Reverse CAGR Calculator
Most planning starts with an amount and a dream: you hold some capital today and need a bigger number by a fixed date. The missing piece is the growth rate hiding between them. This reverse CAGR calculator reads your goal backwards — present corpus, target amount, years remaining — and states the annualised return those three facts quietly demand of every investment choice you make next.
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How to use this calculator
- Enter the exact corpus currently earmarked for this goal, not your entire net worth.
- Type the target amount in future rupees — admission fees, down payments, or retirement buffers all qualify.
- Set the years left until you need the money, halves included.
- Read the required annualised return and ask which asset classes have realistically delivered it.
- Adjust the timeline or the target until the demanded rate matches what your risk appetite can actually pursue.
The formula behind it
The maths mirrors ordinary CAGR read from the other side: required rate equals target divided by current value, raised to one over years, minus one — (Target ÷ Current)^(1 ÷ Years) − 1. Because the exponent divides by time, longer horizons soften the demand dramatically: needing 2.4 times your money in twelve years asks about 7.6% a year, while the same multiple in six years demands nearly 15.7%. The calculator also applies the rule of 72 to show how often your money must double along the way.
Worked example
A father in Pune has ₹7,50,000 saved across a debt fund and old fixed deposits. His daughter's engineering admission falls six years away and he estimates ₹18,00,000 will be needed then, accounting for today's fee inflation he has already built into the figure.
| Current corpus | ₹7,50,000 |
|---|---|
| Target amount | ₹18,00,000 |
| Years remaining | 6 |
Step by step
- Ratio = ₹18,00,000 ÷ ₹7,50,000 = 2.4
- Sixth root: 2.4^(1/6) ≈ 1.1571
- Subtract one: 1.1571 − 1 ≈ 0.1571
- As a percent: ≈ 15.7% per year
- Rule of 72 check: 72 ÷ 15.7 ≈ doubling every 4.6 years
The plan demands roughly 15.7% compounded annually — equity-tilted territory. If that sits outside his comfort zone, stretching the goal by two years drops the requirement towards 10%, a far more forgiving bar.
Frequently asked questions
How is this different from a normal CAGR calculation?
A regular CAGR takes known endpoints and reports the pace achieved. This page flips the direction: the pace is the unknown you solve for, given where you are and where you intend to reach. Same algebra, opposite question.
What if the required rate looks impossible?
Treat it as the formula doing its job. Demanding 30% annually usually signals the goal needs editing rather than the portfolio needs heroics: extend the timeline, raise monthly savings, shrink the target, or accept a different asset mix. The number exists precisely to force that conversation early.
Does the output include taxes and costs?
No. The rate is a pre-cost, pre-tax requirement on the whole corpus. Long-horizon plans lose part of each year's gain to fund expenses and eventual capital-gains tax, so many planners aim slightly above the displayed figure as a buffer.
Should I include future monthly investments?
This tool assumes one pot growing undisturbed. If you will keep contributing monthly, the honest approach models those flows separately with a SIP-style projection, because money added later has less time to compound than money already invested.
Why does the rule of 72 appear here?
Dividing 72 by an annual rate estimates how many years money takes to double at that pace. Seeing 'your corpus must double twice plus a bit' often communicates a plan's ambition more clearly than the raw percentage does.
Turning the required rate into a portfolio decision
Once the calculator names its number, the practical question becomes matching that rate to evidence. Indian equity indices have rewarded patient holders over long stretches but with swings that test resolve; deposits and debt funds trade lower ceilings for calmer rides; gold moves on its own cycle. A demanded 16% effectively tells most families the plan lives or dies on meaningful equity exposure, while a demanded 8% can be met with far gentler instruments — and recognising that difference before choosing products prevents both reckless bets and needless anxiety.
The second decision is sequencing. Goals five-plus years out leave room to hold equities early and glide towards safety as the date nears, so the average rate needed can be earned while the final rupees sleep in short-term debt. Reverse-engineering the rate also exposes milestone checkpoints: if a third of the runway has passed and the corpus is nowhere near tracking its required trajectory, course corrections still have time to work.
Common traps when setting the target itself
Garbage targets manufacture impossible rates. The classic error is quoting tomorrow's cost in today's rupees — an MBA quoted at ₹25 lakh today may bill closer to double after a decade of education inflation, and planning against the smaller figure guarantees a shortfall regardless of returns earned. Anchor every target to the actual year of spending, inflating today's price at a defensible assumption first.
The mirror trap is padding goals so aggressively that the required rate turns absurd and motivation dies. A healthier pattern keeps the core need realistic and treats upside separately: meet the admission fee with a dependable plan, and let any surplus chase higher-octane bets. Splitting 'must have' from 'would love' keeps each rupee matched to an appropriate expectation instead of forcing one blended rate to carry everything.
Related calculators
- CAGR CalculatorCompress any start value, end value, and duration into one honest annualised growth rate.
- Stock Average CalculatorBlend two buy lots into one weighted average price and see your true total invested.
- Capital Gains CalculatorClassify any share sale as STCG or LTCG and estimate tax with cess, sources dated.
Data sources & verification dates
- SEBI Investor Portal — Goal-Based Financial Planning & Compounding Principles — verified as of 2026-08-26
- Reserve Bank of India (RBI) — Compound Return Formulations & Rate Models — verified as of 2026-08-26
stockcalculator.in Research Desk — Editorial team; verifies every figure against official sources before publishing
Last updated . Figures are re-verified against official sources on every revision — see our methodology.
Disclaimer
Calculations on stockcalculator.in run entirely in your browser using the inputs you provide. Figures shown are estimates for education and planning only. We are not SEBI-registered investment advisers and nothing on this site is investment advice. Verify anything material with your broker, fund house, or a qualified adviser before acting on it.