FinanceCalcWorks

Mortgage Calculator

Estimate your mortgage payment, total interest, payoff date and full monthly housing cost — with taxes, insurance and fees kept clearly separate.

  • Free
  • No signup
  • Private browser calculation

₹1,00,000 — leaves a ₹4,00,000 home loan.

Down payment entered as

Common: 10, 15, 20, 25, 30 years.

Term unit

Used to show payment dates and the payoff date.

Optional: taxes, insurance, fees and extra payments
Property tax entered as

Only if your lender requires it — no eligibility rules are assumed.

Paid once at purchase; added to the total cost, not the loan.

Calculated privately in your browser. Your values are not uploaded.

Estimated monthly EMI (principal & interest)

₹2,398.20

Monthly · 30 years

Estimated total monthly housing cost
₹2,398.20
Home loan amount
₹4,00,000
Loan-to-value
80%
Down payment
₹1,00,000 (20%)
Total interest
₹4,63,353
Total repayment
₹8,63,353

Over the full term, you would pay approximately ₹4,63,353 in interest on the ₹4,00,000 borrowed.

These estimates are for general planning only and are not mortgage approval, lending, tax, legal or financial advice. Actual rates, fees, taxes, insurance costs and lender decisions may differ.

Loading charts…

Amortisation schedule (yearly summary)
Amortisation schedule summarised by year. Expand a year for individual payments.
YearPrincipal paidInterest paidBalance
Year 1₹4,912.05₹23,866.38₹3,95,087.95
Year 2₹5,215.01₹23,563.41₹3,89,872.94
Year 3₹5,536.66₹23,241.76₹3,84,336.28
Year 4₹5,878.15₹22,900.27₹3,78,458.13
Year 5₹6,240.70₹22,537.72₹3,72,217.43
Year 6₹6,625.62₹22,152.81₹3,65,591.81
Year 7₹7,034.27₹21,744.16₹3,58,557.54
Year 8₹7,468.13₹21,310.30₹3,51,089.42
Year 9₹7,928.74₹20,849.68₹3,43,160.67
Year 10₹8,417.77₹20,360.65₹3,34,742.90
Year 11₹8,936.96₹19,841.46₹3,25,805.94
Year 12₹9,488.17₹19,290.25₹3,16,317.76
Year 13₹10,073.38₹18,705.04₹3,06,244.38
Year 14₹10,694.69₹18,083.74₹2,95,549.69
Year 15₹11,354.31₹17,424.11₹2,84,195.38
Year 16₹12,054.62₹16,723.80₹2,72,140.76
Year 17₹12,798.13₹15,980.30₹2,59,342.63
Year 18₹13,587.49₹15,190.94₹2,45,755.14
Year 19₹14,425.53₹14,352.89₹2,31,329.61
Year 20₹15,315.27₹13,463.16₹2,16,014.34
Year 21₹16,259.88₹12,518.55₹1,99,754.47
Year 22₹17,262.75₹11,515.67₹1,82,491.71
Year 23₹18,327.48₹10,450.94₹1,64,164.23
Year 24₹19,457.88₹9,320.54₹1,44,706.35
Year 25₹20,658.00₹8,120.42₹1,24,048.35
Year 26₹21,932.14₹6,846.28₹1,02,116.21
Year 27₹23,284.87₹5,493.56₹78,831.34
Year 28₹24,721.03₹4,057.40₹54,110.31
Year 29₹26,245.77₹2,532.66₹27,864.55
Year 30₹27,864.55₹913.88₹0.00
Assumptions and conventions
  • Per-period rate = nominal annual rate ÷ payments per year (standard quoted-rate convention). Reducing-balance method.
  • Property tax, insurance and service charges are your estimates and are shown separately from the mortgage payment.
  • Upfront costs are paid at purchase and accrue no interest.
  • Extra and lump-sum payments reduce principal in the period they are made (payment unchanged; the term shortens).
  • Values are calculated at full precision and rounded for display; columns may differ from totals by a small rounding amount.

What this calculator does

It computes the fixed principal-and-interest payment for an amortising mortgage, then builds the full repayment schedule: how much of each payment is interest, how the balance falls, and when the loan ends. Optional ownership costs — property tax, insurance, mortgage insurance, and service charges — are added on top and reported separately, because they are not part of the mortgage itself.

