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Đặt [TEX]a = \sqrt{(2 + \sqrt{3})^x}.[/TEX]
Ta có BPT $a^2 - 4a + 1$ \leq 0.
Giải ra $2 - \sqrt{3}$ \leq $a$ \leq $2 + \sqrt{3}.$
Hay $2 - \sqrt{3}$ \leq [TEX]\sqrt{(2 + \sqrt{3})^x}[/TEX] \leq $2 + \sqrt{3}.$
\Leftrightarrow $(2 - \sqrt{3})^2$ \leq [TEX](2 + \sqrt{3})^x[/TEX] \leq $(2 + \sqrt{3})^2.$