show that one and only one of n, n+4,n+8n+12 and n+16 is divisible by 5, where n is any positive integer
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Let a be the positive integer
let a divided by 5 and get quotient and remainder
According to Euclid division lemma
a=5q+r
a=5q
let 3q=n
a=n
If r=4
Then
a=( n+4)
If r=8
Then
a=( n+8)
If r=12
Then
a=12
If r=16
Then
a=16
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