3. show that every positive even
integer is of the
from 2q and thatevery positive odd integers as
of the form 2q+1, where 'q' is some integer
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let a and b be the any positive integer then by euclids division algorithm a= bq+r where r is equal to 0 or less than 0 and less than b
here b=2
if R=0 1 2 3
a= b(2)+0
then a=2b
if r= 1
a=b(2)+1
than a=2b+1
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