APR Calculator

Estimate a loan’s true annual percentage rate after upfront fees reduce the money received.

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Enter an exact value or use a slider. Your result updates instantly.

Formula, example and assumptions
Effective annual APR including entered charges14.1974%
Indian rupees
%
Indian rupees

This model assumes these charges reduce the amount received at disbursal. Enter all lender and routed third-party charges included in the KFS, net of tax.

Your result

Local calculation
Effective annual APR including entered charges14.1974%

APR expresses borrowing cost as an annual rate after upfront fees reduce the cash you receive. Total finance cost includes interest and the entered charges across the full term.

Quoted annual interest rate (%)
12 %
Loan tenure
5 years
Fees and charges included in APR (excluding tax)
₹15,000
See how this is calculated

Result breakdown

Monthly IRR annualised without compounding
13.3496%
Monthly payment
₹11,122.22
Net amount received
₹4,85,000.00 About ₹4.85 lakh
Total finance cost
₹1,82,333.43 About ₹1.82 lakh
Check the inputs and method

These are your current inputs, not the worked example further down the page.

Sanctioned loan amount
₹5,00,000
Quoted annual interest rate (%)
12 %
Loan tenure
5 years
Fees and charges included in APR (excluding tax)
₹15,000

Method

Net proceeds N = principal P − upfront fees F. With r = quoted annual percentage ÷ 1,200 and n monthly payments, EMI E = Pr ÷ [1 − (1 + r)^(−n)], or P ÷ n at 0%. Solve N = Σ[E ÷ (1 + i)^t], for t = 1 through n, to obtain monthly IRR i. Nominal annualised rate (%) = 1,200i; effective annual APR (%) = 100 × [(1 + i)^12 − 1]. Finance cost = nE − N.

Read the worked example and assumptions

How this calculation works

Measure the cost of scheduled repayments relative to cash actually available after upfront fees. The EMI still comes from the quoted rate and stated principal, but the rate solver uses net proceeds as the initial cash inflow. The headline is an effective annual cash-flow rate, so it can exceed the quoted nominal rate even with no fees. It is not a certification of a jurisdiction’s disclosure convention.

Net proceeds N = principal P − upfront fees F. With r = quoted annual percentage ÷ 1,200 and n monthly payments, EMI E = Pr ÷ [1 − (1 + r)^(−n)], or P ÷ n at 0%. Solve N = Σ[E ÷ (1 + i)^t], for t = 1 through n, to obtain monthly IRR i. Nominal annualised rate (%) = 1,200i; effective annual APR (%) = 100 × [(1 + i)^12 − 1]. Finance cost = nE − N.

Worked example

This example uses illustrative inputs. Your current result is shown above.

For ₹1,20,000 at 0% quoted interest over one year with ₹7,449.23 deducted upfront, net proceeds are ₹1,12,550.77 while twelve repayments remain ₹10,000 each. Solving those cash flows gives approximately 1% monthly, or 12.6825% effective annual APR. Finance cost is the ₹7,449.23 fee despite the zero quoted interest.

Assumptions and limits

  • All upfront fees reduce proceeds at time zero; payments are equal and occur at monthly period-ends.
  • Fees must be below principal. Irregular dates, recurring charges, refunds, floating rates and jurisdiction-specific inclusion rules are not handled; compare using the same annualisation convention.

Questions people ask

Why can APR exceed a zero advertised interest rate?

You can repay more than the cash actually received when fees are deducted upfront. The cash-flow rate captures that difference.

Is this the same as every lender’s published APR?

Not necessarily. This tool labels an effective compounded annual rate. Disclosure standards may specify different fee inclusions or annualisation; verify the convention before comparing.

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