Simple interest calculator
Estimate interest and total amount on a fixed principal—linear growth with no compounding.
Inputs
Principal, rate & time
Quick add
Total amount
Key number₹0
Principal plus simple interest over the period.
Principal
₹6,00,000
Total interest
Simple interest
₹0
Total amount
P + SI
₹0
Visual insights
Interactive charts — hover for details.
Amount over time
Linear growth (simple interest)
Principal vs interest
Share of total amount
Cumulative interest
Year-by-year interest
Smart insights
High-signal takeaways from your current numbers.
Interest share
About 0% of your total amount is interest—simple interest grows linearly with time and rate.
Simple vs compound
For the same rate and tenure, compound interest usually yields a higher total than simple interest because interest earns interest.
Year-wise breakdown
| Year | Interest (₹) | Total (₹) |
|---|
Related simple interest calculator pages
Nearby principal amounts, time periods, or interest rates—one change at a time.
- Simple interest — ₹7,00,000 (7 lakh) · 10 yrs @ 6%
- Simple interest — ₹8,00,000 (8 lakh) · 10 yrs @ 6%
- Simple interest — ₹9,00,000 (9 lakh) · 10 yrs @ 6%
- Simple interest — ₹11,00,000 (11 lakh) · 10 yrs @ 6%
- Simple interest — ₹5,00,000 (5 lakh) · 10 yrs @ 6%
- Simple interest — ₹4,00,000 (4 lakh) · 10 yrs @ 6%
- Simple interest — ₹3,00,000 (3 lakh) · 10 yrs @ 6%
- Simple interest — ₹6,00,000 (6 lakh) · 9 yrs @ 6%
- Simple interest — ₹6,00,000 (6 lakh) · 8 yrs @ 6%
Guide · India · Basics
Simple interest: clear, linear growth
When simple interest is enough
Simple interest is easy to explain and quick to estimate—ideal for short horizons, back-of-envelope checks, and comparing basic loan or payout scenarios before you dig into compounding or fees.
Formula and total amount
Use the calculator with principal (₹), annual rate (%), and time (years).
SI = (P × R × T) / 100·Total = P + SISimple vs compound (quick mental model)
Compound growth curves upward when interest reinvests; simple interest grows in a straight line when rate and principal are fixed. Use the compound calculator when your product reinvests interest automatically.
Key insights
- Check units: always use years (or convert months) consistently.
- Read contracts: retail products often compound even if you only see a headline rate.
Frequently asked questions
- What is simple interest?
- Simple interest is calculated only on the original principal for each period. It does not earn interest on previously accrued interest—unlike compound interest.
- What is the simple interest formula?
- A common form is SI = (P × R × T) / 100, where P is principal in rupees, R is annual interest rate in percent, and T is time in years. Total amount = P + SI.
- When is simple interest used in real life?
- Short-term loans, some educational illustrations, and certain payout-style arrangements may use simple interest for clarity. Many long-term bank deposits use compounding instead—check product documentation.
- How do I convert months into years for this calculator?
- Express time in years: 6 months = 0.5 years, 18 months = 1.5 years. Consistent units are essential so the formula matches your scenario.
- Is simple interest better than compound interest for savers?
- For the same positive rate and period, compound interest usually yields a higher maturity than simple interest because of interest-on-interest. For borrowers, simple interest can sometimes mean lower total interest than compounding—depends on the contract.
- Does this calculator include GST or fees?
- No. It models principal, rate, and time only. Fees, penalties, and taxes are excluded—add them separately for real-world cash flows.
- Are simple interest results guaranteed?
- The math is deterministic from your inputs. Actual loans or deposits may use daily balances, different day-count conventions, or rounding—use statements from your lender as final.
Related calculators
More tools on EasyCal for loans, savings, and planning.
Conclusion
Simple interest is a foundation for financial literacy. Pair this tool with compound and EMI calculators when your real-world product has reinvestment or amortization schedules.