show that every positive even integer is of the form 2q and that every positive odd integer is of the form 2q + 1 where Q is some integer
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positive integers= 2,4,6.....
Euclid division lemma= a= bq+r
2q,2q+r........
q=1,2,5........
b=2,. r=0 or 1
2(1)+0=2.......even
2(2)+0=4.......even
2(1)+1=3........odd
2(2)+1=5........odd
therefore every positive even integers= 2q
odd integer= 2q+1
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