Deposit Calculator
Calculate deposit interest and returns online
Results are estimates for informational purposes only and do not constitute financial, legal, or medical advice.
Our free deposit calculator shows exactly how your savings grow over time with compound interest. Enter the initial amount, annual interest rate and term — choose compounding frequency (monthly, quarterly, annually or none) to instantly see the final balance, total interest earned, and a detailed year-by-year breakdown.
Compound interest is the most powerful driver of savings growth: interest earned each period is added to the principal, so subsequent interest is calculated on a larger balance. The longer the term and the higher the rate, the greater the gap between compound and simple interest. Use this calculator to compare scenarios before opening a bank deposit.
Frequently Asked Questions about Deposit Calculators
What is compound interest (compounding)?
Compounding means the interest earned each period is added to the principal, so future interest is calculated on a larger balance. For example, with monthly compounding at 12% per year, each month earns 1% on the growing total — resulting in an effective annual return of about 12.68%, not just 12%.
What is the difference between simple and compound interest?
Simple interest is calculated only on the original principal: Interest = Principal × Rate × Time. Compound interest is calculated on the growing balance (principal + accumulated interest). Over long terms, the difference is substantial — for example, €10,000 at 8% over 10 years gives €8,000 with simple interest but €11,589 with annual compounding.
Which compounding frequency gives the highest return?
The more frequently interest compounds, the higher the final amount: daily > monthly > quarterly > annually > no compounding. In practice, the difference between monthly and daily compounding is minimal, but monthly vs. annual compounding can add up significantly over 5+ years.
How is the final deposit amount calculated?
Compound interest formula: S = P × (1 + r/n)^(n×t), where P is the initial amount, r is the annual rate (as a decimal), n is the number of compounding periods per year, and t is the term in years. For simple interest: S = P × (1 + r × t).
What is the effective annual rate (EAR)?
The effective annual rate accounts for compounding within a year: EAR = (1 + r/n)ⁿ − 1. For example, a 12% nominal rate compounded monthly gives an EAR of about 12.68%. Banks must disclose the EAR so you can compare products fairly.
Is a deposit with compounding better than one without?
Almost always yes, especially over longer terms. Without compounding, you earn interest only on the original amount. With monthly compounding at 6% over 5 years, €10,000 grows to about €13,489 — compared to €13,000 with simple interest. The difference grows larger with time.
How long should a deposit term be?
Longer terms generally yield more due to compounding, but lock up your funds. The optimal term depends on your goals: for an emergency fund, choose a short-term or demand deposit. For long-term savings, a 1–3 year fixed deposit with monthly compounding typically offers the best balance of rate and flexibility.
Does inflation affect my deposit returns?
Yes. If your deposit rate is lower than inflation, your real purchasing power decreases even as the nominal balance grows. To compare, subtract the inflation rate from your deposit rate — the result is your approximate real return. Always consider inflation when evaluating savings options.
Does the calculator include tax on interest income?
No, the calculator shows gross returns before tax. Interest income is taxable in most countries. Consult your bank or a tax adviser for the applicable rates in your country.
Can I use this calculator for any currency?
Yes. The calculator supports RUB, USD, EUR, UAH and PLN. The calculation logic is identical for all currencies — only the display symbol changes. Select your preferred currency in the initial deposit field.