By using eucilds division leema any positve cube integer 11q,11q+6,11q+8
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Step-by-step explanation:
let a be any positive integer such that a=bq+r where b=11
then a=11b+r , [0≤r<b]
case 1: when r=0
a=11q+0
cubing on both the sides
a³=1331
=11m , where m= 121q
similarly prove the other cases.
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