Multiply Powers: Simplifying t^6 × 4^6 Expression

To solve this problem, we'll utilize the property of exponents that states:

• $(a^n \times b^n) = (a \times b)^n$

This property allows us to combine terms that are each raised to the same power. In this case, we have:

• $t^6$ and $4^6$ both raised to the power of 6.

By applying the property, we can rewrite the expression:

$t^6 \times 4^6 = (t \times 4)^6$.

This simplifies the original expression by combining the bases under a single exponent.

Therefore, the expression equivalent to $t^6 \times 4^6$ is $\left(t \times 4\right)^6$.