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If n is a factor of 4 and n is a factor of 6, then n is a factor of 24 Propositions: p: n is a factor of 4 q: n is a factor of 4 r: n is a factor of 6 Why is th truth set for this the set of integers
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Does the integer 983 satisfies the given statement ?
No…
why not ?
`If n is a factor of 4 and n is a factor of 6, then n is a factor of 24` the implication evaluates to "true" if the premise is false
F -> T is true F -> F is also true
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right ?
Oooh, makes sense, i get it thanks
np :)
the given statement evaluates to "true" no matter what integer "n" you choose so the truth set is all integers
because, if something is a factor of both 4 and 6, then it will also be a factor of 24.
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\(d\mid 4\) and \(d\mid 6\) \(\implies\) \(d\mid 4*6\)
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