Expand t^9: Writing Out the Ninth Power Expression

To expand the expression $t^9$, we will express it as a product of powers. Using the exponent rule, which states that you can multiply powers with the same base by adding their exponents, we need to find powers such that the sum of the exponents equals 9.

Let's consider the expression $t^4 \times t^2 \times t^3$. When we apply the multiplication rule of exponents with the same base $t$, we have:

• $t^9 = t^4 \times t^2 \times t^3$
• Here, $4 + 2 + 3 = 9$, confirming that the sum of the exponents equals the original exponent.

Thus, the expanded form of $t^9$ is indeed $t^4 \times t^2 \times t^3$, which confirms that this is the correct expansion.

Therefore, the solution to the problem is $\boldsymbol{t^4 \times t^2 \times t^3}$.