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Updated 2026-08-24 · Mortgage · Educational use only ·
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15 vs 30 Year Mortgage Calculator

Interest savings and monthly difference between 15 and 30 year mortgage terms

Compare a 15-year versus 30-year mortgage on the same loan: monthly payment for each term, total interest, and the interest difference between them.

What this tool does

This calculator models the financial trade-off between two common mortgage terms by comparing monthly payment obligations and total interest costs. Enter your loan amount and the interest rates available for each term, and the tool calculates your monthly payment under both scenarios, the total interest paid over the life of each loan, and how much less interest the shorter term costs in total. The monthly payment difference shows how much more (or less) you'd pay each month to accelerate repayment. The shorter term typically carries a higher monthly obligation but a much lower total interest cost, while the longer term spreads payments over more months, reducing each payment but increasing cumulative interest. Results illustrate the mathematical relationship between term length, payment size, and total borrowing cost, which is useful for understanding trade-offs when evaluating mortgage options. This is educational modelling and doesn't account for tax treatment, fees, or other loan-specific conditions.

Quick answer: with the default values, the result is $223,749.51 (Interest Saved With 15-Year). Adjust the values below for your own figures.


Enter Values

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Formula Used
Total interest saved by choosing the 15-year term
Total interest paid over the 30-year term, in the selected currency
Total interest paid over the 15-year term, in the selected currency
Monthly payment for a term, from the standard amortisation formula
Loan principal in the selected currency
Monthly periodic rate: annual rate divided by 12
Number of monthly payments: 180 for the 15-year term, 360 for the 30-year

Disclaimer

Results are estimates for educational purposes only. They do not constitute financial advice. Consult a qualified professional before making financial decisions.

15-Year vs 30-Year Mortgage Trade-Off

The two terms trade monthly affordability against total borrowing cost. A 15-year mortgage carries higher monthly payments but a much smaller interest bill, because the balance is repaid over half as many months and 15-year terms have historically tended to carry slightly lower interest rates than 30-year terms, though the gap varies by lender and over time. A 30-year mortgage spreads the same balance over more months, lowering each payment while increasing the cumulative interest. How large the difference is depends on the loan amount and the two rates you enter, and the calculator shows it for your own figures rather than relying on a fixed rule of thumb.

Worked Example

Take a 300,000 loan with a 15-year rate of 5.5% and a 30-year rate of 6.25%. The 15-year payment works out to about 2,451 a month and the 30-year to about 1,847, a gap of roughly 604 a month, or about 33% more than the 30-year payment. Over the full term, the 15-year loan costs about 141,000 in interest and the 30-year about 365,000, so the shorter term saves roughly 224,000 in total interest, close to 60% of the 30-year interest bill. In this example the 30-year interest comes to about 1.2 times the principal, while the 15-year comes to under half of it; the exact multiples move with the rates and amount you enter.

Equity Over Time

The shorter term also builds equity faster. In the worked example, the 15-year mortgage is fully repaid after 15 years, while the 30-year still has roughly 72% of its original balance outstanding at the same point, so the equity position differs considerably at the same number of years in. The equity gap itself does not close; it is only offset in net-worth terms if the monthly difference is invested rather than spent.

What the Calculator Does Not Model

The model compares interest and monthly payments only. It does not account for the opportunity cost of the higher 15-year payment, the tax treatment of mortgage interest where it applies in your jurisdiction, refinancing that could change the rate later, or extra payments on a 30-year loan that shorten its effective term. Prepayment terms also vary by region and lender. A fuller comparison would weigh these alongside the interest figures shown here.

When Each Term Suits

The 15-year term suits borrowers whose budget comfortably absorbs the larger payment and who value lower lifetime interest and faster equity. The 30-year term suits those who want a lower required payment for flexibility, cashflow headroom, or investing the difference, accepting a higher total interest cost. A third pattern some borrowers use is a 30-year loan with voluntary extra payments at a 15-year level, which produces part of the interest saving while leaving the required payment lower.

Example Scenario

On a $300,000 loan, the calculator estimates a 15-year term at 5.5% saves $223,749.51 in total interest versus a 30-year term at 6.25%.

