Show that every positive even integer is of the from 2q and that every positive
odd integer is the four 2q+1 for some integer q.
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a=bq+r
2q. -even
2q+1- odd
2q+2-even
2q+3-odd
From the above we know that 2qwill be the positive even integer and from the above statement 2q+1is a positive odd integer where q is some integer
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