Loan & Mortgage Calculator

Educational simulation, not financial advice. This calculator applies a fixed formula to the figures you enter. It cannot account for taxes, fees, inflation, or the fact that real rates and returns vary over time. Results are estimates for learning and planning purposes and do not constitute financial, investment or credit advice. Consult a licensed professional before making a decision.

Monthly payment$599.55
Total paid$215,838.19
Total interest$115,838.19

Amortization by year

YearPrincipalInterestBalance
1$1,228.01$5,966.59$98,771.99
2$1,303.75$5,890.85$97,468.24
3$1,384.17$5,810.44$96,084.07
4$1,469.54$5,725.07$94,614.53
5$1,560.18$5,634.43$93,054.36
6$1,656.40$5,538.20$91,397.95
7$1,758.57$5,436.04$89,639.39
8$1,867.03$5,327.57$87,772.35
9$1,982.19$5,212.42$85,790.17
10$2,104.44$5,090.16$83,685.72
11$2,234.24$4,960.37$81,451.48
12$2,372.04$4,822.56$79,079.44
13$2,518.35$4,676.26$76,561.09
14$2,673.67$4,520.93$73,887.42
15$2,838.58$4,356.03$71,048.84
16$3,013.66$4,180.95$68,035.19
17$3,199.53$3,995.07$64,835.66
18$3,396.87$3,797.73$61,438.79
19$3,606.38$3,588.22$57,832.40
20$3,828.82$3,365.79$54,003.59
21$4,064.97$3,129.64$49,938.62
22$4,315.69$2,878.92$45,622.93
23$4,581.87$2,612.74$41,041.06
24$4,864.47$2,330.14$36,176.59
25$5,164.50$2,030.11$31,012.09
26$5,483.04$1,711.57$25,529.05
27$5,821.22$1,373.39$19,707.84
28$6,180.26$1,014.35$13,527.58
29$6,561.44$633.16$6,966.14
30$6,966.14$228.47$0.00

What Is a Loan & Mortgage Calculator?

The Loan & Mortgage Calculator shows the fixed monthly payment for a loan, how much interest you pay in total, and a year-by-year amortization schedule.

A loan calculator works out the fixed monthly payment for an amortising loan — a mortgage, car loan or personal loan — along with the total interest you will pay and a schedule showing how the balance falls over time. It turns the three numbers you know (amount borrowed, interest rate and term) into the one number you really need: what it costs each month, and overall.

How the Monthly Payment Is Calculated

The fixed payment comes from the amortisation formula M = P × r × (1 + r)^n ÷ ((1 + r)^n − 1), where P is the loan amount, r the monthly interest rate (the annual rate divided by 12) and n the number of monthly payments. Each month part of the payment covers interest on the remaining balance and the rest reduces the principal.

Early on, most of each payment goes to interest because the balance is large; as the balance shrinks, more of every payment chips away at the principal. The amortisation schedule lays this out period by period, which is why the total interest can be a surprisingly large share of the loan over a long term.

What the monthly payment doesn't tell you

Comparing nominal rates instead of the total cost

The advertised rate leaves out arrangement fees, mandatory insurance and registration costs, all of which are commonly financed into the balance. Two loans at the same nominal rate can differ by thousands once those are included. Compare the total amount payable over the full term, which is the number this calculator puts next to the payment.

Choosing the longest term because the payment is lowest

Stretching the term always reduces the monthly figure and always increases what you hand over. In the table below, moving from ten years to thirty cuts the payment by about a third and more than triples the interest. That trade can still be the right call for cash flow — but it should be a decision, not a default.

Not realising how little early payments touch the principal

In a standard amortising loan every instalment is the same size, but its composition is not. Early on, most of it is interest on a balance that has barely moved; the principal share climbs slowly and only overtakes interest well into the term. This is why leaving in the first years feels like paying for nothing.

Making extra payments without directing them

An overpayment can reduce the outstanding balance or simply cover future instalments, and lenders do not always default to the first. Only the balance reduction shortens the loan and saves interest. Whenever you overpay, state explicitly that it goes against the principal and confirm the term was recalculated.

The cost of a longer term

Same loan of 200,000 at 9% a year, amortised monthly. Only the term changes.

TermMonthly paymentTotal paidInterestInterest vs principal
10 years2,534304,022104,02252%
15 years2,029365,136165,13683%
20 years1,799431,868231,868116%
30 years1,609579,328379,328190%

Between the twenty and thirty year rows the payment falls by about 190 a month while the interest rises by roughly 147,000. Long terms buy breathing room at a price that is easy to miss when only the monthly figure is on the table.

Loan Data Stays Private

Loan payments are computed using amortization formulas as JavaScript code running in your browser. Your principal amount, interest rate, and term are calculated locally on your device — this financial data never reaches our servers.

FAQ

How is the monthly payment calculated?

It uses the standard amortizing-loan formula based on the loan amount, the monthly interest rate (annual rate ÷ 12) and the number of payments, so you pay the same fixed amount each month.

What is amortization?

Early payments are mostly interest; over time more of each payment goes to the principal. The yearly table shows how the balance falls.

Will my loan details be saved?

No. Loan calculations run entirely in your browser. Your principal, rate, and term stay on your device and are never transmitted.

Does a shorter loan term save money?

Usually yes. A shorter term means higher monthly payments but far less total interest, because you borrow the money for less time. The calculator lets you compare terms to see the trade-off.