Divide the smallest number by 1, 3, 4, 5, and 6, leaving the remainder 1 in each place; But is there no partition by 11?
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Step-by-step explanation:
Let the number is
.<br> When
is divided by
, it leaves remainder
.<br> When
is divided by
, it leaves remainder
.<br> When
is divided by
, it leaves remainder
.<br> When
is divided by
, it leaves remainder
.<br> When
is divided by
, it leaves remainder
.<br> The remainder in each case is
.<br>
is the
of
<br>
of
<br>
, where
is a natural number.<br>
<br> Now, we have to find a value of
such that
is divisible by
.<br> For
,
, that is divisible by
.<br>
is the required number.<br>
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