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3-year FD, pre-filled

This page opens the FD Calculator with the tenure already set to 3 years, so you can go straight to entering your actual deposit amount and rate.

The maturity value at the calculator's defaults

At the default ₹1,00,000 deposit and 7% rate with quarterly compounding — the Indian bank standard — a 3-year FD matures to ₹1,23,144, earning ₹23,144 in interest.

Change the deposit amount or rate

Both the principal and rate fields stay fully editable — enter the exact figures from your bank's current rate card for a precise maturity value.

FD Calculator Pre-Filled to 3 Years

This is the FD Calculator with the tenure field already set to 3 years, so you can jump straight to entering your deposit amount and rate. At the calculator's own defaults of ₹1,00,000 and 7% with quarterly compounding, it matures to ₹1,23,144.

Quarterly Compounding, the Indian Bank Standard

Indian banks almost universally compound cumulative FDs quarterly, which is this calculator's default. The frequency selector lets you switch to monthly, half-yearly or annual if your specific scheme compounds differently — the maturity value updates instantly either way.

Editing Away From the 3-Year Default

The 3-year tenure is only a pre-fill — every field, including the tenure itself, the deposit amount and the rate, stays fully editable. Enter the exact terms from your bank's current rate card for a precise maturity figure.

Tool family

Base tool: FD Calculator

Frequently asked questions

At the calculator's default ₹1,00,000 deposit and 7% rate with quarterly compounding, a 3-year FD matures to ₹1,23,144 — ₹23,144 in interest. Both the amount and rate are fully editable.

Yes — the tenure is pre-filled to 3 years but stays fully editable, along with the deposit amount, rate and compounding frequency.

Quarterly is the standard for almost all Indian bank FDs and is this calculator's default. Some schemes compound monthly or annually — check your deposit receipt.

Yes — the identical compound interest formula, Maturity = P × (1 + r/f)^(f × t), just with the tenure pre-filled.