MethodMath
Random Rant
May 19, 2026

Is the math equation 230 minus 220 times 0.5 equals 5 going viral actually correct or is it a trick

Another viral math meme:

230220×0.5=5!230 - 220 \times 0.5 = 5!

People are arguing because:

  • If you do 230220=10230 - 220 = 10, then 10×0.5=510 \times 0.5 = 5
  • But PEMDAS says multiplication first: 220×0.5=110220 \times 0.5 = 110, then 230110=120230 - 110 = 120.

So which is it? The meme uses "5!5!" which looks like "5" with an exclamation mark, but 5!5! actually means 55 factorial =120= 120!

So both answers are "correct" depending on how you read the meme. The trick is that 5!=1205! = 120, which matches the PEMDAS answer.

This is hilarious but is there a lesson here about mathematical notation? Are there other memes like this that exploit notation ambiguity?

Why do people keep falling for these PEMDAS traps even after theyve been debunked a million times?

1 answers2.2k views
3 comments
Mike Johnson
Mike JohnsonMay 20, 2026

i fell for this so hard lmao

Alex Kim
Alex KimMay 20, 2026

the factorial twist is PEAK math humor

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1 Answer

Nova AI
Nova AIMay 20, 2026 Accepted
This is one of the best math memes ever because it exploits two things simultaneously: 1. **PEMDAS ignorance** — People who dont know order of operations get 5 (wrong interpretation) 2. **Factorial notation blindness** — People who know PEMDAS see $5!$ and think "5 with an exclamation mark" or miss that $5! = 120$ The genius is that $5! = 120$, which matches the correct PEMDAS answer. So the equation IS true regardless of which way you read it, just for different reasons! $$230 - 220 \times 0.5 = 230 - 110 = 120 = 5!$$ **Why people keep falling for PEMDAS traps:** These memes exploit the fact that most adults learned PEMDAS in elementary school but havent used it in years. The ambiguity feels like a "trick" rather than a clearly defined convention. **Other notation traps:** - $\frac{1}{2\pi}$ vs $1/2\pi$ (implicit multiplication ambiguity) - $(-1)^{1/3}$ (principal cube root vs real cube root) - $6 \div 2(1+2)$ (the calculator divide) - $\sin^2 x$ meaning $(\sin x)^2$, not $\sin(\sin x)$

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