Future Value Calculator — MakeMyCred
FUTURE VALUE CALCULATOR

What will your investment be worth?

Calculate the future value of any investment — a one-time lump sum, monthly SIPs, or both combined. Add a step-up, change compounding frequency, and see the year-by-year growth.

Lumpsum + SIP combined
Any compounding frequency
Step-up aware

Investment details

Choose a preset to auto-fill a realistic return and timeline.
A one-time investment at the start. Set to 0 for pure SIP.
Set to 0 for pure lumpsum investment.
Increase your contribution each year. A 10% step-up can nearly double the final corpus.
10 years to grow and compound.
Long-term equity returns: 10%–12% historically.
Compounding frequency changes the effective annual yield. Monthly compounding produces the highest effective yield.
Future value calculated
Future value
₹0
at the end of your investment period
Money multiple
on your total investment
Total invested ₹0 lumpsum + contributions
Total returns ₹0 growth earned
Effective annual yield 0% vs nominal return
Final year contribution ₹0 per period at year end
How your future value adds up
Lumpsum future value ₹0
+ Contributions (total) ₹0
+ Returns on contributions ₹0
= Total future value ₹0
YEAR-BY-YEAR

How your investment grows each year

Every year of your investment journey — contributions, growth and total value.

Year Contribution/period Yearly invested Cumulative invested Growth this year Value at year end
The table shows how your investments compound year by year. Growth accelerates sharply in the later years — this is the compounding effect. Rows highlighted in blue are milestone years.
SCENARIO COMPARISON

How different return rates change your future value

Same investment, same timeline — different return assumptions, different outcomes.

Return rate Total invested Future value Total returns Multiple Return share
The scenario table uses the same investment and timeline across different return assumptions. Choose a conservative return for planning — optimistic assumptions can lead to overconfidence.
SIDE BY SIDE

Pure lumpsum vs. pure SIP

The same total capital, deployed two ways. See the difference in final value.

Lumpsum at start

All capital invested on day one

Lumpsum amount
Growth period
Return assumed
Growth earned
Future value
Monthly SIP

Same capital spread monthly

Monthly SIP
Total invested
Return assumed
Growth earned
Future value
Lumpsum grows faster in a rising market because every rupee compounds from day one. SIP gives up some return but reduces timing risk. The right choice depends on your cash flow and market conditions.
THE VISUAL

How your investment grows over the years

Invested capital (blue) vs. growth (green) stacking up to the future value.

Future value build-up

Invested capital vs. growth each year

Invested Growth Total value
WHAT MATTERS

Five things that decide your future value

The maths is mechanical — these five factors shape what you'll actually accumulate.

1. Time

The single biggest lever. ₹1 lakh invested at 12% for 20 years grows to ₹9.65 lakh; for 30 years it grows to ₹29.96 lakh. Every extra year compounds on top of the previous years' growth.

2. Return rate

A 2% difference in annual returns changes the final value dramatically. ₹1 lakh at 10% for 20 years = ₹6.72 lakh; at 12% = ₹9.65 lakh — 44% higher for the same capital and time.

3. Contribution size

Increasing your monthly SIP from ₹10,000 to ₹20,000 roughly doubles the final value for the same timeline. Unlike return rates, this is fully within your control.

4. Step-up

A 10% annual step-up on your SIP increases the final corpus by 30%–50% compared to a flat SIP. Aligns with salary growth, so it's almost painless to implement.

5. Compounding frequency

Monthly compounding produces 2%–3% higher effective annual yield than yearly compounding at the same nominal rate. Higher frequency = faster growth.

DEEP DIVE

How to use future value to plan your wealth

Future value is the most fundamental concept in personal finance. Here's how to use it well.

1. What future value means

Future value (FV) is what your investment will be worth at a future date, given a specific growth rate. It's the answer to the question: "If I invest ₹X at Y% today, what will it be worth in Z years?"

The concept applies to any investment: a fixed deposit, a mutual fund, stocks, or real estate. The formula is straightforward for a lumpsum:

FV = PV × (1 + r)^n

Where PV is the present value (initial investment), r is the periodic return rate, and n is the number of periods.

2. Future value with periodic contributions

Most real-world investors don't invest once — they invest monthly. The formula for FV of an annuity (regular contributions) is:

FV = PMT × [((1 + r)^n − 1) ÷ r]

Combine this with the lumpsum FV to get the total when you invest both initially and periodically:

Total FV = PV × (1 + r)^n + PMT × [((1 + r)^n − 1) ÷ r]

3. The Rule of 72: a quick mental shortcut

To estimate how long it takes for your money to double at a given return rate, divide 72 by the rate:

Return rate Doubling time After 20 years
6%12 years3.2×
8%9 years4.7×
10%7.2 years6.7×
12%6 years9.6×
15%4.8 years16.4×

💡 At 12% returns, your money doubles every 6 years. Over 30 years that's 5 doublings — a 32× multiple. ₹1 lakh becomes ₹32 lakh. That's the power of compounding.

4. The impact of starting early

The same monthly SIP produces dramatically different results depending on how long you stay invested. A ₹10,000/month SIP at 12%:

Years Total invested Future value Growth share
5₹6.0 L₹8.2 L27%
10₹12.0 L₹23.2 L48%
15₹18.0 L₹50.5 L64%
20₹24.0 L₹99.9 L76%
25₹30.0 L₹1.90 Cr84%
30₹36.0 L₹3.53 Cr90%

Notice how the growth share climbs rapidly. Over 30 years, 90% of your final corpus comes from compounding — you only contribute 10%. Over 5 years, compounding contributes only 27%. Time is the most powerful lever.

