NPV with Inflation Calculator

High inflation erodes future cash flow purchasing power. This tool ensures your discount rate properly reflects real vs nominal rates.

Calculator Inputs
Results update instantly as you change inputs
Instant Calculation
%

US corporate WACC baseline: 7.5%–9.5% (10-Yr US Treasury: 4.25% + 5.0% ERP)

$

Upfront capital expenditure (outflow at time zero)

Year 1
$
Year 2
$
Year 3
$
Year 4
$
Year 5
$
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In plain English: NPV discounts future cash flows to today's value minus upfront cost. NPV > 0 creates wealth (Accept); NPV < 0 earns below your hurdle rate (Reject).

NPV Results
Calculated in real-time
Net present valuePositive Net Present Value
$463,647

The project earns more than the required return at the selected discount rate. Value is expected to be added to the firm.

PV of inflows$1,463,647
Break-even rate (IRR)27.96%
Discounted payback3.38 Years
Profitability Index1.46x
Discounted Cash Flow & Running Total Curve
Inflows (PV) Outflow (Year 0) Running Total

Bars: present value of each period (Year 0 is initial outlay). Polyline: running cumulative total. When the line crosses zero, the project achieves economic break-even in today's money.

Period-by-Period Schedule
Discount factor and present value breakdown per period
Scroll horizontally on mobile →
YearCash flowDiscount factorPresent valueRunning total
Year 0-$1,000,0001.0000-$1,000,000-$1,000,000
Year 1$320,0000.8929$285,714-$714,286
Year 2$380,0000.7972$302,934-$411,352
Year 3$420,0000.7118$298,948-$112,404
Year 4$460,0000.6355$292,338$179,934
Year 5$500,0000.5674$283,713$463,647
Sensitivity Analysis & Stress-Testing
Evaluate project resilience across hurdle rates and cash flow shocks
Discount RateScenarioNet Present ValueVariance vs BaseViability
8.0%-400 bps$633,900+$170,253Accept
10.0%-200 bps$545,158+$81,510Accept
11.0%-100 bps$503,547+$39,900Accept
12.0%ActiveBase Case (Active)$463,647— (Base)Accept
13.0%+100 bps$425,369-$38,278Accept
14.0%+200 bps$388,629-$75,019Accept
16.0%+400 bps$319,451-$144,197Accept
28.0%IRRBreak-Even (IRR)$0-$463,647Break-Even

Sensitivity analysis reveals how NPV shifts when corporate borrowing costs or inflation vary. As the discount rate increases, present value decreases.

Formula & Calculation Logic

Real Rate = (1 + Nominal Rate) / (1 + Inflation Rate) - 1. NPV uses real cash flows discounted at real rate.

This financial model applies precise periodic compounding to establish the exact present economic value of future cash inflows against the required initial investment.

Financial Rule of Thumb: When Net Present Value (NPV) > 0, the project generates economic returns superior to the hurdle rate. If NPV < 0, the project fails to meet the cost of capital.

Key Capabilities & Features

  • Fisher equation rate adjustment
  • Purchasing power erosion tracker
  • Comparison of nominal vs real present values

Frequently Asked Questions

What discount rate should I use for NPV?

Choosing the right discount rate depends on who is investing: 1. **Corporations:** Typically use the Weighted Average Cost of Capital (WACC), which blends the after-tax cost of debt and cost of equity. 2. **Individual Investors:** Use target required rate of return or the return available on alternative investments of similar risk (opportunity cost of capital). 3. **High-Risk Projects / Startups:** Adjust the hurdle rate using divisional CAPM beta calibration or formal cost-of-capital frameworks rather than ad-hoc additions. 4. **Public Infrastructure:** Often use government social discount rates (typically 3% to 8%).

Does NPV include inflation?

Inflation is properly handled in NPV modeling through consistent pairing: 1. **Nominal Approach (Standard):** Forecast cash flows in actual expected future dollars/rupees (inflated) and discount using a nominal discount rate that includes an inflation premium. 2. **Real Approach:** Forecast cash flows in constant base-year purchasing power (un-inflated) and discount using a real discount rate (calculated via the Fisher equation: $1 + r_{\text{nominal}} = (1 + r_{\text{real}})(1 + i)$). Mixing nominal cash flows with a real discount rate (or vice versa) is a common financial error that severely distorts project valuations.