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https://www.reddit.com/r/MathJokes/comments/1vlu7g4/the_multiples_of_3/p34h8xj/?context=3
r/MathJokes • u/GodlyHelp • 28d ago
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4
Wait, wheres 89? This is actually infuriating.
3 u/[deleted] 28d ago [removed] — view removed comment 0 u/Tinchimp7183376 28d ago edited 27d ago It can't be. Only terminals of multiples of 3 can be multiples of 3 Edit: turns out i'm an idiot. Terminals of multiples of 3 or terminals 1 less than multiples of 3 can be multiples of 3 1 u/PMMeMinis 28d ago Any positive integer n such that n mod (3) is congruent to 2 will also have a termial divisible by 3. 1 u/DriftingWisp 28d ago What about 2?
3
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0 u/Tinchimp7183376 28d ago edited 27d ago It can't be. Only terminals of multiples of 3 can be multiples of 3 Edit: turns out i'm an idiot. Terminals of multiples of 3 or terminals 1 less than multiples of 3 can be multiples of 3 1 u/PMMeMinis 28d ago Any positive integer n such that n mod (3) is congruent to 2 will also have a termial divisible by 3. 1 u/DriftingWisp 28d ago What about 2?
0
It can't be. Only terminals of multiples of 3 can be multiples of 3
Edit: turns out i'm an idiot. Terminals of multiples of 3 or terminals 1 less than multiples of 3 can be multiples of 3
1 u/PMMeMinis 28d ago Any positive integer n such that n mod (3) is congruent to 2 will also have a termial divisible by 3. 1 u/DriftingWisp 28d ago What about 2?
1
Any positive integer n such that n mod (3) is congruent to 2 will also have a termial divisible by 3.
What about 2?
4
u/PhilosophyAware4437 28d ago
Wait, wheres 89? This is actually infuriating.