Investment Return Calculator

Project a SIP or lumpsum investment, or find the annualized return (CAGR) of an investment you already hold

Quick answer

Investment Return Calculator

P = lumpsum, SIP = monthly contribution, i = monthly return, n = months. The planner compounds your lumpsum and every monthly deposit; the CAGR mode reverses the maths to find the steady annual return that turns your starting value into your ending value.

Formula

FV = P(1+i)^n + SIP × [((1+i)^n − 1) / i] × (1+i) | CAGR = (Final / Initial)^(1/years) − 1

💼 Investment Plan

📊 Projection

₹53,06,671
Projected Value
₹19,00,000
Total Invested
₹34,06,671
Total Gain
💡 In today's money (after 6% inflation) that is worth about ₹22,14,288.

📈 Growth Over Time

Year-by-year breakdown

YearTotal InvestedGainPortfolio Value
1₹2,20,000₹19,665₹2,39,665
2₹3,40,000₹56,090₹3,96,090
3₹4,60,000₹1,11,286₹5,71,286
4₹5,80,000₹1,87,505₹7,67,505
5₹7,00,000₹2,87,270₹9,87,270
6₹8,20,000₹4,13,408₹12,33,408
7₹9,40,000₹5,69,082₹15,09,082
8₹10,60,000₹7,57,836₹18,17,836
9₹11,80,000₹9,83,642₹21,63,642
10₹13,00,000₹12,50,944₹25,50,944
11₹14,20,000₹15,64,722₹29,84,722
12₹15,40,000₹19,30,554₹34,70,554
13₹16,60,000₹23,54,685₹40,14,685
14₹17,80,000₹28,44,112₹46,24,112
15₹19,00,000₹34,06,671₹53,06,671

Worked example

Suppose you invest a 100,000 lumpsum and add 10,000 every month, expecting a 12% annual return for 15 years. The planner compounds the lumpsum on its own to roughly 547,000, while the monthly SIPs — each compounding from the month it is invested — add several million more. The total invested is 1.9M, but the projected value lands near 5.7M, meaning the majority of your final pot is growth you never deposited. Switch to the CAGR tab and you can check the reverse: an investment that grew from 100,000 to 250,000 over 5 years earned about 20.1% a year.

SIP vs lumpsum, and why the return assumption matters

A lumpsum puts all your money to work immediately, so it benefits most when markets rise steadily. A SIP (Systematic Investment Plan) spreads your buying across months, which smooths out volatility and removes the temptation to time the market — the trade-off is that money invested later compounds for less time. The single biggest lever in any projection is the expected return: small changes compound into large differences over decades, so it is worth running an optimistic, a base, and a conservative rate rather than trusting one number. Remember these are projections, not guarantees; real returns vary year to year.

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Compare the same money in a one-time deposit with the compound interest calculator, plan when you can stop working with the retirement calculator, set a target with the savings goal calculator, measure simple project returns with the ROI calculator, or model a loan repayment with the loan / EMI calculator.

📈Formula

FV = P(1+i)^n + SIP × [((1+i)^n − 1) / i] × (1+i) | CAGR = (Final / Initial)^(1/years) − 1

💡How it works

P = lumpsum, SIP = monthly contribution, i = monthly return, n = months. The planner compounds your lumpsum and every monthly deposit; the CAGR mode reverses the maths to find the steady annual return that turns your starting value into your ending value.

ℹ️ What is Investment Return Calculator?

An investment return calculator measures how much an investment has grown, expressed as absolute gain, percentage return, and annualized rate. It helps compare different investments, benchmark against market indices, and project future portfolio values.

📐 Formula

Total Return = ((Final − Initial + Dividends) / Initial) × 100
FinalCurrent or sale value of the investment
InitialOriginal purchase price
DividendsAny income received during the holding period
CAGR(Final/Initial)^(1/years) − 1 × 100 — annualized return

✏️ Worked Example

Initial Investment: $10,000
Final Value: $16,500
Dividends Received: $800
Holding Period: 5 years
  1. 1Total gain = ($16,500 − $10,000) + $800 = $7,300
  2. 2Total return = $7,300 / $10,000 × 100 = 73%
  3. 3CAGR = (($16,500 + $800) / $10,000)^(1/5) − 1
  4. 4CAGR = (1.73)^(0.2) − 1 ≈ 1.1157 − 1 = 11.57%/year
✅ Result: Total Return = 73% | CAGR = 11.57% per year

💡 How to Interpret Results

  • Compare your CAGR to the benchmark (S&P 500 avg ~10%/year) to judge relative performance.
  • A 10% annual return doubles money in ~7.2 years (Rule of 72).
  • CAGR smooths out volatile year-to-year returns to show the "steady" equivalent growth rate.
  • Always account for fees, commissions, and taxes when calculating actual return.
  • Real return = nominal return − inflation (~3%). That 10% return is really ~7% in purchasing power.

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