The expression you've provided seems to be a mix of terms. To ensure clarity and accuracy, I'll interpret the expression step by step:

It looks like:

\[
x^2 + \frac{84 + 23}{6x} + 48
\]

Let's simplify the fraction:

\[
\frac{84 + 23}{6x} = \frac{107}{6x}
\]

So, the expression simplifies to:

\[
x^2 + \frac{107}{6x} + 48
\]

This is the simplified version of your expression.

Would you like further details on how to manipulate or solve this expression? 

Here are 5 related questions for practice:
1. How would you factor the expression \(x^2 + 48\)?
2. Can you find the value of this expression for \(x = 2\)?
3. How would you solve the equation \(x^2 + \frac{107}{6x} + 48 = 0\)?
4. What is the domain of this expression?
5. How can you rewrite \(\frac{107}{6x}\) as a single fraction with a common denominator?

**Tip:** Always check for possible factorizations to simplify complex expressions or equations!

Learn how to simplify the expression x² + (84 + 23)/6x + 48 by breaking down the rational terms and simplifying step by step. This explanation covers algebraic concepts like simplification and working with rational expressions, suitable for Grades 9-10.

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