Inflation-Adjusted Value
Calculate the real purchasing power of future money by accounting for inflation.
=future_value / (1 + inflation_rate)^years How It Works
A dollar today won’t buy as much in the future due to inflation. This formula converts future money into “today’s dollars” so you can understand its real purchasing power.
Syntax
=future_value / (1 + inflation_rate)^years
Or using present value:
=PV(inflation_rate, years, 0, future_value)
Example
Your Retirement Projection:
- Projected savings at 65: $1,000,000
- Years until retirement: 30
- Assumed inflation: 3%
Today’s Dollars:
=$1,000,000 / (1 + 3%)^30
Result: $411,987
Your $1M in 30 years will buy what ~$412,000 buys today.
The Impact of Inflation
| Future Amount | In 10 Years | In 20 Years | In 30 Years |
|---|---|---|---|
| $100,000 | $74,409 | $55,368 | $41,199 |
| $500,000 | $372,047 | $276,840 | $205,994 |
| $1,000,000 | $744,094 | $553,680 | $411,987 |
At 3% inflation
Formula: =A2/(1.03)^B1
Real Rate of Return
Your investments grow, but so do prices. Real return = nominal return minus inflation.
Approximate Method
=nominal_return - inflation_rate
Precise Method
=(1 + nominal_return) / (1 + inflation_rate) - 1
Example:
- Investment return: 8%
- Inflation: 3%
- Real return:
=(1.08)/(1.03)-1 = 4.85%
Planning with Real Returns
Use inflation-adjusted returns for retirement planning:
| Scenario | Nominal | Inflation | Real Return |
|---|---|---|---|
| Stocks | 10% | 3% | 6.8% |
| Bonds | 5% | 3% | 1.9% |
| Savings | 4% | 3% | 1.0% |
| Cash | 0% | 3% | -2.9% |
Cash loses purchasing power every year!
Future Cost Calculator
What will something cost in the future?
=current_cost * (1 + inflation)^years
Example: College costs $30,000/year today. In 18 years at 5% education inflation:
=$30,000 * (1.05)^18 = $72,244/year
Retirement Needs Calculator
Step 1: Future Annual Expenses
=current_expenses * (1 + inflation)^years_to_retirement
Step 2: Total Needed (25x Rule)
=future_annual * 25
Step 3: In Today’s Dollars
=total_needed / (1 + inflation)^years_to_retirement
Example:
- Current expenses: $50,000/year
- Years to retirement: 25
- Inflation: 3%
Future expenses: $50,000 * 1.03^25 = $104,689
Total needed: $104,689 * 25 = $2,617,225
Today's equivalent: $2,617,225 / 1.03^25 = $1,250,000
Building an Inflation Calculator
| Input | Value |
|---|---|
| Amount | $1,000,000 |
| Years | 30 |
| Inflation Rate | 3% |
| Output | Formula |
|---|---|
| Future Value (nominal) | =B1 |
| Today’s Equivalent | =B1/(1+B3)^B2 |
| Purchasing Power Lost | =B1-B6 |
| % of Original Value | =B6/B1 |
Historical Inflation Reference
| Period | Average Inflation |
|---|---|
| 1990-2023 | 2.6% |
| 2000-2023 | 2.5% |
| 2020-2023 | 5.0% |
| Long-term assumption | 2.5-3.0% |
For planning, 3% is commonly used as a conservative long-term estimate.
Pro Tips
-
Use real returns for retirement calculators - nominal projections overstate purchasing power
-
Healthcare inflates faster - use 5-6% for medical expense projections
-
Education inflates faster - use 5-6% for college savings
-
Social Security adjusts - benefits have COLA, so don’t double-count inflation there
-
Review assumptions - if actual inflation differs, adjust your plan
Common Errors
- Forgetting inflation entirely: $1M in 30 years isn’t the same as $1M today
- Using wrong rate: Healthcare, education, housing may inflate faster than general CPI
- Double-adjusting: If your returns are already “real returns,” don’t subtract inflation again