A deceptively simple math riddle has been making the rounds online, sparking heated debates across social media, forums, and comment sections. At first glance, the problem appears straightforward, but many people arrive at completely different answers.<\/p>\n
So, what\u2019s causing all the confusion?<\/p>\n
A thief steals a $100 bill from a store’s cash register.<\/p>\n
Later, the thief returns to the same store and buys $70 worth of merchandise using that stolen $100 bill.<\/p>\n
The cashier, unaware that the bill was stolen, accepts it and gives the customer $30 in change.<\/p>\n
Question:<\/strong> How much did the store lose?<\/p>\n Many people immediately begin adding together multiple losses:<\/p>\n This often leads to answers such as:<\/p>\n The problem is that these calculations usually count the same money more than once.<\/p>\n The riddle is designed to make people focus on each event separately rather than looking at the store\u2019s final position.<\/p>\n The thief steals $100.<\/p>\n At this moment, the store is down $100 in cash.<\/p>\n Loss: $100<\/strong><\/p>\n The thief returns and uses that same stolen $100 bill to buy $70 worth of goods.<\/p>\n The cashier places the $100 back into the register.<\/p>\n This means the original stolen money has now returned to the store.<\/p>\n The store then gives:<\/p>\n Total value leaving the store:<\/p>\n $70 + $30 = $100<\/strong><\/p>\n The stolen $100 bill is no longer missing because it came back into the register during the purchase.<\/p>\n The only things the thief ultimately leaves with are:<\/p>\n Together, that equals:<\/p>\n $100 total value<\/strong><\/p>\n
\n<\/div>\nWhy People Disagree<\/h2>\n
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\n<\/div>\nBreaking It Down<\/h2>\n
Step 1: The Theft<\/h3>\n
Step 2: The Purchase<\/h3>\n
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\n<\/div>\nThe Key Insight<\/h2>\n
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