Question
Consider the two mutually exclusive investment projects given in the table below for which MARR=11​%. On the basis of the IRR​ criterion, which project would be selected under an infinite planning horizon with project repeatability​ likely?

The rate of return on the incremental investment is ?%
Homework: HW #7 Save Score: 0 of 1 pt 10 of 10 (8 complete) HW Score: 78.33%, 7.83 of 10 pts Problem 7-56 (algorithmic) Quest
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Answer #1

Based on IRR decision rule, Project B should be selected as it has higher IRR than Project A.

Year (n)

Project A Cash Flow (CA)

Project B Cash Flow

(CB)

Incremental Cash Flow

(CB - CA)

0

($4,500)

($9,500)

($5000)

1

$2,000

$8,000

$6,000

2

$3,500

$8,000

$4,500

3

$3,500

-

-$3,500

IRR

39.84%

43.07%

Computation of IRR of incremental investment using trial and error method:

Let’s compute NPV of incremental investment at discount rate of 48 %

Year (n)

Incremental Cash Flow (CB - CA)

Computation of PV Factor

PV Factor @ 48 %

(F)

PV

(CB - CA) x F

0

($5,000)

1/ (1+0.48)0

1

($5,000.00)

1

$6,000

1/ (1+0.48)1

0.675675675675676

$4,054.05

2

$4,500

1/ (1+0.48)2

0.456537618699781

$2,054.42

3

($3,500)

1/ (1+0.48)3

0.308471363986338

($1,079.65)

NPV1

$28.82

As NPV is positive, let’s compute NPV using discount rate of 49 %

Year (n)

Incremental Cash Flow (CB - CA)

Computation of PV Factor

PV Factor @ 49 %

(F)

PV

(CB - CA) x F

0

($5,000)

1/ (1+0.49)0

1

($5,000.00)

1

$6,000

1/ (1+0.49)1

0.671140939597315

$4,026.85

2

$4,500

1/ (1+0.49)2

0.450430160803567

$2,026.94

3

($3,500)

1/ (1+0.49)3

0.302302121344676

($1,058.06)

NPV2

         ($4.28)

IRR = R1 + [NPV1 x (R2 -R1) %/ (NPV1 – NPV2)

       = 48 % + [$ 28.82 x (48 % - 47 %)/ [$ 28.82 – (-$ 4.28)]

       = 48 % + ($ 28.82 x 0.01)/ ($ 28.82 + $ 4.28)

       = 48 % + ($ 0.2882 / $ 33.10)

       = 48 % + 0.008706948640

       = 48 % + 0.8706948640 %

       = 48.9 %

The rate of return on incremental investment is 48.9 %

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