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Determine all the elements in each of the following sets {n|0=(n-2)(3n+1)(n-4), n (is an element of) N}
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\[\left\{ n | 0=(n-2)(3n+1)(n-4), n \in N\right\}\]
oh um hi i kinda got the answer which n = 2 and n = 4 but where does the 3n+1 fit in?
i guess it doesn't since if \(3n+1=0\iff n=-\frac{1}{3}\) which is not an integer
how did you even get - \[\frac{ 1 }{ 3 }\]
i solved \(3n+1=0\) for \(n\)
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how does that turn in to a fraction?
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