Formula used
Capital gain = current value - total invested. CAGR = ((ending value / beginning value) ^ (1/years)) - 1.
Example calculation
If you invested ₹5,00,000 and portfolio is now worth ₹6,50,000 with ₹25,000 in dividends over 5 years, CAGR is ~5.5% and total return is 35%.
How to use this calculator
- Enter total amount invested in stocks.
- Enter current portfolio market value.
- Enter total dividends received and holding period.
- Review capital gain/loss, CAGR, and dividend yield.
Important assumptions
- Total invested is user-entered.
- Current value is approximate market value.
- Dividends are fully recorded.
- Does not account for transaction costs or taxes.
How to calculate stock portfolio returns
Track total invested amount, current market value, and dividends received. Calculate absolute return and annualized CAGR.
Why track portfolio returns?
Tracking helps evaluate investment decisions, compare with benchmarks, identify underperformers, and make informed rebalancing decisions.
How to beat the market?
Focus on diversification, low-cost index funds, long-term horizon, and avoiding emotional decisions. Most active managers underperform indices over 10+ years.
Source and methodology
Last reviewed: August 2026
This calculator uses the formula and assumptions described on this page. Capital gain = current value - total invested. Values are calculated in-browser from user-entered inputs and are not saved by default. Verify tax, regulatory, lender, scheme or product rules with the relevant official source where applicable.
Educational estimate only. RupeeKit does not provide personalized financial, investment, legal, tax or loan advice.
Related calculators and guides
You can cross-check this estimate using: salary in-hand calculator, Old vs New Tax Regime Calculator, 80C deduction calculator, EMI calculator, ITR-2 filing guide, emergency fund guide.
When this tool is useful
- When you want a fast estimate before making a financial or salary decision.
- When you want to compare different assumptions in seconds.
- When you want to understand the formula behind the result.
