STOP FALLING FOR THESE PROBLEMS! with ONE simple trick...

These infinitely recursive expressions can be solved using ONE simple trick!

[@dandemen]

Just one little thing: it's not always applicable. For example try to use the same trick for 1-1+1-1+1-1+1-1+ ...

[@CaroneSTEMAcademy]

@@dandemen using the technique in this case would give you a result of zero. However, this problem is a bit ambiguous in that you could get a result of zero or one. I agree that it’s not applicable in all cases. In fact, using a similar technique on the sum of all positive integers yields -1/12, which holds significance in number theory and theoretical physics. If you’re curious to learn more about it, you can check out some videos on it. kzbin.info/www/bejne/rV6sZ4uKi7-Lrdksi=puFwoFmAxZrKOdLL

[@tonychang4553]

What a neat trick! Thank you professor Carone

[@CaroneSTEMAcademy]

@@tonychang4553 no problem! Expect many more to come

[@glassesman7]

Damn, i wish my teachers taught me like this

[@CaroneSTEMAcademy]

@@glassesman7 same 💀 but it at least encourages us to teach ourselves

[@typokign1]

mister carone can i go to the bathroom

[@CaroneSTEMAcademy]

@@typokign1 yes you may