Question 8.

Let $3 \leq x \leq 6$ and $[x^2] = [x]^2$ , where $[x]$ is the greatest integer not exceeding $x$ . If set $S$ represents all feasible values of $x$ , then a possible subset of $S$ is .

(4, \sqrt{18}) \cup [5, \sqrt{27}) \cup \{6\}

[3, \sqrt{10}] \cup [5, \sqrt{26}]

[3, \sqrt{10}] \cup [4, \sqrt{17}] \cup \{6\}

(3, \sqrt{10}) \cup [5, \sqrt{26}) \cup \{6\}

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