It seems like you want to simplify a radical expression, but the provided expression isn't fully clear. Based on the format "5 32x10" you've mentioned, I think you may have meant to simplify something like:

$\sqrt{5 \cdot 32 \cdot 10 \cdot x}$

However, it could also be a different expression, so please confirm or clarify if that’s what you meant. Assuming it is, here's how you would simplify it:

Step 1: Simplify the product inside the square root

First, multiply the constants and variables:

$5 \cdot 32 = 160$ $160 \cdot 10 = 1600$

So the expression inside the square root is:

$\sqrt{1600x}$

Step 2: Simplify the square root

We now simplify the square root of $1600x$.

The square root of $1600$ is $40$, so:

$\sqrt{1600x} = \sqrt{1600} \cdot \sqrt{x} = 40\sqrt{x}$

Thus, the simplified expression is:

$40\sqrt{x}$

This is the simplest form with only one radical.

If you had a different expression in mind, let me know! Would you like me to go over more details or further clarify anything?

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Related Questions:

1. How do you simplify square roots of larger expressions?
2. What are the rules for simplifying square roots with variables?
3. What happens if the expression inside the radical is a perfect square?
4. How do you handle negative values inside square roots in real numbers?
5. How can we handle square roots of expressions involving absolute values?

Tip: Always try to factor the number inside the square root to separate out any perfect squares, as it simplifies the process.