Show that an even integer is of the form 6q, 6q+2 , 6q+4. Where q is positive integer
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let q be the quotient and 6 be the divisor.
according to Euclid division a=bq+r
where a is dividend b is divisor q is quotient and r is remainder.a=6q+0a=6q
if r=1,a=6q+1 ,r=2 ,a=6q+2,if r=3 a=6q+3
where q is positive integer for all value.
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