xilluzionx
Senior member
Given that there are three primes in a particualr factorization of some interger , k. Then what is the maximum number of primes possible in other prime factorizations of k?
Originally posted by: xilluzionx
Given that there are three primes in a particualr factorization of some interger , k. Then what is the maximum number of primes possible in other prime factorizations of k?
Originally posted by: dighn
Originally posted by: xilluzionx
Given that there are three primes in a particualr factorization of some interger , k. Then what is the maximum number of primes possible in other prime factorizations of k?
3?
Originally posted by: Mrfrog840
Originally posted by: dighn
Originally posted by: xilluzionx
Given that there are three primes in a particualr factorization of some interger , k. Then what is the maximum number of primes possible in other prime factorizations of k?
3?
that your lucky number?😀
Originally posted by: dighn
Originally posted by: xilluzionx
Given that there are three primes in a particualr factorization of some interger , k. Then what is the maximum number of primes possible in other prime factorizations of k?
3?
there is only one prime factorziation of any unique number. i think... i dont see how u can prime factorize differently
Originally posted by: DanFungus
I believe the magic answer is 42
Originally posted by: kracka
Originally posted by: DanFungus
I believe the magic answer is 42
Yes, it is indeed.
Anyway in relation to the question at hand, I don't know anything about higher level mathematics but it seems to me that the answer would also be three, how can you get different prime factorizations?
Originally posted by: xilluzionx
Given that there are three primes in a particualr factorization of some interger , k. Then what is the maximum number of primes possible in other prime factorizations of k?