## Net Present Value (NPV)
NPV is the sum of present values of all future cash inflows minus the initial investment, discounted at the firm's cost of capital (WACC).
> NPV = Σ [CFt ÷ (1+r)^t] − Initial Outflow
Decision Rule:
- NPV > 0 → Accept (project adds to shareholder wealth)
- NPV < 0 → Reject
- NPV = 0 → Indifferent
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### Advantages
| # | Advantage | Why Important |
|---|---|---|
| 1 | Accounts for Time Value of Money | All cash flows discounted to present value |
| 2 | Considers the entire stream of cash flows | No cash flow is ignored, unlike Payback |
| 3 | Directly measures addition to shareholder wealth | NPV = value created for owners |
| 4 | Uses discounted cash flows | All values expressed in today's rupees—economically meaningful |
| 5 | Projects can be evaluated independently | Each project's NPV stands on its own; NPVs of independent projects are additive |
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### Limitations
| # | Limitation | Consequence |
|---|---|---|
| 1 | Calculation complexity | Requires estimation of WACC and multi-year cash flows—more effort than Payback or ARR |
| 2 | Sensitive to input accuracy | Small errors in cash flow or discount rate estimates lead to large NPV swings |
| 3 | Ignores scale differences | A large project with NPV ₹10 lakh vs. a small project with NPV ₹8 lakh—NPV favours the large project even if the smaller project delivers better return per rupee invested |
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> Exam tip: NPV is considered the theoretically superior method for capital budgeting because it directly measures wealth creation and satisfies all three criteria: TVM, full cash flow consideration, and wealth maximisation objective.