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Brett Collins is reviewing his companys investment in a cement plant. The company paid $14,800,000 five years ago to acquireDwight Donovan, the president of Franklin Enterprises, is considering two investment opportunities. Because of limited resourRequired A Required B Compute the approximate internal rate of return of each project. Which one should be adopted based on tWalton Auto Repair, Inc. is evaluating a project to purchase equipment that will not only expand the companys capacity but a

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Answer #1

Ans. 1(a)

Year Expected Cash Flow PV Factor Present Value
0 -14800000 1.00 -14800000
1 3380000 0.92 3100917.43
2 5010000 0.84 4216816.77
3 4570000 0.77 3528878.50
4 5050000 0.71 3577547.32
5 4250000 0.65 2762208.39
Present Value (Expected)
2386368.41

Ans. 1(b)

Year Actual Cash Flow PV Factor Present Value
0 -14800000 1.00 -14800000
1 2640000 0.92 2422018.35
2 3040000 0.84 2558707.18
3 4870000 0.77 3760533.55
4 3870000 0.71 2741605.57
5 3530000 0.65 2294257.79
Present Value (Actual) -1022877.56

Ans. 2(a)

Year Cash Flow (A) PV Factor Present Value
0 -117000 1.00 -117000
1 46221 0.94 43604.72
2 46221 0.89 41136.53
3 46221 0.84 38808.04
Net Present Value (A) 6549.29
Year Cash Flow (B) PV Factor Present Value
0 -41000 1.00 -41000
1 17660 0.94 16660.38
2 17660 0.89 15717.34
3 17660 0.84 14827.68
Net Present Value (B) 6205.39

Based on Net Present Value, project A should be selected.

Ans. 2(b)

IRR is that discount rate at which NPV is zero. To calculate approximate IRR(r), let us use hit and trial method:

Project A

Let r = 8%

Then NPV is as follows:

Year Cash Flow (A) PV Factor Present Value
0 -117000 1.00 -117000
1 46221 0.93 42797.22
2 46221 0.86 39627.06
3 46221 0.79 36691.72
Net Present Value (A) 2116.00

Since NPV is not equal to zero, let us try r = 9%

For r = 9%, NPV is as follows:

Year Cash Flow (A) PV Factor Present Value
0 -117000 1.00 -117000
1 46221 0.92 42404.59
2 46221 0.84 38903.29
3 46221 0.77 35691.09
Net Present Value (A) -1.03

Since NPV approximately equals to zero, IRR of project A is 9%.

Project B

Let r = 12%

Then NPV is as follows:

Year Cash Flow (B) PV Factor Present Value
0 -41000 1.00 -41000
1 17660 0.89 15767.86
2 17660 0.80 14078.44
3 17660 0.71 12570.04
Net Present Value (B) 1416.34

Since NPV is not equal to zero, let us try r = 14%

For r = 14%, NPV is as follows:

Year Cash Flow (B) PV Factor Present Value
0 -41000 1.00 -41000
1 17660 0.88 15491.23
2 17660 0.77 13588.80
3 17660 0.67 11920.00
Net Present Value (B) 0.02

Since NPV approximately equals to zero, IRR of project B is 14%.

Since 14%>9%, Project B is chosen based on IRR.

Ans. 3(a-1)

Calculation of Unadjusted rate of return:
Increase in Future Net Income 6200
Initial Investment 107000
Unadjusted rate of return =Increase in net income/Initial Investment
=6200/107000
5.79%

Ans. 3(a-2)

Since the unadjusted rate of return of 5.79% is less than the minimum required rate of return of 10%, the company should not invest in the equipment.

Ans. 3(b-1)

Let us now calculate IRR of the project.

Let IRR(r) be 12%.

Year Cash Flow (A) PV Factor Present Value
0 -107000 1.00 -107000
1 29683 0.89 26502.68
2 29683 0.80 23663.11
3 29683 0.71 21127.77
4 29683 0.64 18864.08
5 29683 0.57 16842.93
Net Present Value (A) 0.57

Since NPV at IRR 12% is approximately equals to zero, IRR is 12%.

Ans. 3(b-2)

Based on IRR the company should invest in the project as IRR 12% is greater than minimum required rate of return of 10%.

Ans. 3(c)

IRR is a better method than unadjusted rate of return since IRR considers time value of money and is also based on future cash flows which gives better picture.

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