
Chapter 2 | 3 min read
Simple Interest Vs Compound Interest
Now that you've got a solid understanding of the risk-free rate of return, let's take a further step and explore how you can make your money work harder. We’ve all heard the saying, “Money doesn’t grow on trees.” But what if you could make your money grow without doing much at all?
A key decision you’ll face is choosing between different interest methods. Think of it like planting seeds in your garden: Simple Interest gives you a single tree, while Compound Interest turns your garden into a flourishing forest. Let’s dive in and see how they work!
What is Simple Interest?
Simple interest is a method of calculating interest based solely on the initial principal, without considering accumulated interest. It’s often used for short-term loans or investments.
Formula: (P × R × T)/100
Where,
P: Principal, which is the original sum of money
R: Rate, which is the interest rate per period
T: Time, which is the length of the time for which the money is invested
Example: If you borrow ₹1000 at an interest rate of 5% per year, you will pay ₹50 in interest annually.
What is Compound Interest?
Compound interest involves calculating interest on both the principal and accumulated interest, resulting in exponential growth. This “snowball effect” accelerates your money’s growth over time.
Formula: P (1 + r/n)^nt - P
Where,
P: Principal, which is the original sum of money
r: rate of interest (decimal obtained by dividing the rate by 100)
n: the number of times interest is compounded annually (if quarterly, the 4; if monthly, then 12)
t: time, which is the overall tenure
Example: If you invest ₹1000 at an annual compound interest rate of 5%, your investment will not only earn ₹50 in the first year but also additional earnings on that ₹50 in the subsequent years.
Difference between Simple and Compound Interest
Formula | (P × R × T)/100 | P (1 + r/n)^nt - P |
Interest Calculation | Only on the Principal amount | On both principal and accumulated Interest |
Growth Type | Linear | Exponential |
Ease of Calculation | Easier to calculate and understand | Slightly more complex |
Interest Calculation Period | Once per period | Multiple times per period based on frequency |
Impact of Compounding on Investment Returns
The primary benefit of compounding is that it allows for the reinvestment of earned interest or investment gains, resulting in higher growth. Over time, investment returns generate additional returns that compound and accelerate the investment's growth.
The primary benefit of compounding is that it reinvests earned interest, accelerating growth. The longer the investment horizon, the greater the compounding effect. Here’s how ₹10,000 invested at 10% annually grows over 10 years:
1 | 10,000 | 1,000 | 11,000 |
2 | 11,000 | 1,100 | 12,100 |
3 | 12,100 | 1,210 | 13,310 |
4 | 13,310 | 1,331 | 14,641 |
5 | 14,641 | 1,464 | 16,105 |
6 | 16,105 | 1,610 | 17,715 |
7 | 17,715 | 1,772 | 19,487 |
8 | 19,487 | 1,949 | 21,436 |
9 | 21,436 | 2,144 | 23,580 |
10 | 23,580 | 2,358 | 25,938 |
With compound interest, your ₹10,000 grows to ₹25,938 (159.38% increase). Under simple interest, it would only double to ₹20,000.
Strategies to Maximise the Power of Compounding
To maximise the power of compounding, here are some strategies that you can use:
- Invest early and regularly: The earlier you invest, the more time your money has to grow.
- Reinvest dividends and capital gains: Reinvesting earned income accelerates growth.
- Choose high-growth investments: Stocks and mutual funds often offer higher growth potential.
Understanding simple and compound interest can significantly impact your financial growth. Simple interest provides steady, predictable returns, while compound interest offers exponential growth over time. By investing early, contributing regularly, reinvesting earnings, and selecting high-growth options, you can unlock the full potential of compounding. It’s like nurturing a garden: with patience, consistency, and smart choices, your investments can thrive into a prosperous future.
Happy Learning!
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