The inequality \(3x^4y \lt 0\) is true for real numbers \(x\) and \(y\). If it can be determined, which of the following inequalities must be true?

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In the term \(3x^4y\), any real value of \(x\) will result in \(x^4\) being positive.

To make the entire term \(3x^4y\) negative, we need \(y\) to be negative.