show that every positive integer is neither even or odd.?
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Answered by
5
Let I be a positive integer.
We can now write I in the form of
I = pq + r
So, pq + r can either be even or odd,
We can now write I in the form of
I = pq + r
So, pq + r can either be even or odd,
bHaRdWaj21:
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Answered by
0
Every positive intiger is either odd or even...
(if we divide any positive intiger by 2 either it is fully divisible by 2 or not
means either even or odd)
it is not possible that ever positive intiger is neither odd or even
(if we divide any positive intiger by 2 either it is fully divisible by 2 or not
means either even or odd)
it is not possible that ever positive intiger is neither odd or even
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