Let R = Z[√-5] be the ring consisting of all numbers of the form a + b√-5, where a and b are integers. Which of the following statements is true?

1
R is an integral domain because it has no zero divisors. 
2
R is not an integral domain because it does contain zero divisors.
3
 R is an integral domain because every non-zero element has a multiplicative inverse.
4
 R is not an integral domain because the distributive property fails.
5
Question Not Attempted

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