show that every positive integer is either even and odd
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Let n be an arbitrary positive integer on dividing by two 'let m be quotient and r be remainder. Then n =2m+r,where o=<r <2 by eucluids division lemma . Therefore n=2m or n=2m+1 for some integer m. so n is either even or odd.
archanaunni2003:
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even and odd vary by one number meaningly
1 is odd
2 is even
3 is odd
4 is even
and so on
1 is odd
2 is even
3 is odd
4 is even
and so on
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