If r=0, then what is the relationship between a,b and q in a=bq+r of Euclid devision lemma
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According to euclid's division lemma:
a=bq+r where a is dividend,b is divisor,q is quotient and r is the remainder.
remainder is always smaller than the divisor and it is equal to or more than 0
0</=r<b
now if r=0 then a=bq
so if r =0 then a is fully divisible by b.
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