090909*1100= $       1,000.00
2 $      1,100.00 1/(1+0.1)^2= 0.826446281 0.826446280991735*1100= $          909.09
3 $      3,200.00 1/(1+0.1)^3= 0.751314801 0.751314800901578*3200= $       2,404.21
NPV = Sum of all Discounted CF $     -1,086.70

Project B: NPV

Year CF Discount Factor Discounted CF
0 $    -1,400.00 1/(1+0.1)^0= 1 1*-1400= $     -1,400.00
1 $                   -   1/(1+0.1)^1= 0.909090909 0.909090909090909*0= $                    -  
2 $      1,400.00 1/(1+0.1)^2= 0.826446281 0.826446280991735*1400= $       1,157.02
3 $      2,200.00 1/(1+0.1)^3= 0.751314801 0.751314800901578*2200= $       1,652.89
4 $      3,200.00 1/(1+0.1)^4= 0.683013455 0.683013455365071*3200= $       2,185.64
NPV = Sum of all Discounted CF $       3,595.56

Project C: NPV

Year CF Discount Factor Discounted CF
0 $    -5,400.00 1/(1+0.1)^0= 1 1*-5400= $     -5,400.00
1 $      1,100.00 1/(1+0.1)^1= 0.909090909 0.909090909090909*1100= $       1,000.00
2 $      1,100.00 1/(1+0.1)^2= 0.826446281 0.826446280991735*1100= $          909.09
3 $      3,200.00 1/(1+0.1)^3= 0.751314801 0.751314800901578*3200= $       2,404.21
4 $      5,200.00 1/(1+0.1)^4= 0.683013455 0.683013455365071*5200= $       3,551.67
NPV = Sum of all Discounted CF $       2,464.97

Part d-2) Projects B and C have positive NPV

Part e) Payback period completely ignores the CF after the investment is recovered so even if it becomes negative and is a high drawback of the project, this method would suggest that this project should be accepted. Therefore the given statement is false

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