Question

The value of
$\sqrt{10 + \sqrt{25 + \sqrt{108 + \sqrt{154 + \sqrt{225} } } } }$
​

Answer 1

Answer:

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Step-by-step explanation:

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Answer 2

$\rightarrow \quad \sqrt{10 + \sqrt{25 + \sqrt{108 + \sqrt{154 + \sqrt{225} } } } } </p><p></p><p>\\ \\</p><p></p><p>\rightarrow \quad \sqrt{10 + \sqrt{25 + \sqrt{108 + \sqrt{154 + 15} } } }</p><p></p><p>\\ \\</p><p></p><p>\rightarrow \quad \sqrt{10 + \sqrt{25 + \sqrt{108 + \sqrt{169} } } }</p><p></p><p>\\ \\</p><p></p><p>\rightarrow \quad \sqrt{10 + \sqrt{25 + \sqrt{108 + 13 } } }</p><p></p><p>\\ \\</p><p></p><p>\rightarrow \quad \sqrt{10 + \sqrt{25 + \sqrt{121 } } }</p><p></p><p>\\ \\</p><p></p><p>\rightarrow \quad \sqrt{10 + \sqrt{25 + 11 } }</p><p></p><p>\\ \\</p><p></p><p>\rightarrow \quad \sqrt{10 + \sqrt{36} }</p><p></p><p>\\ \\</p><p></p><p>\rightarrow \quad \sqrt{10 + 6 }</p><p></p><p>\\ \\</p><p></p><p>\rightarrow \quad \sqrt{16} </p><p></p><p>\\ \\ </p><p></p><p>\rightarrow \quad 4 </p><p></p><p></p><p>$