Show that any integer of the form 6k + 5 is also of the form 3j + 2, but not
conversely
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Let b = 2n + 1, n ∈ N. 3(2n+1) +2 = 6n + 5. However for the same type of conjecture to work on the converse you would need some m ∈ Q thus m ∉ N.
You could use Z as your subset if you want, since it did ask for integers but whatever--same thing.
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