Simple or compound — total interest and final balance in one click.
Demand 0.2% · 1-year 1.45% · 3-year 1.95% · 5-year 2.0%. Actual rates vary by bank — always confirm with your bank.
P = principal, r = annual rate (as decimal), t = years. For monthly compounding use (1 + r/12)^(12t).
Simple interest is calculated only on the original principal (P). It stays the same every period. Compound interest is calculated on the principal plus any interest already earned, so it grows faster over time — interest on interest.
Example: ¥10,000 at 5% for 3 years. Simple: 10,000 × 5% × 3 = ¥1,500. Compound (annual): 10,000 × 1.05³ − 10,000 = ¥1,576.25. The gap widens dramatically over longer periods.
Albert Einstein reportedly called compound interest "the eighth wonder of the world." Over long periods, small amounts can grow surprisingly large. For example, ¥10,000 at 5% annual compound for 30 years becomes ¥43,219 — more than 4× the original. At 7% it becomes ¥76,123 — more than 7×.
The compounding frequency also matters. Monthly compounding grows slightly faster than annual compounding because interest is added and earns more interest more often. Use the monthly compounding option in the calculator to see the difference.
Simple interest pays only on the principal: I = P × r × t. Compound interest pays on principal plus accumulated interest: A = P × (1 + r)ᵗ. Over long periods compounding grows dramatically faster.
Simple: 100,000 × 3.5% × 3 = ¥10,500. Compounded annually: 100,000 × (1.035³ − 1) ≈ ¥10,872 — about ¥372 more.
Over long periods it grows exponentially. ¥10,000 at 5% annual compound for 30 years ≈ ¥43,219 — more than 4× the original.
Depends on the product. Savings accounts often compound monthly/daily; bonds and loans usually use simple or annual compounding. Check the terms.
Compound is almost always better for savings. For loans, simple usually costs less. Always compare the total payable.