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if \(A=\{2n-1:n\in\mathbb{N}\}\), \(B=\{2n:n\in\mathbb{N}\}\), \(C=\{4n:n\in\mathbb{N}\}\), \(\alpha(n)=2n\), and\[\beta(n)=\begin{cases} (n+1)/2 & \text{ if } n= odd, \\ n/2 & \text{ if } n=even, \end{cases}\]then \(\alpha(A)=\{4n-2:n\in\mathbb{N}\}\), \(\alpha(B)=\{4n:n\in\mathbb{N}\}\), and \(\alpha(C)=\{8n:n\in\mathbb{N}\}\).\[\]am i rite?
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btw with \(\mathbb{N}\) i mean \(\{1,2,...\}\)\[\]
some people like to \(\mathbb{N}\cup\{0\}\) lol\[\]
sure looks right to me. i take it \[\beta(n)\] is not important here
oh yes theres part 2 lemme write it here btw thx so much
\(\beta(A)=\beta(B)=\mathbb{N}\) and \(\beta(C)=B\)\[\]?
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mr. satellite?
\[\beta(B)=\mathbb N\] for sure
as is \[\beta(A)\]
yes you have them all!
thank you!!!
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