show that every positive even integer is of the form 2q and that every positive odd integeris of the form of 2q+1?
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Let (a) be any positive and b=2 then by euclids lemma
a=bq+r where b=2 r=0,1
so a=2q. or. a=2q+1
if a is form of 2q it is even and as 2q+1 it is odd
a=bq+r where b=2 r=0,1
so a=2q. or. a=2q+1
if a is form of 2q it is even and as 2q+1 it is odd
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