A Goal-Based SIP of ₹1,00,00,000 for 10 years at 12% is ₹70,395.
Required Monthly SIP = Goal Amount ÷ {[((1 + r)^n − 1) ÷ r] × (1 + r)}, where r = monthly return rate, n = months to goal
| Input | Value |
|---|---|
| Target Amount | ₹1,00,00,000 |
| Current Savings | ₹5,00,000 |
| Time Horizon | 10 yr |
| Expected Annual Return | 12% |
| Inflation Adjustment | 6% |
| Required Monthly SIP | ₹70,395 |
| Inflation-Adjusted Goal | ₹1,79,08,477 |
| Existing Savings Will Grow To | ₹15,52,924 |
| SIP Will Contribute | ₹1,63,55,553 |
| Total SIP Invested | ₹84,47,423 |
| Years to Goal | 10 yr |
Working backwards from the goal
The regular SIP calculator answers “what willArranging how your wealth passes on after death. ₹X/month become?” — this one answers the more useful reverse: “what monthly SIPInvesting a fixed amount at regular intervals, automatically. reaches ₹Y by year N?” It’s the same annuityA product that pays a guaranteed regular income. math inverted, and it turns vague intentions (“save for the house”) into one concrete, actionable number.
What if I can’t afford the required SIP today?
Start with what you can and commit to a 10-15% annual step-up — a stepped SIP starting at 60% of the required flat amount typically still reaches the goal. The alternatives are honest too: extend the timeline, trim the target, or add lump sums (bonuses) along the way. What doesn’t work is assuming a higher return to force the math.