a ? i wanna kno originally posted by joemath314159.....here's a fun question I got a while ago: What is the smallest number "n" such that: n /2 is a perfect square n/3 is a perfect cube and n/5 is a perfect fifth power?
Me too
Someone answered 0. It is small, it does work./
it doesn't exist or its 0 sqrt(n/2) is never an integer for n>0
Hey dumbcow that is true, so the only 0 could be the answer!
Apparently that is not true. the answer is now posted on the original post and it is a very large number. sqrt (n/2) is never an integer is an erroneous assumption. \[\sqrt{18\over 2}\] is just one example.
the answer is not 0 thanks oh smart one
0 does not exist
But you can feel it!!
Check out the answer, there is an attachment that shows how to work it.
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