SIP of ₹5K/month for 10 Years at 14% Expected Return

Total Corpus

₹13,10,457

Invested

₹6,00,000

Returns Gained

+118.4%

SIP Calculator

Adjust sliders or enter values to estimate your SIP returns

₹
₹100 ₹2 Lakh
Years
1 Year 40 Years
%
1% 30%

Total Corpus

₹0

after 10 years

Invested Amount

₹0

Est. Returns

₹0

Wealth Gained

0%

returns on total investment

Invested Returns
50% 50%

Wealth Breakdown

54% Returns

Total Invested

Your monthly SIP contributions

₹6,00,000

45.8%

Estimated Returns

Wealth gained via compounding

₹7,10,457

54.2%

Total Corpus

Final value at maturity

₹13,10,457

100%

46% Invested 54% Returns

Insights

Wealth Multiplier

+118.4% returns

Your ₹6,00,000 invested grows to ₹13,10,457

Daily Investment

₹164/day

That's just ₹164 per day to build a ₹13,10,457 corpus

One More Year

+₹2,60,457

Investing for 11 years instead of 10 adds ₹2,60,457 to your corpus

Better Returns Matter

₹2,77,697 more

At 14% vs 10%, you earn ₹2,77,697 extra over 10 years

₹1 Crore Goal

₹38,155/mo

To reach ₹1 Crore in 10 years at 14%, you need ₹38,155/month

About This SIP Calculation

Investing ₹5K every month through SIP for 10 years at an expected 14% annual return builds a corpus of ₹13,10,457. Your total investment of ₹6,00,000 generates estimated returns of ₹7,10,457 — a wealth gain of 118.4%. Compounding accelerates sharply in the later years: roughly 39% of the final corpus is created in the last quarter of the investment period. Starting ₹5K/month 3 years earlier at the same rate can add over ₹25,200 more to your final corpus. Equity mutual funds at 14% returns fall under LTCG rules — gains above ₹1 lakh per year are taxed at 10% with no indexation benefit. Investing in direct plans rather than regular plans typically saves 0.5–1% annually in expense ratio, compounding to a significant difference over 10 years.

Year-by-Year Growth

How your SIP corpus grows each year

Total Months

120

Year Invested Returns Corpus
Year 1 ₹60,000 ₹4,750 ₹64,750
Year 2 ₹1,20,000 ₹19,171 ₹1,39,171
Year 3 ₹1,80,000 ₹44,705 ₹2,24,705
Year 4 ₹2,40,000 ₹83,014 ₹3,23,014
Year 5 ₹3,00,000 ₹1,36,004 ₹4,36,004
Year 6 ₹3,60,000 ₹2,05,868 ₹5,65,868
Year 7 ₹4,20,000 ₹2,95,126 ₹7,15,126
Year 8 ₹4,80,000 ₹4,06,675 ₹8,86,675
Year 9 ₹5,40,000 ₹5,43,843 ₹10,83,843
Year 10 ₹6,00,000 ₹7,10,457 ₹13,10,457

Frequently Asked Questions

A monthly SIP of ₹5,000 for 10 years at 14% annual returns grows to ₹13,10,457. You invest ₹6,00,000 and earn ₹7,10,457 as returns — a gain of 118.4%.
SIP returns are calculated using the compound interest formula: FV = M × [((1 + r)^n − 1) / r] × (1 + r), where M is the monthly amount, r is the monthly rate (annual rate ÷ 12 ÷ 100), and n is the total months. This accounts for the power of compounding — each month's investment earns returns on itself.
14% annual returns is achievable but optimistic. Indian large-cap equity mutual funds have historically returned 10–14% CAGR over 10+ year periods. Small-cap funds have returned 15–18%+. Past performance doesn't guarantee future results. Use 14% as a planning estimate, not a guarantee.
Yes — a Step-Up SIP (increasing by 10% annually) dramatically accelerates wealth creation. If you start at ₹5,000/month and increase by 10% yearly, your corpus over 10 years will be significantly higher than a fixed ₹5,000 SIP. Most mutual fund platforms support automated step-up SIPs.
For long-term (10+ years) SIPs, equity mutual funds (large-cap, flexi-cap, mid-cap) are ideal as they have time to ride out volatility and deliver strong CAGR. Popular categories: Index Funds (Nifty 50/Nifty Next 50), Flexi-cap Funds, ELSS (tax-saving). Consult a SEBI-registered advisor for personalised advice.
To accumulate ₹1 Crore in 10 years at 14% returns, you need approximately ₹38,155/month. The longer your time horizon, the lower the monthly amount needed — this is the power of compounding.

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Start Your ₹5K/month SIP Today

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* Affiliate disclosure: FincalcX may earn a commission if you invest via these links. All returns shown are estimates based on historical averages. Mutual fund investments are subject to market risks.

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