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The evaluated expression is \( 4x \).
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To evaluate \( \sqrt[3]{64 x^{3}} \), we can break it down. The cube root of \( 64 \) is \( 4 \) because \( 4^3 = 64 \). For \( x^3 \), the cube root is simply \( x \) since \( (x)^3 = x^3 \). Putting it all together, we have: \[ \sqrt[3]{64 x^{3}} = \sqrt[3]{64} \cdot \sqrt[3]{x^3} = 4 \cdot x = 4x \] Thus, the final answer is \( 4x \).