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30-year vs 15-year when inflation runs at 5%

By · Knobugsoft LLC · Last reviewed August 14, 2026 · Methodology

The standard 15-vs-30 comparison counts nominal dollars: the 15-year loan pays far less total interest, so it looks obviously better. That comparison quietly assumes a dollar in year 25 is worth a dollar today.

At 5% inflation it is worth about 30 cents. Once you discount the payments, a long fixed-rate loan stops being a cost and starts behaving like a hedge — you repay it in money that buys less than the money you borrowed.

Assumptions used

Loan amount
$450,000
30-year rate
6.75%
15-year rate
6.00%
Inflation assumption
5% a year
Investment return on the difference
7% nominal
Holding period
Full term

Illustrative figures, rounded. Replace them with your own in the calculators linked below — results will differ.

What the nominal numbers say

On $450,000, the 30-year payment at 6.75% is roughly $2,919 and the 15-year payment at 6.00% is roughly $3,797 — about $878 more each month.

Total interest is where the gap looks decisive: roughly $600,000 over 30 years against roughly $233,000 over 15. On that basis the shorter term saves a little over $367,000.

  • 30-year payment: about $2,919
  • 15-year payment: about $3,797
  • Nominal interest saved by going short: about $367,000

What 5% inflation does to those dollars

The 30-year payment is fixed in nominal terms, so its real burden falls every year. At 5% inflation, the final year's $2,919 payment costs about $675 in today's money. The 15-year loan gives up most of that erosion because it finishes before inflation has done its work.

Discount both payment streams at the inflation rate and the interest gap shrinks dramatically — the saving is real, but a large slice of it is money you would have repaid in heavily devalued dollars anyway.

  • Fixed payments fall in real terms every year inflation is positive
  • Long loans capture more of that erosion than short ones
  • Nominal interest totals systematically overstate the short-term advantage

The invest-the-difference test

The 30-year borrower has about $878 a month of extra liquidity for the first 15 years. Invested at 7% nominal, that stream compounds while the loan balance erodes in real terms.

The decision therefore turns on two questions, not one: can you actually earn more than the mortgage rate after tax, and will you genuinely invest the difference rather than absorb it into spending? Model both by putting the payment difference into the future value calculator and the loan into the term comparison.

When the 15-year still wins

If inflation turns out lower than assumed, the erosion argument weakens and the rate spread does the work. If you would not invest the difference, the forced saving of a shorter term is worth more than any spreadsheet result.

And if the payment is comfortable on one income rather than two, the shorter term buys certainty that no discount rate captures.

Key takeaways

  • Compare terms in real dollars: nominal interest totals overstate the short-term advantage whenever inflation is high.
  • A fixed 30-year loan is a hedge against inflation; a 15-year loan gives up part of that hedge for a lower rate.
  • The 30-year only wins in practice if the payment difference is actually invested.
  • Run the comparison at your own inflation assumption — the answer flips between 2% and 5%.

Run it yourself

Each link opens the calculator pre-filled with this scenario's numbers.

Common questions

Does inflation actually reduce what I owe?
It does not change the balance, but it reduces what those future dollars buy. If your income rises with inflation and your payment does not, the payment shrinks as a share of income every year.
Should I still overpay a 30-year loan if inflation is high?
Overpaying earns a guaranteed return equal to your rate. With high inflation and a fixed low rate, that guaranteed return is often worse in real terms than investing — but it is certain, which has its own value.
What inflation rate should I model?
Model a range rather than a point. Run 2%, 3.5% and 5% and see whether the decision changes; if it does, you are making an inflation bet, not a mortgage choice.

Other scenarios

Unfamiliar with a term used here? See the mortgage glossary.

About the author

Quantitative finance engineering team, Knobugsoft LLC

Knobugsoft LLC builds financial calculation software. The same amortisation, time-value-of-money and discounted cash-flow engine that powers these guides serves the site's public API and is covered by an automated regression test suite run on every release.

  • Amortisation and escrow modelling (principal, interest, taxes, insurance, PMI, HOA)
  • Time value of money: future value, present value, NPV and IRR
  • Rent-versus-buy and refinance break-even analysis

Every formula used on this site is documented on the methodology page. Spotted something wrong? Tell us — corrections are published with the review date updated.

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