## Understanding (8x)^2 Without Parentheses

The expression (8x)^2 represents the square of the entire term (8x). Let's break down how to expand this expression without using parentheses:

### The Power of a Product Rule

The key is understanding the **power of a product rule**. This rule states that when you raise a product to a power, you raise each factor in the product to that power.

In our case:

**(8x)^2 = 8^2 * x^2**

### Simplifying the Expression

Now, we can simplify:

**8^2 = 64****x^2 = x^2**

Therefore, **(8x)^2 without parentheses is 64x^2**.

### Key Takeaway

Remember, when dealing with exponents and parentheses, applying the power of a product rule is crucial. It allows you to simplify expressions by distributing the exponent to each factor within the parentheses.