Capital RationingSolutionRank of the projects on the basis o

Capital Rationing

Solution

Rank of the projects on the basis of PI

PI

Rank

Project

Investment required

1.35

1

2

250000

1.28

2

3

100000

1.25

3

1

400000

1.22

4

4

75000

1.06

5

6

50000

1.05

6

5

75000

1.04

7

8

250000

1.01

8

7

250000

Investible funds

500000

We are assuming that projects are divisible in nature so partial investment can be made in projects

Project

Investment required

NPV

2

250000

87951

3

100000

28031

1

150000

(98894/400000)*150000

37085.25

total

500000

153067.25

This is the best possible investment of 500000 into project at which NPV is maximum

Rank of the projects on the basis of PI

PI

Rank

Project

Investment required

1.35

1

2

250000

1.28

2

3

100000

1.25

3

1

400000

1.22

4

4

75000

1.06

5

6

50000

1.05

6

5

75000

1.04

7

8

250000

1.01

8

7

250000

Investible funds

500000

We are assuming that projects are divisible in nature so partial investment can be made in projects

Project

Investment required

NPV

2

250000

87951

3

100000

28031

1

150000

(98894/400000)*150000

37085.25

total

500000

153067.25

This is the best possible investment of 500000 into project at which NPV is maximum

Capital RationingSolutionRank of the projects on the basis of PI PI Rank Project Investment required 1.35 1 2 250000 1.28 2 3 100000 1.25 3 1 400000 1.22 4 4 75
Capital RationingSolutionRank of the projects on the basis of PI PI Rank Project Investment required 1.35 1 2 250000 1.28 2 3 100000 1.25 3 1 400000 1.22 4 4 75
Capital RationingSolutionRank of the projects on the basis of PI PI Rank Project Investment required 1.35 1 2 250000 1.28 2 3 100000 1.25 3 1 400000 1.22 4 4 75

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