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Is 2107 a prime number? What is its prime factorization?
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What class is this for?
you can use the miller rabin primality test I think
\(3^{2106} \cancel{\equiv} 1 \mod 2107\)
2107 is not divisible by 2, last digit is not {0,2,4,6,8} 2107 is not divisible by 3, because 3x700 = 2100, 3x701=2103, 3x702= 2106, 3x703=2109 2107 is not divisible by 5 because the last digit is not {0,5} is 2107 divisible by the next prime number?
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21 is divisible by 7 and 07 is divisible by 7 so we can eyeball that the next prime is a divisor of 2107
7x300 = 2100, 7x ??? = 2107 is ??? prime?
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