To solve this equation, we need to simplify the expression on the left side.

First, let's simplify the cube root of 1/3:

∛(1/3) = ∛(1) / ∛(3) = 1 / ∛(3)

So, the equation becomes:

3 * (1 / ∛(3))

To simplify further, we need to rationalize the denominator by multiplying both the numerator and denominator by the cube root of 3:

3 * (1 / ∛(3)) * (∛(3) / ∛(3)) = 3∛(3) / 3 = ∛(3)

Therefore, 3√(1/3) simplifies to ∛(3).