5. Lumpsum vs SIP: when does each win?

Neither is universally better. The right choice depends on your situation:

  • Lumpsum wins when: Markets are cheap, you have a long horizon, and you can stomach short-term volatility.
  • SIP wins when: Markets are at highs, you have a regular income, or you want to reduce timing risk.
  • STP is a hybrid: Invest a lumpsum in debt and transfer to equity over time.

The table below shows the difference over 10 years at 12% returns with ₹12 lakh total capital:

Strategy Total invested Future value Returns earned
Lumpsum ₹12 L on day 1₹12.0 L₹37.3 L₹25.3 L
SIP ₹10,000/month₹12.0 L₹23.2 L₹11.2 L
Difference₹14.1 L₹14.1 L

The lumpsum wins by ₹14 lakh — because every rupee compounds for the full 10 years. But this assumes a smooth 12% return. In reality, a lump sum invested at a market peak could underperform a SIP by a wide margin for years.

6. Compounding frequency matters more than you'd think

The same nominal rate produces different effective yields depending on compounding frequency. At 12% nominal:

Compounding Effective yield
Yearly12.00%
Half-yearly12.36%
Quarterly12.55%
Monthly12.68%
Daily12.75%

Over 20 years, ₹1 lakh at 12.68% monthly compounding becomes ₹10.3 lakh; at 12% yearly compounding it becomes ₹9.65 lakh — a 6.7% difference. Small, but meaningful over long horizons.

7. A worked example

You invest ₹5 lakh as a lumpsum and ₹15,000/month for 15 years at 12% returns:

  • Lumpsum FV: ₹5 L × 1.12^15 = ₹27.4 L
  • SIP FV: ₹15,000 × [((1.01)^180 − 1) ÷ 0.01] = ₹75.7 L
  • Total invested: ₹5 L + ₹27 L = ₹32 L
  • Future value: ₹1.03 Cr
  • Growth earned: ₹71 L (69% of the final value)

You invested ₹32 lakh and ended up with ₹1 crore. Compounding did 69% of the work.

8. Common mistakes to avoid

  • Assuming too-high returns: Use 10%–12% for equity, 6%–7% for debt. Never assume 15%+ for planning.
  • Forgetting inflation: A ₹1 crore corpus in 20 years is worth much less than ₹1 crore today. Plan for real returns.
  • Ignoring taxes: Returns are taxed. Post-tax returns are what actually compounds.
  • Not accounting for fees: A 1.5% expense ratio on a 12% return cuts your effective return by 12.5%.
  • Stopping the SIP during crashes: That's when your SIP buys the most units. Stay disciplined.
  • Not increasing contributions: Flat SIPs lose purchasing power. Step up with your income.
  • Comparing returns across different timeframes: A 15% return over 5 years is not comparable to a 12% return over 20 years.

9. Final thoughts

Future value is the language of long-term investing. Understanding it lets you set realistic goals, choose the right investment vehicle, and stay disciplined through market cycles.

Use this calculator to see exactly what your investments will be worth. Then automate your SIPs, step them up with your income, and let compounding do the heavy lifting.

QUESTIONS

Frequently asked questions

Common questions about future value calculations.

Future value is what your investment will be worth at a specific future date, given a return rate. It matters because it lets you set realistic goals — you can see whether your current investment plan will get you to ₹1 crore, ₹5 crore, or whatever your target is. Without calculating FV, you're investing blind.

Match the return to your timeline and instrument. For long-term equity (10+ years): 10%–12%. For hybrid funds (5–10 years): 8%–10%. For debt funds (2–5 years): 6%–7%. For short-term (under 1 year): 3%–4%. Never assume 15%+ — using too high a return leads to under-saving.

Higher compounding frequency produces a higher effective annual yield. At 12% nominal, yearly compounding gives 12.00% effective yield, while monthly compounding gives 12.68%. Over 20 years, that's a 6%–7% difference in final value — small annually but significant over decades.

On pure math, lumpsum wins because every rupee compounds from day one. Over 10 years at 12%, ₹12 lakh as lumpsum becomes ₹37.3 lakh, while ₹12 lakh via SIP becomes ₹23.2 lakh — a ₹14 lakh difference. But SIP reduces timing risk, suits regular income earners, and removes the pressure of picking the right entry point.

A step-up increases your contribution by a fixed % each year. A 10% annual step-up can increase the final corpus by 30%–50% compared to a flat contribution, for the same starting amount. It aligns with salary growth, making it almost painless to implement.

A quick mental shortcut: divide 72 by your return rate to estimate how many years it takes for your money to double. At 12% returns, your money doubles every 6 years. At 8%, every 9 years. This is a rough estimate but useful for quick planning conversations.

STP (Systematic Transfer Plan) is a middle path — invest a lumpsum in a debt fund, transfer a fixed amount to equity each month. It earns debt returns on the undeployed portion while gradually building equity exposure, reducing timing risk. Best when markets are at highs or valuations are stretched.

Absolutely. A ₹1 crore corpus in 20 years will buy much less than ₹1 crore today. At 6% inflation over 20 years, ₹1 crore is worth only about ₹31 lakh in today's purchasing power. Always think in real (inflation-adjusted) terms when planning long-term goals.

No. Everything runs in your browser. Nothing is uploaded, tracked, or stored.

The maths is exact based on the assumptions you enter. But actual returns vary year to year, and taxes and expenses reduce real returns. Use this calculator for planning, review annually, and adjust as circumstances change.

This calculator provides estimates for general guidance only. Investment returns are not guaranteed and will vary. The projections assume constant returns and do not account for taxes, expense ratios, or the exact timing of cash flows. Actual outcomes will differ. This is not financial advice. Consult a financial advisor before making investment decisions.

See your money grow. Plan with confidence.

Calculate your future value, automate your SIPs, and let compounding do the work.

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