๐ฆ Loan
Loan Calculator
See what happens when you pay a little extra every month โ how much interest you save and how much sooner you become debt-free. Press Calculate.
Why extra payments matter
Every extra pound, dollar or euro goes straight to the principal, so the interest charged next month is smaller โ and that saving compounds for the rest of the term. Even modest extra payments can remove years from a mortgage.
What this calculator reports
- Base monthly payment on the original schedule
- New payoff time with the extra payment applied
- Months and years saved, and interest saved
- The effective cost of the loan including any upfront fee
Worked example
A 20,000 loan at 6% a year over 5 years has a monthly payment of about 386.66. Over the full term you repay roughly 23,200, of which about 3,200 is interest. Paying an extra 100 a month cuts both the interest and the term noticeably.
Everyday uses
- Comparing mortgage and car-loan offers
- Seeing how much extra payments save
- Checking whether a repayment fits your budget
- Understanding why early payments are mostly interest
- Testing a shorter term against a longer one
What the calculator does not include
These results are the pure mathematics of a level-payment loan: principal, rate and term. Real borrowing adds several things that change the cost without changing the formula.
- Arrangement and valuation fees. Usually deducted at completion or added to the balance, which raises the effective rate above the one you typed in.
- Early-repayment charges. Many fixed-rate loans cap how much you can overpay each year; exceeding the cap can cost more than the interest saved.
- Variable rates. A rate that tracks a benchmark will not stay at today's level for the whole term. Running the calculation two or three percentage points higher is a useful stress test.
- Insurance and taxes. Mortgage payments in some countries include property tax and buildings insurance in escrow, so the amount leaving your account is higher than the loan payment itself.
- Payment timing. The formula assumes payments at the end of each period; payments at the beginning reduce the total slightly.
None of this makes the calculator wrong โ it makes it the starting point. Compare offers on APR, which folds most fees in, and read the early-repayment terms before committing to an overpayment strategy.
Frequently asked questions
More worked examples
- 20,000 at 6% over 5 years costs 386.66 a month, with roughly 3,200 of interest across the term.
- On a 25-year, 200,000 mortgage at 5%, the monthly payment is about 1,169.
- In that mortgage's first month, 833 of the payment is interest and only about 336 reduces the balance.
- Adding 200 a month to the 20,000 loan clears it in about 37 months instead of 60, saving roughly 1,200 in interest.
Common mistakes to avoid
- Comparing monthly payments while ignoring total cost; a longer term always lowers the payment and raises the interest.
- Overlooking arrangement fees, which are often added to the principal and quietly increase the interest.
- Treating a quoted rate as fixed when the offer may be variable or a short-term introductory rate.
- Making overpayments without checking for early-repayment charges.
Further questions
Assumptions and sources
The schedule uses the standard level-payment amortisation formula. It assumes a fixed interest rate, regular payments and no fees, insurance, taxes or early-repayment charges unless you enter them. Extra payments are applied to the balance in the month you specify.
- Consumer Financial Protection Bureau โ Mortgage tools and resources
- Consumer Financial Protection Bureau โ Auto loan tools
How is EMI calculated
EMI is a fixed monthly payment that clears both interest and principal over the term: EMI = P × r × (1 + r)ⁿ ÷ ((1 + r)ⁿ − 1), where P is the principal, r the monthly interest rate (annual rate ÷ 12 ÷ 100) and n the number of months. The formula front-loads interest, which is why the balance falls slowly at first.
20 lakh home loan EMI
A 20 lakh home loan EMI at 8.5% over 20 years is about ₹17,356 a month: P = 2,000,000, r = 0.0070833 and n = 240. Over the full term that is ₹4,165,000 repaid, of which ₹2,165,000 is interest โ more than the amount borrowed.
| Rate | 15 years | 20 years | 25 years |
|---|---|---|---|
| 7.5% | ₹18,542 | ₹16,107 | ₹14,796 |
| 8.5% | ₹19,693 | ₹17,356 | ₹16,117 |
| 9.5% | ₹20,885 | ₹18,644 | ₹17,478 |
Add one extra payment a year and a 20-year loan typically finishes three to four years early; the extra-payment mode above shows the exact saving for your own numbers.