That separation matters. The number a lender quotes is principal and interest; the number that hits your budget every month is the total housing cost. This calculator always shows both and never blurs them into one figure.

What changes the result most

The interest rate and the term dominate. A longer term lowers each payment but raises total interest sharply, because the balance stays high for longer. A larger down payment reduces both the loan and the loan-to-value ratio. Extra payments — recurring or one-time — shorten the schedule and cut interest, with earlier payments saving the most.

Payment frequency matters less than most people expect, with one exception: accelerated biweekly or weekly payments deliberately pay the equivalent of one extra monthly payment per year, which meaningfully shortens the loan.

Formula

For a per-period rate i and n scheduled payments on principal P: payment = P × i × (1 + i)ⁿ ÷ ((1 + i)ⁿ − 1). With a 0% rate, payment = P ÷ n.

The per-period rate depends on the country's convention. Most markets divide the nominal annual rate by the number of payments per year. Canadian fixed mortgages compound semi-annually: i = (1 + rate/2)^(2/periods per year) − 1. The convention in use is shown in the assumptions.

Each period, interest = outstanding balance × i; the rest of the payment (plus any extra payment) reduces the balance, and the final payment is adjusted so the balance lands exactly on zero.

Assumptions

  • Payments are made at the end of each period, starting one period after the start date.
  • The interest rate is fixed for the whole term.
  • The per-period rate follows the selected country's convention (shown above the results); calculations use the reducing-balance method.
  • Accelerated biweekly/weekly payments equal half/a quarter of the monthly payment, so the loan pays off early.
  • Property tax, insurance and service charges are estimates you enter; they are not part of the mortgage and are shown separately in the total housing cost.
  • Upfront costs are paid separately at closing and accrue no interest.
  • Values are computed at full precision and rounded only for display.

Content and formulas reviewed on 2026-08-06. See our methodology for how calculations are built and tested.

Worked example

Buying a 500,000 home with 100,000 down leaves a 400,000 mortgage. At 6% over 30 years with monthly payments, i = 0.06 ÷ 12 = 0.005 and n = 360, so the payment = 400,000 × 0.005 × 1.005³⁶⁰ ÷ (1.005³⁶⁰ − 1) ≈ 2,398.20.

Over 360 payments you would pay about 463,353 in interest — more than the amount borrowed. Adding 6,000 per year of property tax and 1,800 of insurance raises the estimated monthly housing cost from 2,398 to about 3,048.

Paying an extra 200 each month would clear the same mortgage roughly 5 years sooner and save roughly 95,000 of interest, based on these inputs.

Frequently asked questions

Does the mortgage payment include property tax and insurance?

No. The mortgage payment covers principal and interest only. Taxes, insurance and service charges are separate costs — this calculator adds them into a clearly-labelled estimated total housing cost, but never hides them inside the mortgage figure. (Some lenders collect them through an escrow account, which changes who you pay, not what you owe.)

Why is the total monthly cost higher than principal and interest?

Owning a home carries running costs beyond the loan: property tax, buildings insurance, possibly mortgage insurance, and service or association charges. They typically add 15–40% on top of the principal-and-interest payment, which is why comparing rent only against the mortgage payment is misleading.

What happens if the interest rate is zero?

The payment becomes the loan amount divided by the number of payments, and the schedule contains no interest at all. The calculator handles this exactly rather than approximating with a tiny rate.

How does a longer term affect the cost?

Each payment falls, but total interest rises steeply because the balance stays high for more years. Moving the example above from 30 to 15 years raises the payment from about 2,398 to 3,375 but cuts total interest from about 463,000 to 208,000.

How is loan-to-value calculated?

Loan-to-value (LTV) = mortgage amount ÷ property price. A 400,000 loan on a 500,000 home is 80% LTV with a 20% down payment. Lower LTV generally means better rates and, in some markets, no mortgage insurance — thresholds vary by country and lender, so this calculator reports the ratio without claiming eligibility.

These estimates are for general information only and are not financial, tax, legal, or investment advice. Rates, fees, and lending rules vary by lender and country. Actual costs and outcomes may differ from the projections shown.