Show that every positive every integer is of the form 2q and that every positive odd interger is of the form 2q+1 where q is some integer
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EDL gives a = bq + r where r is greater than and/or zero and less than b
you take eqn as a = 2q + r
take r =0
then a = 2q
take r = 1
then a = 2q + 1
In this type of sum note that you have to choose the value of b carefully.
since you have to show 2q and 2q + 1
you have to take b = 2
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