Roth IRA Calculator Tax Free Wealth Builder

Roth IRA Inflation Calculator

See what your future Roth IRA balance is really worth in today’s dollars once inflation has eroded its purchasing power.

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Inflation Impact

Model purchasing power erosion

$50,000
$
$7,000
$
9%
%
3%
%
30
Your Roth IRA in Today's Purchasing Power
$0

Calculating...

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Nominal Balance
$0
🎯
Real Balance (Today's $)
$0
📉
Inflation Erosion
$0
📊
Real Return Rate
$0

How Inflation Adjustment Works

The calculator runs two projections. The nominal balance grows at your full return and shows the dollar amount you will see on a future statement.

The real balance grows at your inflation adjusted return instead. It shows what that future money can buy in today’s prices, which is the number that matters for retirement planning.

01

Enter balance and contributions

Your current Roth IRA value and what you add each year.

02

Set nominal return and inflation

The calculator converts them into a real return using the exact Fisher equation.

03

Compare the two balances

Inflation erosion is the gap between the nominal and real results.

What Is the Real Return Formula?

Simply subtracting inflation from your return slightly overstates growth. Dividing gives the exact real rate of return.

Real rate of return
rreal = (1 + rnom) ÷ (1 + i) minus 1
Nominal balance, each year
Nt = (Nt minus 1 + C) × (1 + rnom)
Real balance, each year
Rt = (Rt minus 1 + C) × (1 + rreal)
Inflation erosion
Erosion = Nn minus Rn
Variables
rnom, Nominal return
Your expected return before adjusting for inflation.
i : Inflation rate
The average yearly rise in prices you expect.
C : Annual contribution
Treated in the real projection as a constant amount in today’s dollars.
N, R : Balances
Nominal and real (today’s dollars) account values.

Inflation Conversion Tables

Use these tables to translate future dollars into today’s money and to convert a nominal return into a real one.

What $100,000 in the future is worth today

Purchasing power of $100,000 after 10 to 40 years at 2%, 3%, and 4% inflation
Years from now2% inflation3% inflation4% inflation
10$82,035$74,409$67,556
20$67,297$55,368$45,639
30$55,207$41,199$30,832
40$45,289$30,656$20,829

Formula: Today’s value = Future value ÷ (1 + i)ⁿ.

Nominal to real return

Real rate of return for nominal returns of 7% to 10% at 2%, 3%, and 4% inflation
Nominal return2% inflation3% inflation4% inflation
7%4.90%3.88%2.88%
8%5.88%4.85%3.85%
9%6.86%5.83%4.81%
10%7.84%6.80%5.77%

Example: $50,000 Growing for 30 Years

Using the default inputs, here is how a large nominal number shrinks once you view it in today’s prices.

Inputs
Current balance
$50,000
Annual contribution
$7,000
Nominal return
9%
Inflation
3%
Years
30
Calculation
  1. 1Real return: 1.09 ÷ 1.03 minus 1 = 0.0583, or 5.83% a year.
  2. 2Nominal projection at 9%: the account reaches $1,703,410.
  3. 3Real projection at 5.83%: the same plan is worth $841,245 in today’s dollars.
Result: Inflation erodes $862,165 of apparent value, so a $1.7 million statement balance buys roughly what $841,000 buys today.

FAQs

It is your investment return after removing inflation, found with (1 + nominal) ÷ (1 + inflation) minus 1.

Subtracting is a close shortcut, but dividing gives the exact real rate, which matters over long time horizons.

The Federal Reserve targets 2% a year, while 3% is a common, more conservative planning assumption.

Each contribution is treated as the same amount in today’s dollars, which assumes you raise deposits with inflation.

Yes, the limit is indexed in $500 steps and reached $7,500 in 2026, and the age 50 catch up is now indexed too.

It can’t stop inflation, but tax free withdrawals mean you never pay tax on the inflation portion of your gains.

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