Friday, May 15, 2026

The Store Lost Thousands — But Almost Nobody Could Figure Out The Correct Amount | Wake Up Your Mind


 

The Store Lost Thousands – But Almost Nobody Could Figure Out the Correct Amount

You've likely seen this viral math riddle. It looks tricky, but the answer is surprisingly simple once you ignore the noise.

The Classic Puzzle

A man steals a $100 bill from a store's register while the owner isn't looking.

He then uses that same 100billtobuy70 worth of goods. The owner gives him $30 in change.

Question: How much did the store lose?

Common Wrong Answers

  • **200Doublecountingthestolen100 plus the goods and change.

  • **130Addingthestolen100 to the 30change,forgettingthe100 bill returned.

Step‑by‑Step Breakdown

Let's track only what the store actually loses:

EventStore CashStore InventoryNet Loss
Theft of $100–$100$0$100
Thief buys 70ofgoodswiththesame100+$100 (bill returns)–$70Still $100
Store gives $30 change–$30$0Still $100

Total net loss: $100

Why $100 Is Correct

  • The stolen $100 bill comes back when the thief uses it to pay.

  • What leaves the store permanently:

    • $70 worth of goods (inventory gone)

    • $30 in real cash (change given from the register)

The 100billitselfendsuprightbackintheregister.Thestoreisoutexactly70 in products + 30incash=100**.

Why People Get It Wrong

  • They double‑count the $100 (once as stolen, once as payment).

  • They forget the $100 bill returns to the cash drawer, canceling the initial cash loss.

  • They focus on the movement of money instead of the net value that leaves the store.

The Real Lesson

"The mind sees complexity where simplicity lives."

This puzzle doesn't measure intelligence – it reveals how easily we overcomplicate things when distracted by surface details. The truth is often hidden in plain sight, waiting for calm attention.

Next time you face a "trick" question:
Pause. Strip away the noise. Follow the value.

Clarity isn't about knowing more. It's about seeing clearly.

0 comments:

Post a Comment