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Capital budgeting is the process businesses use to evaluate and select long-term investments—like new machinery, R&D projects, or facility expansions—that generate returns over years or decades. You use it today to decide which projects create the most value, avoid costly mistakes, and allocate limited capital efficiently.
Money today is worth more than the same amount in the future due to: - Opportunity cost: You could invest it elsewhere (e.g., bonds, stocks).- Inflation: Purchasing power erodes over time.- Risk: Future cash flows are uncertain.
Key implication: Discount future cash flows to their present value (PV) to compare projects fairly.
Only consider cash flows that change because of the project. Ignore: - Sunk costs: Money already spent (e.g., past R&D).- Allocated overhead: Fixed costs that won’t change (e.g., CEO salary).- Financing costs: Interest payments are handled separately (via the discount rate).
Example: If a new machine costs $100K but saves $30K/year in labor, the incremental cash flow is +$30K/year (not the $100K upfront cost).
The minimum return a project must earn to justify investment. Typically calculated as: - Weighted Average Cost of Capital (WACC): Blends the cost of debt (interest) and equity (shareholder expectations).- Hurdle rate: A company-set minimum return (often higher than WACC for riskier projects).
Rule of thumb: Higher risk → higher discount rate.
Methods to rank projects: | Method | What It Measures | Pros | Cons | |----------------------|--------------------------------|-------------------------------|-------------------------------| | NPV (Net Present Value) | PV of cash inflows – PV of outflows | Directly measures value added | Requires accurate discount rate | | IRR (Internal Rate of Return) | Discount rate where NPV = 0 | Easy to compare % returns | Can mislead for non-conventional cash flows | | Payback Period | Years to recover initial investment | Simple, intuitive | Ignores TVM and post-payback cash flows | | PI (Profitability Index) | NPV / Initial Investment | Useful for capital rationing | Doesn’t show absolute value |
Best practice: Use NPV as the primary tool, supplemented by IRR and payback for context.
Techniques to handle uncertainty: - Sensitivity analysis: Test how changes in variables (e.g., sales volume, costs) affect NPV.- Scenario analysis: Evaluate best-case, worst-case, and most-likely outcomes.- Monte Carlo simulation: Run thousands of random scenarios to estimate probability distributions.
List potential investments (e.g., "Replace old factory equipment" or "Launch a new product line").
For each project, forecast: - Initial investment: Upfront costs (e.g., $500K for a new machine).- Operating cash flows: Annual inflows (revenue – expenses) and outflows (maintenance).- Terminal cash flow: Salvage value or cleanup costs at the end of the project’s life.
Example:
Year 0: -$500,000 (initial cost) Year 1: +$150,000 (net cash flow) Year 2: +$200,000 Year 3: +$250,000 + $50,000 (salvage value)
Calculate WACC or use a hurdle rate. Example: - Cost of debt = 5% (after tax) - Cost of equity = 12% - Debt/Equity ratio = 40/60 - WACC = (0.4 × 5%) + (0.6 × 12%) = 8.8%
Discount each cash flow to present value and sum them:
NPV = -$500,000 + ($150,000 / (1.088)^1) + ($200,000 / (1.088)^2) + ($300,000 / (1.088)^3) = -$500,000 + $137,868 + $168,350 + $231,915 = $38,133
Decision rule: Accept if NPV > 0.
Rank projects by NPV (or PI if capital is limited). Example: | Project | NPV | IRR | Payback Period | |----------|--------|-------|----------------| | A | $38K | 12% | 2.5 years | | B | $50K | 15% | 3 years | | C | -$10K | 8% | 4 years |
Choose Project B (highest NPV).
Project: Buy a $100K machine that saves $40K/year in labor for 4 years. Salvage value = $10K. WACC = 10%.
=NPV(10%, B2:B5) + B1
B1
B2:B5
Result: NPV = $31,699 (accept the project).
=IRR(B1:B5)
Result: IRR = 28.6% (well above WACC of 10%).
Mistake: Including sunk costs (e.g., past R&D) or allocated overhead.Fix: Only count cash flows that change because of the project.
Mistake: Using the risk-free rate (e.g., Treasury yield) instead of WACC.Fix: Calculate WACC or use a hurdle rate that reflects project risk.
Mistake: Assuming best-case scenarios (e.g., 100% market share).Fix: Use conservative estimates and perform sensitivity analysis.
Mistake: Subtracting interest payments from cash flows.Fix: The discount rate (WACC) already accounts for financing costs.
Mistake: Choosing a 3-year project over a 5-year project based on NPV alone.Fix: Use Equivalent Annual Annuity (EAA) to compare projects of unequal lives.
Recommendation: Start with Excel for basics, then use Python for automation or @RISK for risk analysis.
Context: A car manufacturer evaluates replacing a 10-year-old assembly line.- Cash flows: $2M upfront cost, $500K/year savings in labor/maintenance, $200K salvage value in 5 years.- Decision: NPV = $300K (accept), IRR = 18% (above WACC of 12%).- Risk: Sensitivity analysis shows NPV stays positive even if savings drop 20%.
Context: A SaaS company considers developing a new AI feature.- Cash flows: $500K development cost, $150K/year in incremental subscriptions for 5 years.- Decision: NPV = $100K (accept), but scenario analysis shows a 30% chance of negative NPV if adoption is slow.- Mitigation: Phase the project (e.g., MVP first) to reduce upfront risk.
Context: A coffee chain evaluates opening a new location.- Cash flows: $1M buildout cost, $300K/year profit for 10 years, $200K terminal value.- Decision: NPV = $800K (accept), but payback period is 4 years (longer than company’s 3-year threshold).- Trade-off: Accept for strategic reasons (e.g., entering a new market) but monitor closely.
A company is evaluating two projects with the following cash flows (WACC = 10%):
Which project should the company choose based on NPV? A) Project A B) Project B C) Both are equally good D) Neither
Correct Answer: A) Project AExplanation: - NPV of A = -$100 + ($60 / 1.1) + ($60 / 1.1²) = $4.13- NPV of B = -$100 + ($120 / 1.1) = $9.09Wait—this seems contradictory! Let’s recalculate: - NPV of A = -$100 + $54.55 + $49.59 = $4.14- NPV of B = -$100 + $109.09 = $9.09Project B has higher NPV, so the correct answer is B.
Why the Distractors Are Tempting: - A: Many assume longer cash flows are better, but Project B’s early cash flow is more valuable.- C: Equal NPV is rare; one usually dominates.- D: Both projects have positive NPV, so rejecting both is incorrect.
A project has an IRR of 15% and a WACC of 12%. The NPV is $50,000. What should the company do? A) Reject the project because IRR < WACC B) Accept the project because IRR > WACC C) Reject the project because NPV is too low D) Accept the project only if the payback period is short
Correct Answer: B) Accept the project because IRR > WACCExplanation: - IRR (15%) > WACC (12%) → Project earns more than the cost of capital.- NPV > 0 → Project adds value.- Both criteria support acceptance.
Why the Distractors Are Tempting: - A: Confuses IRR and WACC (IRR > WACC is good).- C: NPV is positive, so "too low" is incorrect.- D: Payback period is irrelevant here (NPV and IRR already justify acceptance).
A company is considering a project with the following cash flows:
The company’s WACC is 8%. What is the project’s profitability index (PI)? A) 0.92 B) 1.10 C) 1.25 D) 1.50
Correct Answer: B) 1.10Explanation: 1. Calculate NPV: NPV = -$200 + ($100 / 1.08) + ($100
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