Investment Calculator

TL;DR. Combines lump sum + monthly contributions into one growth projection. A $20,000 lump + $500/mo for 25 years at 8% compounds to ~$616,000. Without the lump sum: $440,000. Without the monthly: $137,000.

Visualize how your money can grow over time. Calculate the future value of your one-time investments and monthly SIPs (Systematic Investment Plans) with compound interest.

Inputs Explained

  • Initial Lump Sum: The starting amount of money you are investing today.
  • Monthly Contribution: The amount you plan to add to your investment every month.
  • Expected Return (%): The annual percentage growth rate you anticipate (e.g., 7-10% for stocks).
  • Period: How many years you will keep the money invested.

How it Works

The calculator uses the compound interest formula to grow your initial lump sum and treats your monthly contributions as a series of periodic payments that also compound over time.

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Investment Calculator

Lump sum + monthly contribution growth

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Future Value

📐 Combined Formula

FV = PV×(1+r)ⁿ + PMT×[(1+r)ⁿ-1]/r

Combines lump sum + monthly!

Frequently Asked Questions

Future value uses: FV = PV × (1 + r)^n, where PV is your present investment, r is the annual return, and n is years. Example: invest ₹2 lakh at 10% for 15 years. FV = 200000 × (1.10)^15 = ₹8,35,450. So your money grows roughly 4x without any further additions. If you also add ₹5,000 monthly, use the SIP formula on top and add both numbers. The calculator lets you input a lump sum and a recurring contribution together — gives you the combined corpus, which is how most real portfolios actually grow.

Work backwards from the goal. If you need ₹50 lakh in 15 years and expect 12% returns, the required monthly SIP works out to roughly ₹10,000. The formula: P = FV × r / [((1 + r)^n − 1) × (1 + r)], where P is monthly SIP, r is monthly rate, n is total months. Adjust your target for inflation first — ₹50 lakh today might mean ₹1.2 crore in 15 years at 6% inflation. The calculator handles this in one screen: enter target, time, and expected return, get the required monthly investment instantly.

For Indian equity, 11-13% annual return over 10+ years is a fair assumption based on long-term Nifty 50 data. For US equities, 8-10% is more historically accurate. For balanced or hybrid funds, use 9-11%. For debt or fixed income, 6-7%. Don't plan with peak returns — markets average out, and overestimation leads to undersaving. Use a conservative figure and treat anything extra as a buffer. If you must pick one number for long-term equity planning in India, 11% is honest. Run a worst-case scenario at 8% as a safety check.

They work together really well. The lump sum starts compounding immediately on day one. The monthly contributions add new money that compounds for shorter periods. Combined formula: FV = PV × (1+r)^n + monthly SIP × [((1+r)^n − 1) / r] × (1+r). Example: ₹3 lakh lump sum plus ₹5,000 monthly for 10 years at 12% gives roughly ₹9.31 lakh from the lump sum and ₹11.62 lakh from the SIP — about ₹20.9 lakh total. The calculator shows both contributions side by side. This is how realistic portfolios are built — initial lump plus steady additions.

More frequent compounding earns slightly more. ₹1 lakh at 10% for 10 years: annual compounding grows to ₹2,59,374. Quarterly grows to ₹2,68,506. Monthly grows to ₹2,70,704. Daily grows to ₹2,71,791. The jump from annual to monthly is meaningful (~₹11,000 over 10 years), but the jump from monthly to daily is tiny. Most Indian instruments compound quarterly (FDs) or annually (PPF). Don't pick a product solely on compounding frequency — the rate, credit quality, and tax treatment usually matter more. The calculator lets you toggle frequency to see the exact impact.

Fees compound against you the same way returns compound for you. A 2% expense ratio over 25 years can eat up 30-40% of your final corpus. ₹10,000 SIP for 25 years at 12% gross gives ₹1.89 crore. At 10% net (after 2% fees), it drops to ₹1.34 crore — over ₹50 lakh gone to fees. Direct mutual fund plans charge 0.3-1% less than regular plans. Switching saves serious money long-term. Always compare expense ratios when choosing funds. The calculator can show pre-fee and post-fee corpus side by side.

Real return = nominal return − inflation rate. If your investment earns 12% and inflation is 6%, your real return is roughly 6% (more precisely, (1.12/1.06)−1 = 5.66%). Use this real rate when projecting goal value in today's purchasing power. Example: ₹10 lakh growing at 12% for 20 years becomes ₹96.5 lakh nominally — but in today's money (after 6% inflation), it's worth about ₹30.1 lakh. The calculator has a built-in inflation adjustment. Always plan goals in real terms — it stops you from underestimating how much you actually need.

Understanding the Investment Calculator

Worked Example

Maya starts with a $25,000 lump sum and adds $600/month at 8% annual return for 30 years.

Comparison Table

Strategy15 yrs @ 8%25 yrs @ 8%35 yrs @ 8%
$10,000 lump only$31,722$68,485$147,853
$200/mo only$69,300$190,000$465,500
$10k lump + $200/mo$101,022$258,485$613,353
$25k lump + $500/mo$252,000$610,000$1,418,000

Use Cases

Glossary

Lump Sum
A single, one-time investment amount.
Monthly Contribution
Recurring investment, typically auto-debit to a fund.
Compound Growth
Earnings reinvested produce earnings on earnings — exponential effect.
Real Return
Nominal return adjusted for inflation; reflects actual purchasing-power growth.
Expense Ratio
Annual fund operating cost as % of assets — directly reduces your return.

Sources & References

  • SEC Investor.gov — US regulator's investor education portal.
  • Bogleheads — Community-driven investing wiki with historical-return data.
  • Morningstar — Mutual-fund and ETF research with cost and historical return data.
Disclaimer. This calculator provides estimates for educational purposes only. Tax laws, contribution limits, and rates change frequently. Consult a licensed financial advisor or tax professional for advice specific to your situation.

Last reviewed: May 2026