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237 LearnersLast updated on November 19, 2025

Money is what we use to buy things instead of trading items, and it comes in forms like coins, notes, and digital money, so think about what you last bought as we learn fun ideas like saving, spending, and interest.
In mathematics, money concepts involve calculations related to value, interest, and growth over time. Key mathematical concepts related to money include percentage, which is used to calculate interest rates, discounts, and inflation.
We also use compound interest to calculate the interest earned on the initial investment and on previously accrued interest. These concepts help students understand how a business manages its finances and evaluates its economic trends.|
For example, if you invest ₹1,000 at 10% interest per year, the amount grows each year not just on the ₹1,000, but also on the interest you’ve already earned.
The meaning of money and how it works are learned through the various types of money concepts. Some of the types of money concepts are mentioned below:
Currency Types:
Value Concepts:
Financial Concepts:
Transaction Concepts:
Financial Management Concepts:
Money is defined as a commonly accepted medium of exchange issued by the government, which serves as the legal tender for an entire country.
The functions of money are grouped into the following categories:
1. Primary Functions:
These include using money as a medium of exchange and as a measure of value.
2. Secondary Functions:
These involve using money to store value and to act as a standard for delayed or future payments.
There are many ways to master money concepts. Learning some tips and tricks is one of the tried and tested methods.
Students tend to make mistakes while handling or understanding money concepts. Here are some of the common mistakes students make and the solutions they can follow to overcome them:
There are many money concepts that are used widely around us. Let us now see where do we use these concepts:
John deposits $5000 in a bank account that offers a 5% annual simple interest rate. How much interest will he earn after 3 years?
John will earn $750 in interest after 3 years.
Step 1: Write the formula for simple interest
\((P × R × T) / 100 \)
where P, R, and T stands for principal, rate, and time respectively.
Step 2: Identify the values
P = 5000
R = 5%
T = 3 years
Step 3: Substitute the values
SI =\( \frac{(5000 × 5 × 3)}{100}\)
= \(\frac{75000}{100}\)
= 750
Alice invests $2000 in an account that offers 8% annual compound interest. How much will she have after 2 years?
Alice will have $2332.80 after 2 years
Write the formula for compound interest:
\(A = P \left(1 + \frac{R}{100}\right)^T \)
Identify the values:
P = 2000
R = 8%
T = 2 years
Substitute the values:
\(A = 2000(1 + (8/100))^2\)
\(A = 2000(1.08)^2\)
A = 2000 x 1.1664 = 2332.8
A laptop originally costs $1200. It is on sale with a 15% discount. What is the final price after the discount?
The laptop costs $1020 after discount.
Discount amount:
\(Discount = \frac{15}{100} × 1200 = 180\)
Final price after discount:
\(Final price = 1200 − 180 = 1020\).
Sarah is traveling to Europe and needs to convert $500 into Euros. If the exchange rate is 1 USD = 0.85 EUR, how many Euros will she get?
Sarah will get 425 Euros.
Convert the USD into Euros using the formula:
Euros = \(500 x 0.85 = 425\)
Emma earns $3000 per month. She follows the 50/30/20 rule. How much does she allocate to each category?
She allocates $1500 to needs, $900 to wants, and $600 to savings.
Needs (50%):
\(\frac{50}{100} × 3000 = $1500\)
Wants (30%):
\(\frac{30}{100} × 3000 = $900\).
Savings (20%):
\(\frac{20}{100} × 3000 = $600.\)
Dr. Sarita Tiwari is a passionate educator specializing in Commercial Math, Vedic Math, and Abacus, with a mission to make numbers magical for young learners. With 8+ years of teaching experience and a Ph.D. in Business Economics, she blends academic rigo
: She believes math is like music—once you understand the rhythm, everything just flows!






