Complete the Expression: (6×7×10) Raised to (y+4+a) Power

To solve this problem, we'll follow these steps:

• Step 1: Identify each factor inside the parentheses: $6$, $7$, and $10$.
• Step 2: Use the power of a product rule, $(abc)^n = a^n \times b^n \times c^n$, to distribute the exponent $y + 4 + a$ to each factor.
• Step 3: Rewrite the expression with each base raised to the power of $y + 4 + a$.

Now, let's work through each step:
Step 1: We have $6 \times 7 \times 10$ as the base of the expression inside the parentheses.
Step 2: According to the power of a product rule, we distribute $y + 4 + a$ across each base, resulting in $6^{y+4+a} \times 7^{y+4+a} \times 10^{y+4+a}$.
Step 3: Therefore, the expression $(6 \times 7 \times 10)^{y+4+a}$ expands to $6^{y+4+a} \times 7^{y+4+a} \times 10^{y+4+a}$.

Therefore, the solution to the problem is $6^{y+4+a}\times7^{y+4+a}\times10^{y+4+a}$.