Mathematics is full of patterns, logic, and structure. At the heart of it all is a special set of characters we call math symbols. Think of them as a sort of code gang, short and powerful, ready to express big ideas in just a few characters.
Imagine having to write “ten plus sixteen minus three equals twenty-three.” That’s a mouthful! With symbols, it becomes “10 + 16 − 3 = 23.” It's much simpler, right? These symbols make math cleaner, faster, and more of an adventure than a chore.
This guide is tailor-made for students stepping into the world of ideas, problems, and possibilities. We’ll explore the names of symbols, what they mean, and how to use them, plus tons of examples including five fully solved ones. You’ll also see how math symbols pop up in everyday life. Let’s journey together and make math more meaningful.
A math symbol is a sign or character that represents operations, relationships, or numerical values. Each one is like a small key that helps unlock bigger ideas.
Instead of the usage of long, complex sentences, you break them into brief, clear parts that reveal how numbers work together to solve problems efficiently and convey complex ideas.
Symbol |
Meaning |
+ |
Plus / Add |
− |
Minus / Subtract |
× |
Multiply |
÷ |
Divide |
= |
Equals |
≠ |
Not equal |
> |
Greater than |
< |
Less than |
√ |
Square root |
% |
Percent |
These are your essential tools; mastering them is step one in the math journey.
These are the golden ten symbols every student should recognise:
Symbol |
Name |
Meaning |
+ |
Plus |
Adds numbers together |
− |
Minus |
Subtracts one number from another |
× |
Multiply |
Finds product (group-wise addition) |
÷ |
Divide |
Splits numbers into equal parts |
= |
Equals |
Shows both sides are the same |
≠ |
Not Equal |
Shows inequality |
> |
Greater Than |
Indicates the left value is larger |
< |
Less Than |
Indicates the right value is larger |
% |
Percent |
Shows parts per hundred |
√ |
Square Root |
Finds a value whose square is the number |
Means “add this to that.”
Example: 8 + 7 = 15 → add eight and seven to get fifteen.
Means “subtract.”
Example: 14 − 5 = 9 → Subtracting five from fourteen gives nine.
This means “take groups of.”
Example: 4 × 6 = 24 → four groups of six equals twenty-four.
Means “split into equal parts.”
Example: 18 ÷ 3 = 6 → eighteen divided equally among three gives six.
Means “is the same as.”
Example: 11 + 2 = 13 → left and right both are thirteen.
Means “they are different.”
Example: 7 ≠ 5 → Seven is not the same as five.
Greater Than means: Shows the number on the left is bigger.
Example: 12 > 8 → Twelve is greater than eight.
Means shows that the number on the right is bigger.
Example: 4 < 9 → four is less than nine.
Means “out of 100.”
Example: 30% of 200 = 60 → thirty per hundred of two hundred equals sixty.
This means “Which number squared gives this?”
Example: √81 = 9 → nine squared is eighty-one.
Example: 5 + 8 = 13 → five additional eight to get thirteen.
Example: 12 − 7 = 5→ Twelve minus seven leaves five.
Example: 9 × 3 = 27 → Nine corporations of three total twenty-seven.
Example: 24 ÷ 8 = three → Twenty-four split via 8 equals three.
Example: 6 + 4 = 10 → Balanced at ten.
Example: 15 ≠ 12 → Fifteen is not twelve.
Example: 40% of 50 = 20 → forty per hundred of fifty is twenty.
Example: √64 = 8 → eight squared makes sixty-four.
Question: Your phone plan gives you 5 GB a month; you used 3.2 GB so far. How much remains?
Answer : Remaining = 5 GB − 3.2 GB = 1.8 GB
Symbols: −, =
Question: The general wide variety of pencils amounts to 7 packets, each containing 12 pencils. How many pencils are there altogether?
Answer : Total = 7 × 12 = 84 pencils
Symbols: ×, =
Question: The afternoon reading assignment consists of 30 pages while the remaining 210 pages need completion in the e-book. In how many days?
Answer : Days wanted = 210 ÷ 30 = 7 days
Symbols: ÷, =
Question: You received 45 marks for a total of 50 marks. What percentage did you get?
Answer : Percentage scored = (45 ÷ 50) × 100 = 90%
Symbols: ÷, ×, =, %
Question: What number squared equals 121?
Answer : √121 = 11 → that number is 11
Symbols: √, =
You buy an item for ₹1,200, the sale is 15% off.
Discount = 15% × 1,200 = ₹180
You pay = 1,200 − 180 = ₹1,020
Symbols: %, ×, −, =
A cake recipe uses 2 eggs for one cake. You want to make three cakes.
Eggs needed = 2 × 3 = 6
Symbols: ×, =
You travel 360 km using 30 L of petrol. What’s the fuel efficiency?
Efficiency = 360 ÷ 30 = 12 km/L
Symbols: ÷, =
Your savings earn 8% interest yearly.
Interest on ₹5,000 = 0.08 × 5,000 = ₹400
Symbols: %, ×, =
Your team scored 72 points and your rival scored 68.
72 > 68, so your team wins.
Symbols: >, =
2 + 3 adds once = 5
2 × 3 = 6
Understand multiplication as repeated addition of a group.
Equals don’t mean “find the result now.” It states that both sides are already equal.
Example: 6 + 4 = 10 is a completed thought, not a mystery to solve.
means “on the big side.”
< means “on the small side.”
Visual tip: these shapes look like a hungry crocodile facing a larger number.
√9 = 3, but x² = 9 → x = ±3
The symbol √ only shows the positive solution. For both, use “±.”
The equals sign (=) was invented by Robert Recorde in 1557 to symbolise balance.
Plus (+) and minus (−) signs have been in use since the 1400s.
From the Latin phrase "per centum," per cent means essentially for each hundred.
In Europe, the square root sign first appeared sometime around the 1500s.
The infinity symbol came into existence in 1655, thanks to John Wallis.
The division sign itself goes back only to the 17th century.
Use flashcards with symbols on one side and meanings on the other. Match symbol-plus-example online quizzes!
Try calculating discounts the next time you shop. Cook something and double or halve the recipe use × and ÷!
Write daily or weekly math problems using symbols.
Reflect: “Why did I choose that symbol?” “What did I learn today?”
Games: track scores and compare them with > or <.Pay attention to % signs on phone plans, signs, or financial news.
Explain what each symbol means to a friend. You learn more when you teach!
Ask meaningful questions: “Why don’t we write ‘three times three equals nine’ instead of 3 × 3 = 9?”
Imagine the “>” symbol as a crocodile makes it stick in memory. Think of "√” as a little bird’s feet pointing down roots.
Math symbols are the language and tools of math. They’re simple, universal, and truly powerful.
By exploring their names, meanings, uses, and real-life appearances:
You've unlocked a clearer path through mathYou’re equipped to solve problems with confidence, you've built a foundation that supports everything from algebra to physics
Keep practising daily and write something using +, −, or ×, or notice % in real life. Turn learning into a habit, and soon these symbols will seem as natural as letters in a sentence.
Don’t just memorise it, understand, use, and enjoy math. It’s a language that helps us make sense of the world. And guess what? You’re becoming fluent.
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The symbol in mathematics means square root, which represents the number that, when multiplied by itself, gives the number under the root sign. For example, √9 = 3 because 3 × 3 = 9.
⊆ way "is a subset of" (e.g., A ⊆ B approach all elements of A are also in B).
3 √ 3 manners the cube root of three (i.e., the quantity which, whilst improved by way of itself 3 times, equals three).
∑ The summation image, used to represent the sum of a series of numbers.
Learn the meaning of every math symbol with Orchids International and boost your skills!