Inputs

Loan Amount:$300,000
15-Year Rate:5.5%
30-Year Rate:6.25%
Expected Result$223,749.51
Expected Result breakdown
Monthly Difference$604.10 more
15-Year Monthly$2,451.25
30-Year Monthly$1,847.15
15-Year Total Interest$141,225.07
30-Year Total Interest$364,974.58

This example uses sample figures for illustration. Adjust the inputs above to match a specific situation and see how the result changes.

Sources & Methodology

Methodology

The calculator computes monthly payments for both loan terms using the standard amortisation formula, which accounts for the loan amount, interest rate, and term length. Total interest paid over the life of each loan is derived by multiplying the monthly payment by the number of months and subtracting the original principal. The interest saving shown (labelled 'Interest Saved With 15-Year') is the difference between total interest under the 30-year term and the 15-year term. If the 15-year rate entered is high enough that the shorter term costs more in total interest, the headline is labelled 'Extra Interest With 15-Year' and shows that amount instead; the monthly difference likewise switches between 'more' and 'less' to match its sign, and at an exact tie between the two interest totals the label reads 'Interest Costs Equal'. The monthly payment difference shows how much more a borrower would pay each month by choosing the shorter term. The model assumes fixed interest rates throughout the loan period, treats rates as constant, and applies no fees, prepayment penalties, property taxes, insurance, or other borrowing costs. Results are estimates and do not account for changes in circumstances or early repayment scenarios.

Frequently Asked Questions

Which term to choose?
The 15-year term carries higher monthly payments but lower total interest, so it tends to suit borrowers whose budget comfortably absorbs the larger payment. The 30-year term has lower monthly payments, which can leave room for other priorities or investing. Some borrowers prefer the 15-year term for its lower lifetime cost, while others choose the 30-year for its flexibility despite the higher total interest. The right fit depends on personal circumstances and preferences.
Can I pay off 30-year early?
Often yes, though prepayment terms vary by region and lender. Some mortgages allow extra principal payments freely, while others apply early-repayment charges, particularly during a fixed-rate period. Where extra payments are allowed, adding principal to a 30-year mortgage can shorten its effective term toward 20 or 15 years. The trade-off is that a 30-year keeps the option to drop the extra payment if money is tight, whereas a 15-year locks in the higher payment. A 30-year also usually carries a higher rate, so that rate applies even while the loan is repaid faster.
What about opportunity cost of higher 15-year payment?
This is a genuine trade-off to weigh, and it needs a like-for-like time horizon. Comparing over the full 30 years at an assumed 7% annual return, compounded monthly: investing the 604 monthly gap for all 30 years grows to about 737,000, while the 15-year borrower, mortgage-free from year 15, could invest the full 2,451 payment for the remaining 15 years and reach about 777,000. At that assumed return the 15-year route ends roughly 40,000 ahead by year 30. The 7% figure is an assumption, not a forecast; a return reliably above the 30-year mortgage rate narrows or reverses the gap, and a lower one widens it.
How is the monthly payment calculated?
Each payment comes from the standard amortisation formula: the loan amount, the monthly rate (annual rate divided by 12), and the number of months (180 or 360) fix a level payment that repays the balance exactly by the end of the term. Total interest is that payment times the number of months, minus the original loan. All figures are computed at full precision and rounded only for display.
What if both terms had the same rate?
The 15-year term still pays far less total interest. At 6.25% on a 300,000 loan, the 30-year costs about 365,000 in interest and the 15-year about 163,000 — a gap of roughly 202,000 from the shorter term alone, before any rate advantage. Term length drives most of the saving; the lower 15-year rate adds to it.
Can the 15-year term ever cost more interest?
Yes, when the 15-year rate entered is far above the 30-year rate. Term length normally dominates, so a large rate gap is needed: with a 30-year rate of 6.25%, the 15-year rate has to exceed roughly 12.48% before the shorter term's total interest overtakes the longer one. Above that point the headline changes to 'Extra Interest With 15-Year' and shows the amount by which the shorter term costs more; at an exact tie it reads 'Interest Costs Equal'.
Is there a 20-year mortgage?
Yes, 20-year mortgages exist and are offered by some lenders, though they are less common than the 15- and 30-year terms. Where available, their rates typically sit between those of the 15- and 30-year terms, producing a payment lower than a 15-year but higher than a 30-year, and a total interest cost between the two. They tend to suit borrowers looking for a middle ground between monthly affordability and lifetime interest cost.

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