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Simple Interest Calculator
A simple interest calculator is a financial instrument used to calculate interest at a predetermined rate that is earned or payable on a principal amount over a certain period of time.
You Get
Principal Amount Invested
₹ 1.00 Lakhs
Return From Investment
₹ 2.25 Lakhs
Investment Corpus Break-up
Return From Investment40.91 %Principal Amount59.09 %
Years
Investment Amount
Estimated Returns
Maturity Amount
1
₹ 1,00,000
₹ 15,000
₹ 1,15,000
2
₹ 1,00,000
₹ 30,000
₹ 1,30,000
3
₹ 1,00,000
₹ 45,000
₹ 1,45,000
4
₹ 1,00,000
₹ 60,000
₹ 1,60,000
5
₹ 1,00,000
₹ 75,000
₹ 1,75,000
6
₹ 1,00,000
₹ 90,000
₹ 1,90,000
7
₹ 1,00,000
₹ 1,05,000
₹ 2,05,000
8
₹ 1,00,000
₹ 1,20,000
₹ 2,20,000
9
₹ 1,00,000
₹ 1,35,000
₹ 2,35,000
10
₹ 1,00,000
₹ 1,50,000
₹ 2,50,000
11
₹ 1,00,000
₹ 1,65,000
₹ 2,65,000
12
₹ 1,00,000
₹ 1,80,000
₹ 2,80,000
13
₹ 1,00,000
₹ 1,95,000
₹ 2,95,000
14
₹ 1,00,000
₹ 2,10,000
₹ 3,10,000
15
₹ 1,00,000
₹ 2,25,000
₹ 3,25,000
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What Is a Simple Interest Calculator?
A simple interest calculator can be defined as a free online tool that can assist you in calculating the simple interest accrued on a loan or investment over a predetermined time period. The maturity value of an investment or loan on which interest is computed using the simple interest technique can be quickly and simply determined using this calculator.
While the calculation formula for simple interest is relatively simple, manual calculations none the less can be labour and time-intensive. So, a simple interest calculator is useful as it provides instant and accurate results based on just a few user inputs.
What is the Simple Interest Calculation Formula?
The formula to calculate simple interest accrued on a loan can be represented by the below formula:
I = P X (r/100) x t
Where,
I= Simple Interest accrued
P = Principal Amount Invested or the Loan Principal
r is the interest rate in percentage (per month or per annum)
t = The number of periods (months or years)
In the above formula, if the time period is in years, interest rate per annum (p.a.) will be used in the formula, whereas if the time period is in months, the monthly rate will have to be considered.
Let's look at an example for better understanding of how the simple interest calculator works.
Suppose you have invested Rs. 10,000 in a scheme that pays 10% p.a. simple interest for a period of 12 years. In such as case, the accrued simple interest on the investment using the above formula will be:
I = (10000) x (10/100) x 12 = Rs. 12,000
So, your total investment corpus at the end of 6 years will be Rs. 22,000 i.e. 10,000 (Principal) + 12,000 (Interest).
Similarly, if you take a loan of Rs. 10,000 for 12 years and the lender offers you an interest rate of 10% simple interest on the loan, you will have to pay Rs. 12000 as interest, based on the same formula. So at the end of 6 years, you would have to pay back Rs. 22,000 to clear your debt.
As you can see, in the case of simple interest, no interest is earned on interest i.e. there is no compounding benefit. So simple interest investments would yield lower returns in the long term as compared to investments that offer the benefit of compounding.
Benefits of Using Simple Interest Calculator
Simple Interest calculator offers some key benefits to users including the below:
1. Simple to use with minimal inputs required from the user
2. Accurate results as there is no possibility of erroneous calculations
3. Immediate results that save time and help with financial planning
The above list of benefits is for illustrative purposes only and not exhaustive in nature.
Simple Interest vs. Compound Interest
Whether you receive Simple Interest (SI) or Compound Interest (CI), it will have an impact on the overall amount of income you earn. Compound interest is currently more common in the case of loans and investments. Compound interest allows investors to collect interest on interest that ensures that your investments grow faster. For further information on the distinctions between SI and CI, please refer to the table below:
| Comparison Criteria | Simple Interest | Compound Interest |
|---|---|---|
| Formula | SI= (P x T x R)/ 100 | CI = P (1 + R/100)t – P |
| Calculation | Simple interest is only computed using the primary amount that has been invested, lent, or borrowed along with interest rate and investment horizon. | Compound interest is calculated by adding the principal amount to the interest that has been earned in the previous period. |
| Total Interest | The interest accrued is comparatively lower, if rate and tenure are same for compound interest calculation | The interest accrued exceeds the simple interest amount if loan/investment terms are the same |
| Beneficiary | When applying for a loan, the simple interest calculation approach is advantageous since it will result in a more manageable and reduced interest obligation. | The method of calculating compound interest is advantageous when lending and investing. A higher interest value is earned by you. |


