FD Calculator — Maturity Value, Interest and the Strategy Around the Number
Enter any amount, rate and tenure below for the exact maturity value at quarterly compounding — the convention almost every Indian bank uses. Around the calculator, this guide covers what the number means: payout-vs-cumulative trade-offs, TDS and post-tax reality, the ladder structure that beats rate-guessing, the true cost of breaking a deposit, and three fully worked deposit plans. Current rate bands live in the FD rates guide.
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FD maturity calculator
Quarterly compounding (cumulative FD). Payout-variant comparison updates alongside.
*Simple monthly interest at the same nominal rate; banks typically discount payout variants 5–15 bps. Figures are pre-tax — see the TDS section.
The formula, and why compounding frequency matters
Cumulative FDs at Indian banks grow by M = P × (1 + r/4)^(4t) — principal times one-plus-quarterly-rate, raised to the number of quarters. The quarterly convention is why a "7.5%" FD actually yields 7.71% a year: each quarter's interest itself earns interest for the remaining quarters. The gap between nominal and effective grows with rate and tenure — at 8% over five years, quarterly compounding delivers about 1.9% more total money than annual compounding would. Two practical consequences: compare deposits on nominal rates with the same compounding (the standard), and be suspicious of any product advertising an "effective yield" headline against competitors' nominal rates — it is the same arithmetic wearing a costume.
Tenure enters in years but banks book in days, and broken-period interest follows the bank's day-count rules; the calculator's fractional years (1.5 = 18 months) approximate this well for planning. What the formula quietly teaches is the value of time and rate together: at 7.5%, money doubles in about 9.4 years; each half-point of extra rate shaves ~7 months off the doubling. Small differences, compounded, are the whole FD game — which is why the rate-shopping guide precedes this calculator in reading order.
Maturity tables at a glance
| ₹1,00,000 deposit | ||||
|---|---|---|---|---|
| Rate | 1y | 2y | 3y | 5y |
| 6.5% | 106.66k | 113.76k | 121.34k | 138.04k |
| 7% | 107.19k | 114.89k | 123.14k | 141.48k |
| 7.5% | 107.71k | 116.02k | 124.97k | 145.00k |
| 8% | 108.24k | 117.17k | 126.82k | 148.59k |
| ₹5,00,000 deposit | ||||
|---|---|---|---|---|
| Rate | 1y | 2y | 3y | 5y |
| 6.5% | 533.30k | 568.82k | 606.70k | 690.21k |
| 7% | 535.93k | 574.44k | 615.72k | 707.39k |
| 7.5% | 538.57k | 580.11k | 624.86k | 724.97k |
| 8% | 541.22k | 585.83k | 634.12k | 742.97k |
| ₹10,00,000 deposit | ||||
|---|---|---|---|---|
| Rate | 1y | 2y | 3y | 5y |
| 6.5% | 10.67L | 11.38L | 12.13L | 13.80L |
| 7% | 10.72L | 11.49L | 12.31L | 14.15L |
| 7.5% | 10.77L | 11.60L | 12.50L | 14.50L |
| 8% | 10.82L | 11.72L | 12.68L | 14.86L |
Quarterly compounding, pre-tax. Read vertically to see what rate-shopping earns (₹10 lakh for 3 years: ₹54,834 more at 8% than 6.5%); read horizontally for the cost of idle short renewals versus committed tenors.
Cumulative vs monthly payout: the same rate, two products
A cumulative FD reinvests every quarter's interest — the compound curve, the higher total, the right default for money that doesn't need to produce income yet. A payout FD sends interest to your account monthly or quarterly — simple interest, typically at a 5–15 bps discounted rate, and the correct instrument for income needs, most obviously retirement. On ₹10 lakh at 7.5%: cumulative for five years matures at about ₹14.5 lakh; monthly payout delivers ₹6,250 a month (₹3.75 lakh over five years) with the principal returned intact. The cumulative earns roughly ₹75,000 more total — the price of receiving income along the way.
The retiree's refinement worth knowing: a ladder of cumulative FDs with staggered maturities can out-deliver a payout FD for income (each maturing slice provides the year's spending while unmatured slices keep compounding), at the cost of more management. And the tax note that changes payout math: payout interest is taxed in the year received, cumulative interest is taxed on accrual each year even though cash arrives at maturity — cumulative holders in taxable brackets need a plan for paying tax on money they haven't received. The TDS section below completes that picture.
TDS and the post-tax maturity value
The calculator's output is pre-tax; your bank account's reality is not. The mechanics: FD interest adds to taxable income at your slab; banks deduct TDS at 10% once your interest at that bank crosses the annual threshold (higher for seniors; 20% if no PAN is on file); the deduction is reconciled at filing — refunds for the over-deducted, balance payable for 20–30% slab earners. Worked at ₹10 lakh, 7.5%, three years (total interest ≈ ₹2.48 lakh): a nil-tax saver keeps all of it (file 15G/15H to stop deduction); a 20% slab saver keeps about ₹1.99 lakh; a 30% slab saver about ₹1.74 lakh — an effective post-tax yield of 5.25% on the same deposit that the chart called 7.5%.
