+, Khi \(n=1\), ta có: \(P=\sqrt[3]{64.1}=\sqrt[3]{64}=4\)
+, Khi \(n=-1\), ta có: \(P=\sqrt[3]{64.\left(-1\right)}=\sqrt[3]{-64}=-4\)
+, Khi \(n=\dfrac{1}{125}\), ta có: \(P=\sqrt[3]{64.\dfrac{1}{125}}=\sqrt[3]{\dfrac{64}{125}}=\dfrac{4}{5}\)
Vậy khi \(n=1\) thì \(P=4\)
khi \(n=-1\) thì \(P=-4\)
khi \(n=\dfrac{1}{125}\) thì \(P=\dfrac{4}{5}\)
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