Consider the following: 1. If \( \mathrm{R}=\{(\mathrm{a}, \mathrm{b}) \in \mathrm{N} \times \ma....

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Consider the following:
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1. If \( \mathrm{R}=\{(\mathrm{a}, \mathrm{b}) \in \mathrm{N} \times \mathrm{N} \) : ' \( \mathrm{a} \) ' divides ' \( \mathrm{b} \) ' in \( \mathrm{N}\} \),
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then the relation \( \mathrm{R} \) is reflexive and symmetric but not transitive.
2. If \( \mathrm{A}=\{1,2,3,4,5,6\} \) and \( \mathrm{R}=\left\{\left(\mathrm{S}_{1}, \mathrm{~S}_{2}\right): \mathrm{S}_{1}, \mathrm{~S}_{2}\right. \) are subsets of \( \left.\mathrm{A}, \mathrm{S}_{1} \subset \mathrm{S}_{2}\right\} \), then the relation \( \mathrm{R} \) is not reflexive, not symmetric and not transitive.

Which of the statements is/are correct?
(A) 1 only
(B) 2 only
(C) Both 1 and 2
(D) Neither 1 nor 2


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