Legitimate planning, in one paragraph: use 15G/15H whenever total income is genuinely below taxable limits; use the senior 80TTB deduction (deposit interest deduction for 60+) which often makes a retiree's FD income effectively tax-light; hold deposits in the name of the family member who actually owns the money and sits in the lower slab (clubbing rules apply to gifts between spouses — own the distinction honestly); and remember accrual-basis taxation on cumulative FDs when choosing tenor — a five-year cumulative FD generates five tax events, not one. What doesn't work: branch-splitting to dodge TDS (thresholds are per bank per PAN, and tax is owed regardless of deduction).
The ladder planner: the structure that beats forecasting
Laddering solves the two questions savers can't answer — "will rates rise?" and "when will I need the money?" — by making both irrelevant. Split the corpus into equal slices maturing in successive years: ₹9 lakh becomes three ₹3 lakh FDs at 1, 2 and 3 years. Every year a slice matures; rebook it at the then-best 3-year rate (using the landscape guide), and within two cycles the whole ladder earns 3-year rates while a slice is always within a year of cash. Rising rates get captured annually; falling rates find two-thirds of the ladder locked at yesterday's better prices; and emergencies meet a naturally-near maturity instead of a breakage penalty.
Construction notes: keep slices at or under ₹5 lakh-with-interest-headroom per bank to ride inside DICGC cover while shopping aggressive rates; use special-tenor schemes (400–444 days) as slices when offered — the ladder's rhythm survives odd tenors; set every slice's maturity instruction to "no auto-renewal" so each rung is a decision; and diarize maturities in the family calendar. For goal-dated money (fees due June 2028), invert the design: a single FD maturing just before the date, sized by the calculator above — ladders are for corpus management, bullet FDs for appointments.
Breaking an FD: what it really costs
Premature withdrawal stacks two costs the branch rarely itemizes. Re-pricing: you earn the card rate for the tenure you actually served, not the booked rate — a 3-year FD at 7.5% broken at 10 months earns the 10-month rate (say 6.5%). Penalty: typically 0.5–1% off that already-lower rate — netting 5.5–6% in the example, on a deposit you booked at 7.5%. On ₹5 lakh held ten months, that's roughly ₹6,000–8,000 less interest than the booked-rate illusion, plus the forfeited future compounding. Worse patterns exist: breaking a large FD for a small need (the whole deposit re-prices, not the withdrawn part — though some banks now offer partial withdrawal, worth checking at booking) and serial booking-and-breaking, which converts a 7.5% product into an expensive savings account.
The design answers, all cheaper than breakage: several small FDs instead of one big one (break only what's needed); the ladder (something is always near maturity); sweep-in deposits for the float layer; and the loan-against-FD below for needs that will reverse. Breaking remains correct exactly once: when the need is permanent, larger than the alternatives cover, and the deposit is the cheapest source after honest comparison — a real case, but rarer than branch queues suggest.
Loan against FD: the alternative the calculator should mention
For temporary needs, the overdraft-against-FD beats breaking almost every time. Mechanics: banks lend 85–95% of the deposit's value at your FD rate plus 1–2%, sanctioned same-day with no credit-score gate, no processing theatre, and interest charged only on the amount and days actually used — while the FD continues compounding at its booked rate underneath. Worked: a ₹4 lakh need for four months against a ₹5 lakh, 7.5% FD costs roughly ₹12,000 at 9% on the drawn amount, while the FD earns about ₹12,400 in the same window — a near-wash, versus the breakage route's re-pricing loss plus the permanent loss of the 7.5% booking. The comparison with unsecured credit is starker: the same four-month need on a personal loan at 14% or a card at 40% costs multiples more, with paperwork.
Boundaries: tax-saver (5-year 80C) FDs cannot be pledged; the limit tracks the deposit (not your income); and an unpaid FD-loan simply settles from maturity proceeds — contained, but a reminder that the facility is a bridge, not extra income. Every household holding deposits holds this credit line already; knowing it exists is the entire trick, and it belongs in the same mental drawer as the gold loan — cheap secured credit against assets you weren't going to sell anyway.
Three worked plans
The young saver (₹3 lakh, first surplus). ₹1 lakh stays liquid (sweep-in/short FD — the emergency layer); ₹2 lakh splits into two ₹1 lakh slices at 1 and 2 years, shopped to the best insured rates (likely small-finance banks at 7.75–8%). Expected year-one interest ≈ ₹15,000 pre-tax, ladder established, and the deposits double as the base for a secured credit card if a file needs building. The habit being built — shop, ladder, never auto-renew — is worth more than the first year's interest.
