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Question
(\textcircled{1}) sqrt5{243}=3
Step1: Recall the n - th root definition
The fifth - root of a number \(x\), denoted as \(\sqrt[5]{x}\), is a number \(y\) such that \(y^{5}=x\).
Step2: Check if \(3^{5}=243\)
We know that \(3\times3\times3\times3\times3 = 9\times3\times3\times3=27\times3\times3 = 81\times3=243\). So \(\sqrt[5]{243}=3\).
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The statement \(\sqrt[5]{243}=3\) is True.