show that every positive integers is even or odd
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1
as all positive no. are all natural no.so they can be even or odd
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3
let the positive integer be m.
so on dividing m by 2 we get K as a quotient and r as a remainder.
so
m= 2k + r. where r= 0 , |
m= 2k , 2k+|
clearly 2k is even and 2k+ | is odd
hence proved that the every positive integer is either even or odd.
talishcreedz:
thank u
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