The family corpus (₹15 lakh, goals at 2–5 years). ₹3 lakh emergency layer at the primary bank; ₹10 lakh laddered in five ₹2 lakh slices across 1–3 years and three banks (every rupee inside DICGC); ₹2 lakh in a bullet FD maturing at the named goal date. Blended rate realistically 7.3–7.7%; annual pre-tax interest ≈ ₹90,000–1,15,000. TDS planning: interest crosses thresholds at each bank differently — the multi-bank structure that serves insurance also spreads TDS events; the accrual-tax line goes in the family's filing notes.
The retiree (₹40 lakh, income-first). ₹25 lakh in monthly-payout FDs at senior rates (8%+ achievable inside insured limits across banks) → ₹16,000–17,000 monthly income; ₹10 lakh in a cumulative 1–3 year ladder as the repricing and contingency layer; ₹5 lakh liquid. Form 15H where eligible, 80TTB claimed, nominations on everything, and the one-page deposit register kept with the family's documents. Income floor secured by contract — the thing FDs do that nothing else in this market does as simply.
Sweep-in, auto-renewal and joint holdings: the mechanics around the math
Three account mechanics complete the calculator's picture. Sweep-in (flexi) deposits link your savings account to auto-created FDs: balances above a threshold sweep into deposits earning FD rates, and shortfalls sweep back in last-in-first-out breaks. They are the right home for the float layer — money that is probably-but-not-certainly idle — earning 6%+ where a savings account pays 3%, with breakage friction near zero. Their limits: swept units usually earn short-tenor rates (not the 2–3 year sweet spot), and frequent reverse sweeps quietly shred the earning units — a household living paycheck-to-paycheck gains little; one holding a stable ₹2–5 lakh float gains thousands a year. Auto-renewal mechanics matter because the default renews principal-plus-interest for the same tenure at the prevailing card rate — whatever it is that morning. The calculator's arithmetic assumes you chose the rate; auto-renewal assumes you didn't. Set maturity instructions at booking. Joint holdings and minors: joint FDs pay the first holder's applicable rate (order the names deliberately — senior first captures the premium), either-or-survivor mandates decide operational access, and deposits for children held by guardians build goal corpora with the guardian's PAN carrying the tax until majority. None of this changes the formula; all of it changes who keeps how much of the result.
The payout-variant arithmetic deserves one more sentence for income planners: because payout interest never compounds, the "yield gap" against cumulative widens with tenure — modest at one year, meaningful at five — so retirees comparing the two structures should compare five-year totals, not first-month cheques. Tax-saver FDs deserve one calculator caveat of their own: the 5-year lock is absolute — no premature withdrawal, no loan against, no sweep — so their maturity number is the only number; run it at booking and be sure the money can genuinely sleep for five years. And for NRI readers: NRE deposit maturity follows the same quarterly formula with interest tax-free in India, which makes the pre-tax output of this calculator their actual take-home — one of the few cases where the headline number is the honest number.
A closing note on horizon fit: the calculator will happily compound a 10-year FD, but a decade-long nominal lock is usually the wrong instrument — reinvestment optionality, inflation drift and the alternatives at that horizon (small savings, bonds, equity allocations) argue for keeping FD money at 1–5 years and letting the ladder roll it forward. Use the tool to plan tenures you would actually book; long-horizon wealth questions deserve the full allocation conversation, not a bigger exponent.
Calculator mistakes to avoid
- Comparing effective yields against nominal rates. Banks quote both opportunistically; standardize on nominal-with-quarterly-compounding, which is what this calculator computes.
- Planning pre-tax. A 30%-slab saver's 7.5% is 5.25% in hand; run goals on post-tax numbers or arrive short.
- Ignoring the payout discount. Income planning at the cumulative rate overstates monthly payouts by the 5–15 bps variant discount.
- One giant deposit. Identical rate, worse flexibility, uglier breakage, clumsier insurance allocation. Slice it.
- Assuming the booked rate survives breaking. It doesn't — re-pricing plus penalty applies; the breaking section's math is the real number.
- Forgetting accrual taxation. Cumulative FDs create yearly tax on unreceived interest; the maturity cheque is not the first tax event.
- Confusing RD math with FD math. A recurring deposit's instalments each compound for different periods — its effective return always trails the same-rate FD's, and goal planning that borrows FD arithmetic for an RD arrives short by design.
- Ignoring the insurance ceiling while chasing rates. The maturity value the calculator promises is only as certain as the deposit's protection — keep principal-plus-interest inside DICGC's ₹5 lakh per bank when the rate that attracted you belongs to a smaller institution.
- Auto-renewal drift. The costliest "mistake" is not a calculation at all — it's letting the bank renew at its convenience. Every maturity is a shopping event.
FD calculator — FAQs
How is FD maturity amount calculated?
Is FD interest calculated monthly or yearly?
What will ₹5 lakh become in 5 years in an FD?
How much tax is deducted on FD interest?
Which is better: one big FD or several small ones?
Does the calculator work for senior citizen rates?
What is the penalty for breaking an FD early?
Can I use this calculator for RD or corporate FDs?
Savings planned — compare the borrowing side too
The same arithmetic discipline prices loans: EMI calculators and honest lender comparisons.