Future Value Calculator

Project a starting amount and regular contributions using a chosen rate, term, and frequency.

Adjust your plan

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

Formula, example and assumptions
Projected future value₹12,94,929.04

Starting amount and contributions

Indian rupees
Indian rupees

Return and contribution schedule

%
Contribution timing

Your result

Local calculation
Projected future value₹12,94,929.04About ₹12.95 lakh

Future value is the projected total after the selected term, including the starting amount, recurring contributions and growth. Contribution frequency and timing determine when each added amount starts earning returns.

Annual return or interest rate (%)
10 %
Time period (years)
10
Contribution and compounding frequency
Monthly
Contribution timing
End of period
See how this is calculated

Result breakdown

Total amount contributed
₹7,00,000.00 About ₹7 lakh
Estimated growth
₹5,94,929.04 About ₹5.95 lakh
Contribution periods
120

Contributions are added at the end of each compounding period.

Check the inputs and method

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

Starting amount
₹1,00,000
Contribution each period
₹5,000
Annual return or interest rate (%)
10 %
Time period (years)
10
Contribution and compounding frequency
Monthly
Contribution timing
End of period

Method

Let i=annual percentage rate/(100n), N=n×years and k=1 for end contributions or (1+i) for beginning contributions. Future value=P(1+i)^N+C[(1+i)^N−1]k/i. At i=0, future value=P+CN. Total contributed=P+CN; growth=future value−total contributed.

Read the worked example and assumptions

How this calculation works

Project an opening balance and equal additions with an explicit choice of beginning- or end-of-period timing. It is useful for checking the effect of payment timing at annual, quarterly, monthly or other supported frequencies. Unlike the SIP forms, this model divides a nominal annual rate by the selected frequency.

Let i=annual percentage rate/(100n), N=n×years and k=1 for end contributions or (1+i) for beginning contributions. Future value=P(1+i)^N+C[(1+i)^N−1]k/i. At i=0, future value=P+CN. Total contributed=P+CN; growth=future value−total contributed.

Worked example

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

Enter ₹1,000 initially, ₹100 periodic contribution, 10% annual interest, 2 years, annual periods and end timing. The opening balance becomes ₹1,210 and contributions become ₹210, giving ₹1,420 total, ₹1,200 contributed and ₹220 growth. Switching only to beginning timing gives ₹1,441 because each contribution earns one extra year.

Assumptions and limits

  • Contributions occur once per chosen compounding period, with no skipped or increasing payments.
  • The same nominal annual rate applies throughout; the selected timing affects contributions, not the opening balance.
  • No withdrawals, tax, inflation adjustment or separate fees are included.

Questions people ask

Why does beginning timing produce more than end timing?

Every added contribution receives one additional interest period. The difference is a timing effect, not a larger amount contributed.

Should a monthly savings amount be used with annual periods?

No. The contribution is per selected period. For monthly savings choose 12 periods per year; otherwise the form treats that amount as one contribution per year.

Why can this differ from SIP at the same quoted annual percentage?

This form uses annual rate divided by frequency. SIP uses an effective annual return converted with a root; the two rate conventions are not interchangeable.

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