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Porter’s Value Chain,
Porter’s Five Force ,
Net Present Value,
and Internal Rate of
Return
by: Novri Sabli
Saputra
Hello!
My Name Is
Novri Sabli Saputra
I am a student at Uin Suska Riau
Information System
You can find me at:
novrisabli@gmail.com
Or in Twitter:
@novrisabli
Net Present Value
(NPV)
3
 Cash flows of the investment project should are
forecasted based on realistic assumptions
 Appropriate discount rate are identified to discount
the forecasted cash flows
 Present value of cash flows is calculated using the
oppurtunity cost of capital as the discount rate
Net Present Value
4
 Accept the project when NPV is positive NPV=0
 Reject the project when NPV is negative NPV<0
 May accept the project when NPV is zero NPV=0
NPV=C*(PVF)-i
In the above formula:
C is the cash inflow expected to be received each period
PVF is the present value factor
I is the initial investment
5
When cash inflows are uneven:
Net Present Value
(NPV)
6
Where:
• i is the target rate of return per period
• R1 is the net cash inflow during the first period
• R2 is the net cash inflow during the second period
• R3 is the net cash inflow during the third period, and so on
...
Example 1: Even Cash
Inflows:
Calculate the net present value of a project which requires an initial investment
of $243,000 and it is expected to generate a cash inflow of $50,000 each month
for 12 months. Assume that the salvage value of the project is zero. The target
rate of return is 12% per annum.
Solution
We have,
Initial Investment = $243,000
Net Cash Inflow per Period = $50,000
Number of Periods = 12
Discount Rate per Period = 12% ÷ 12 = 1%
Net Present Value
= $50,000 × (1 − (1 + 1%)^-12) ÷ 1% − $243,000
= $50,000 × (1 − 1.01^-12) ÷ 0.01 − $243,000
≈ $50,000 × (1 − 0.887449) ÷ 0.01 − $243,000
≈ $50,000 × 0.112551 ÷ 0.01 − $243,000
≈ $50,000 × 11.2551 − $243,000
≈ $562,754 − $243,000
≈ $319,754
7
Example 2: Uneven Cash
Inflows
An initial investment of $8,320 thousand on plant and machinery is
expected to generate cash inflows of $3,411 thousand, $4,070
thousand, $5,824 thousand and $2,065 thousand at the end of first,
second, third and fourth year respectively. At the end of the fourth
year, the machinery will be sold for $900 thousand. Calculate the net
present value of the investment if the discount rate is 18%. Round your
answer to nearest thousand dollars.
Solution
PV Factors:
Year 1 = 1 ÷ (1 + 18%)^1 ≈ 0.8475
Year 2 = 1 ÷ (1 + 18%)^2 ≈ 0.7182
Year 3 = 1 ÷ (1 + 18%)^3 ≈ 0.6086
Year 4 = 1 ÷ (1 + 18%)^4 ≈ 0.5158
8
Example 2: Uneven Cash
Inflows
The rest of the calculation is summarized below:
9
Thanks!
Any questions?
You can find me at:
novrisabli@gmail.com
10

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Porter’s Value Chain, Porter’s Five Force , Net Present Value, and Internal Rate of Return

  • 1. Porter’s Value Chain, Porter’s Five Force , Net Present Value, and Internal Rate of Return by: Novri Sabli Saputra
  • 2. Hello! My Name Is Novri Sabli Saputra I am a student at Uin Suska Riau Information System You can find me at: novrisabli@gmail.com Or in Twitter: @novrisabli
  • 4.  Cash flows of the investment project should are forecasted based on realistic assumptions  Appropriate discount rate are identified to discount the forecasted cash flows  Present value of cash flows is calculated using the oppurtunity cost of capital as the discount rate Net Present Value 4
  • 5.  Accept the project when NPV is positive NPV=0  Reject the project when NPV is negative NPV<0  May accept the project when NPV is zero NPV=0 NPV=C*(PVF)-i In the above formula: C is the cash inflow expected to be received each period PVF is the present value factor I is the initial investment 5
  • 6. When cash inflows are uneven: Net Present Value (NPV) 6 Where: • i is the target rate of return per period • R1 is the net cash inflow during the first period • R2 is the net cash inflow during the second period • R3 is the net cash inflow during the third period, and so on ...
  • 7. Example 1: Even Cash Inflows: Calculate the net present value of a project which requires an initial investment of $243,000 and it is expected to generate a cash inflow of $50,000 each month for 12 months. Assume that the salvage value of the project is zero. The target rate of return is 12% per annum. Solution We have, Initial Investment = $243,000 Net Cash Inflow per Period = $50,000 Number of Periods = 12 Discount Rate per Period = 12% ÷ 12 = 1% Net Present Value = $50,000 × (1 − (1 + 1%)^-12) ÷ 1% − $243,000 = $50,000 × (1 − 1.01^-12) ÷ 0.01 − $243,000 ≈ $50,000 × (1 − 0.887449) ÷ 0.01 − $243,000 ≈ $50,000 × 0.112551 ÷ 0.01 − $243,000 ≈ $50,000 × 11.2551 − $243,000 ≈ $562,754 − $243,000 ≈ $319,754 7
  • 8. Example 2: Uneven Cash Inflows An initial investment of $8,320 thousand on plant and machinery is expected to generate cash inflows of $3,411 thousand, $4,070 thousand, $5,824 thousand and $2,065 thousand at the end of first, second, third and fourth year respectively. At the end of the fourth year, the machinery will be sold for $900 thousand. Calculate the net present value of the investment if the discount rate is 18%. Round your answer to nearest thousand dollars. Solution PV Factors: Year 1 = 1 ÷ (1 + 18%)^1 ≈ 0.8475 Year 2 = 1 ÷ (1 + 18%)^2 ≈ 0.7182 Year 3 = 1 ÷ (1 + 18%)^3 ≈ 0.6086 Year 4 = 1 ÷ (1 + 18%)^4 ≈ 0.5158 8
  • 9. Example 2: Uneven Cash Inflows The rest of the calculation is summarized below: 9
  • 10. Thanks! Any questions? You can find me at: novrisabli@gmail.com 10