Write the possible values of 'r' in 4q+1
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This is related to Euclid's division lemma
Let a and b be any two positive integers. Then there exist two unique
whole numbers q and r such that
a = bq + r , 0 less or equal to r less than b
Here , a is called the dividend , b is called the divisor , q is called
the quotient and r is called the remainder.
Given a = 4q + 1
We apply the division algorithm, with a and b = 6.
Since 0 less or equal to r less than 4,
the possible remainders are 0, 1, 2 , 3
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