Inflation-Adjusted Savings Goal Calculator

Find the future cost of a goal after inflation and the monthly contribution needed to reach it at a given rate of return.

Inputs

What the goal costs at today’s prices.

Time horizon.

Expected price growth for the goal.

Expected return on your invested contributions.

Amount already saved toward the goal.

Result

Monthly contribution needed
$410.03
to reach $67,195.82 in 10 years
  • Goal in today’s dollars$50,000.00
  • Future cost (after inflation)$67,195.82
  • Current savings grows to$0.00
  • Still needed$67,195.82
  • Monthly contribution$410.03
  • Total contributed$49,203.87
Not financial advice — Assumes constant inflation and return with monthly compounding. Markets vary; revisit the plan periodically. Figures are pre-tax.

Step-by-step

  1. Future cost = $50,000.00 × (1+0.03)^10 = $67,195.82.
  2. You need to save $67,195.82.
  3. Monthly contribution = $410.03 at 6% return over 120 months.

How to use this calculator

  • Enter the goal amount in today’s dollars and the number of years.
  • Enter expected inflation and your expected annual return.
  • Add any current savings already earmarked for the goal.
  • Read the future cost and the monthly contribution needed.

About this calculator

A savings goal you set in today’s dollars will cost more by the time you reach it, because inflation steadily raises prices. This calculator does two things: it inflates your goal to its future cost over your time horizon, and it computes the monthly contribution required to accumulate that amount at your expected rate of return. It also credits any current savings, growing it forward and reducing the monthly amount you still need to set aside. Funding the inflated target — not today’s sticker price — is what keeps a long-term goal on track; ignoring inflation systematically under-saves. The contribution is derived from the future-value-of-an-annuity formula, so it accounts for the compounding growth of each monthly deposit. All figures are pre-tax and assume steady inflation and returns, so revisit the plan as conditions change.

How it works — the formula

Future cost = Target × (1 + inflation)^years Needed = Future cost − Current × (1 + r/12)^n Monthly = Needed × (r/12) ÷ ((1 + r/12)^n − 1)

Inflation grows the goal; the annuity formula spreads the remaining need into compounding monthly deposits.

Worked examples

Example 1
$50k goal, 10 yr, 3% inflation, 6% return
Inputs:
target=50000, years=10, inflation=3, returnRate=6, current=0
Output:
future $67,195.82, ~$410/mo
Example 2
Same with $10k current savings
Inputs:
target=50000, years=10, inflation=3, returnRate=6, current=10000
Output:
lower monthly (current grows)
Example 3
$20k goal, 5 yr, 2% inflation, 4% return
Inputs:
target=20000, years=5, inflation=2, returnRate=4, current=0
Output:
future ~$22,082, ~$333/mo

Limitations

  • Constant inflation/return with monthly compounding assumed.
  • Pre-tax; account type affects net returns.
  • Does not model variable or lump-sum contributions.

Planning projection, not a guarantee of investment results.

Frequently asked

Because the thing you are saving for will cost more later. A $50,000 goal at 3% inflation becomes about $67,000 in ten years. Saving only for today’s price leaves you short, so the calculator targets the future, inflated cost.

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