Recipes

Can You Solve This Viral Math Puzzle? (Hint: It’s Not as Simple as It Looks)

Every few months, a seemingly straightforward math puzzle begins making the rounds on social media. It might appear in a Facebook post, an Instagram story, a WhatsApp group, or a short video asking viewers to “prove their intelligence” by solving it. Thousands of people eagerly jump into the comments, each convinced their answer is the only correct one.

Some answers receive hundreds of likes. Others spark long debates, with people insisting that calculators are wrong, teachers disagree, or “modern math” has changed the rules.

One such puzzle that has recently attracted attention is:

50 + 50 − 25 × 0 + 2 + 2 = ?

At first glance, many people instinctively begin solving the equation from left to right, adding and subtracting the numbers as they appear. Others remember learning something in school about multiplication coming before addition and subtraction, but aren’t quite sure how it applies.

The surprising part is that this puzzle isn’t really testing your ability to perform difficult calculations. Instead, it tests whether you remember one of the most fundamental principles of arithmetic: the order of operations.

Once you understand that rule, the answer becomes straightforward.


Why Do These Math Puzzles Go Viral?

Simple arithmetic puzzles are popular because they create an illusion of difficulty.

People enjoy them because they:

  • Look easy at first glance.
  • Can be solved quickly.
  • Often produce different answers when solved incorrectly.
  • Encourage discussion and friendly debate.
  • Give people an opportunity to test their math skills.

The disagreement usually doesn’t come from the arithmetic itself—it comes from applying the rules in the wrong order.


The Secret: The Order of Operations

Mathematics follows internationally accepted rules that determine the order in which calculations should be performed.

Without these rules, the same equation could produce many different answers depending on where someone starts.

To avoid confusion, mathematicians use the order of operations, often remembered by the acronyms:

  • PEMDAS
  • BODMAS
  • BIDMAS

Although the acronyms differ slightly by country, they all represent the same underlying principle.


What Does PEMDAS Mean?

PEMDAS stands for:

  • P – Parentheses
  • E – Exponents
  • M – Multiplication
  • D – Division
  • A – Addition
  • S – Subtraction

One important point is that multiplication and division have the same level of priority. Likewise, addition and subtraction have the same level of priority. When operations have equal priority, they are performed from left to right.


Solving the Puzzle Step by Step

Let’s examine the expression:

50 + 50 − 25 × 0 + 2 + 2

Step 1: Look for Parentheses

There are no parentheses.

So we move to the next step.


Step 2: Look for Exponents

There are no exponents.

Proceed to multiplication.


Step 3: Perform Multiplication

The only multiplication is:

25 × 0

Any number multiplied by zero equals zero.

So:

25 × 0 = 0

Now the equation becomes:

50 + 50 − 0 + 2 + 2


Step 4: Complete Addition and Subtraction

Now solve from left to right.

First:

50 + 50 = 100

Now:

100 − 0 = 100

Next:

100 + 2 = 102

Finally:

102 + 2 = 104


The Correct Answer

50 + 50 − 25 × 0 + 2 + 2 = 104

The multiplication by zero changes the subtraction into subtracting nothing, leaving the total at 104 after adding the remaining numbers.


Why Do So Many People Get It Wrong?

A common mistake is ignoring the order of operations and calculating strictly from left to right.

For example:

50 + 50 = 100

100 − 25 = 75

75 × 0 = 0

0 + 2 + 2 = 4

This method produces 4, but it is incorrect because it violates the established rules of arithmetic. Multiplication must be completed before addition and subtraction.


The Importance of Multiplying by Zero

The multiplication in this puzzle may look insignificant, but it completely changes the result.

A basic property of mathematics states:

Any number multiplied by zero equals zero.

Examples include:

  • 7 × 0 = 0
  • 100 × 0 = 0
  • 25 × 0 = 0
  • 1,000 × 0 = 0

This rule is one of the foundations of arithmetic.


Why Mathematics Needs Consistent Rules

Imagine asking ten people to solve the same equation without agreed-upon rules.

Some would start from the left.

Others might multiply first.

Some would add first.

The answers would all differ.

The order of operations provides a universal system that ensures everyone solving the same expression correctly arrives at the same answer.

This consistency is essential not only in classrooms but also in science, engineering, finance, computer programming, and countless everyday calculations.


Common Misconceptions

Myth: You always solve equations from left to right.

Not exactly.

You move left to right only among operations with the same priority. Multiplication and division come before addition and subtraction.


Myth: Zero doesn’t matter.

False.

Zero has unique mathematical properties and can dramatically affect the outcome of an equation, as this puzzle demonstrates.


Myth: Calculators sometimes ignore the rules.

Modern calculators follow the standard order of operations when expressions are entered correctly.


Fun Facts About Zero

Zero is one of the most remarkable numbers in mathematics. Although it represents the absence of quantity, it plays a crucial role in arithmetic, algebra, computing, and science. Ancient civilizations used various number systems without a true zero, but the concept was later developed and refined, revolutionizing mathematics. Today, zero is essential for everything from simple calculations to advanced computer programming and digital technology.


Why Brain Teasers Like This Are Good for You

Math puzzles aren’t just entertaining—they can also help sharpen important mental skills.

Regularly solving logic and arithmetic puzzles may improve:

  • Attention to detail
  • Logical reasoning
  • Problem-solving ability
  • Mental calculation skills
  • Memory of mathematical rules

Even when you get the answer wrong initially, reviewing the correct method reinforces concepts that remain useful throughout life.