⁴✓4*⁴✓4

To simplify the expression \( ⁴\sqrt{4} \times ⁴\sqrt{4} \):

First, let's evaluate \( ⁴\sqrt{4} \):

\[ ⁴\sqrt{4} = 4^{1/4} = 4^{0.25} = (2^2)^{0.25} = 2^{2 \times 0.25} = 2^{0.5} = \sqrt{2} \]

Now, substituting back into the original expression:

\[ ⁴\sqrt{4} \times ⁴\sqrt{4} = \sqrt{2} \times \sqrt{2} = 2 \]

Therefore, \( ⁴\sqrt{4} \times ⁴\sqrt{4} = 2 \).