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Savings Goal Calculator
Reached in 5y 10mInterest ₹2.12L

Savings Goal Calculator

Set a savings goal and see exactly when you'll reach it.

Plan your goal

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Goal reached in

5y 10m

You hit your ₹10.00 L goal around May 2032 — ending with 1.26× what you put in

You contribute₹8.00 L
Interest earned₹2.12 L
Total saved₹10.12 L
You contributed 79% Interest earned 21%
₹10.62L₹5.31L₹0Goal reached0y1y2y3y4y5y5.8y
Total value Your contributions Goal reached

Each month the balance grows by 0.58% then your saving is added, until the goal is reached. Figures are nominal and pre-tax; returns are an assumption, not a guarantee.

A number and a dategoals beat vague intentions
Time is the biggest leverearlier months compound longest
Interest joins ingrowth is an assumption, not a promise
Nominal & pre-taxinflation and tax slow you slightly
Yr 1
23%
Yr 2
37%
Yr 3
52%
YearContributedBalance
Year 1₹2.20 L₹2.31 L
Year 3₹4.60 L₹5.23 L
Year 5.8₹8.00 L₹10.12 L
Monthly savingGoal reached in
₹5,000/mo9y 6m
₹10,000/mo (yours)5y 10m
₹20,000/mo3y 4m
To reach ₹10.00 L in 5y₹11,988/moHealth score 97/100 — On track
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Your plan: ₹10,000/month from ₹1.00 L → ₹10.00 L in about 5y 10m.

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Turn this goal into a plan — a deposit, a SIP, or a compounding lump sum.

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Figures are nominal and pre-tax. The model assumes a constant return and the same monthly saving every month, with growth applied before each deposit. Real returns move year to year, interest on savings is often taxable, and prices rise with inflation — so treat the goal date as a planning estimate, not a promise.

How the goal date is calculated

Bₙ = C × (1 + i)ⁿ + P × [ ((1 + i)ⁿ − 1) ÷ i ] — find the first n where Bₙ ≥ goal

Bₙ
balance after n months
C
current savings (starting balance)
P
monthly saving
i
monthly rate = annual rate ÷ 12 ÷ 100
n
number of months saved

Worked example

With your inputs — starting from ₹1.00 L, adding ₹10,000/month at 7.0% toward a ₹10.00 L goal: each month the balance grows by i = 0.58% and then your saving is added. The balance first crosses the goal at n = 70 months (5y 10m), reaching about ₹10.12 L — of which ₹2.12 L is interest. A nominal, pre-tax estimate that assumes a constant return and the same saving every month.

Most asked savings goal questions

It simulates your savings month by month. Each month your existing balance earns one-twelfth of the annual return, then your monthly saving is added. The calculator keeps going until the balance reaches your goal — the month it crosses the line is your 'goal reached' date. It then splits the total into what you contributed and what the interest earned.

The complete guide to reaching a savings goal

How goal-based saving works

A savings goal turns a vague intention into a number and a date. You set the target, your starting balance and a realistic monthly amount, and the calculator simulates your money forward month by month — growing the balance, adding each deposit — until it crosses the goal. The month it does is your finish line. Working with a concrete date keeps the habit honest and makes it easy to see whether you need to save more or wait longer.

How the goal date is calculated

Each month the existing balance earns one-twelfth of the annual return, then your monthly saving is added on top. The simulation repeats this until the running balance reaches the goal, counting the months it takes. At the end it splits the total into what you contributed and what interest earned — so you can see the share of the goal that compounding handled for you. It's the reverse of asking "what will I have in N years": here you fix the destination and solve for the time.

Why starting early matters most

Time is the single biggest lever in any savings plan. Money saved earlier compounds for longer, and the returns it earns go on to earn returns of their own. The "start today vs start later" comparison shows the cost in plain terms — a delay of even a year or two pushes the goal date back and forces you to contribute more of your own money to reach the same target. Consistency beats intensity: a steady monthly habit started today usually wins.

Inflation, tax and the honest picture

The figures here are nominal and pre-tax. If your goal is a future purchase, remember its price may rise with inflation, so a goal set in today's money can fall short — consider setting it a little higher or choosing an account that comfortably beats inflation. Interest on ordinary savings is often taxable too, which slows you down slightly. Treat the result as a clear planning estimate, review it as your income and rates change, and adjust the monthly amount to stay on track.