FD calculator

Any currency. Default 100000.
Nominal annual rate. Default 7.
Default 5. Pair with years or months.
Years: t as entered. Months: t = months / 12.
Match your bank FD sheet. Default quarterly.
Simple ignores frequency: interest = P × R × t.
Maturity amount
Principal
Interest earned
BreakupValue

Defaults snapshot: principal vs interest (quarterly, 5 years, 7%)

Principal Rs 1.00L Interest ~Rs 0.41L

Not investment or tax advice. Ignores TDS, premature withdrawal, senior-citizen rate bumps, and payout vs reinvestment options.

Same deposit, four compounding settings

Banks quote a nominal annual rate, then compound on a schedule. Holding P, R, and tenure fixed while changing only frequency moves maturity. Shared case: Rs 1,00,000 at 7% for 5 years.

Compoundingn / yearMaturityInterest
Yearly1≈ Rs 1,40,255.17≈ Rs 40,255.17
Half-yearly2≈ Rs 1,41,059.88≈ Rs 41,059.88
Quarterly (default)4≈ Rs 1,41,477.82≈ Rs 41,477.82
Monthly12≈ Rs 1,41,762.53≈ Rs 41,762.53

Pick the frequency printed on your FD advice slip. Guessing monthly when the bank compounds quarterly overstates maturity.

Compound FD formula (and the simple toggle)

For compound (reinvested) mode: period rate i = (R/100) / n, periods N = n × t, maturity A = P × (1+i)^N when i is not ~0; otherwise A = P. Interest = A − P.

Simple mode skips frequency entirely: interest = P × (R/100) × t, maturity = P + interest. Some short-tenure products are quoted that way; most multi-year bank FDs are compound. Page default is compound + quarterly.

Tenure unit: Years uses t as entered. Months uses t = months / 12 (so 60 months is 5 years). The unit control does not rewrite the tenure box; 5 years and 5 months are different tenures.

What this page deliberately leaves out

For open-ended compounding with optional regular deposits, use the compound interest calculator. For monthly mutual-fund SIPs, use the SIP calculator. Not investment or tax advice. See the Disclaimer.

FAQ

How is FD maturity calculated?

This page uses compound interest for a lump-sum fixed deposit. Let P be the deposit amount, R the annual rate in percent, n the compounds per year, and t the tenure in years. Period rate i = (R/100) / n. Periods N = n × t. Maturity A = P × (1+i)^N when i is not about 0; otherwise A = P. Interest earned = A − P. Quarterly compounding means n = 4 (common on Indian bank FD pages).

Why does compounding frequency change maturity?

The same nominal annual rate compounds more often when n is higher, so effective yield rises slightly. On identical P, R, and tenure, monthly (n=12) beats quarterly (n=4), which beats half-yearly (n=2), which beats yearly (n=1). Match the frequency your bank states on the FD receipt; guessing wrong moves maturity by thousands on large deposits.

Does this include TDS or premature withdrawal?

No. The calculator ignores TDS on interest, Form 15G/15H, senior-citizen rate bumps, premature-withdrawal penalties, and payout-vs-reinvestment options. It is a browser-only estimate of compound maturity for a held-to-term lump sum.

Is anything uploaded?

No. Deposit amount, rate, tenure, compounding, and the math run in your browser. Nothing is sent to ToolPetal.