Write the function whose graph is the graph of $$ y=6 \sqrt[3]{x} $$ but is reflected about the $$ x $$-ax The function is $$ y=\square $$ (Type an exact answer, using radicals as needed.)

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To reflect the graph of the function $$ y = 6 \sqrt[3]{x} $$ about the $$ x $$-axis, we need to change the sign of the output $$ y $$. This means we will take the original function and multiply it by -1.

The original function is:
$$
y = 6 \sqrt[3]{x}
$$

After reflecting it about the $$ x $$-axis, the new function becomes:
$$
y = -6 \sqrt[3]{x}
$$

Thus, the function whose graph is the reflection of $$ y = 6 \sqrt[3]{x} $$ about the $$ x $$-axis is:
$$
y = -6 \sqrt[3]{x}
$$
The function is $$ y = -6 \sqrt[3]{x} $$.

Write the function whose graph is the graph of \( y=6 \sqrt[3]{x} \) but is reflected about the \( x \)-ax The function is \( y=\square \) (Type an exact answer, using radicals as needed.)

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