Amanita, let's carefully analyze the content inside the green rectangle and the rest of the image to understand what needs to be solved.

Step-by-step Plan:

1. Identify the Expressions: The green rectangle contains the quadratic expression $3x^2 - 10x + 8$. Below it, there is another expression: $24x^2$.
2. Determine the Relationship: Since both expressions are shown, we might be asked to compare, simplify, or relate them. A common task is to divide the quadratic by the monomial, i.e., $\frac{3x^2 - 10x + 8}{24x^2}$.
3. Simplify the Expression: To simplify, we will divide each term in the numerator by the denominator.
4. Present the Simplified Form: Write the final answer in the simplest form.

Let's execute these steps:

Step 1: Write the Division Expression

We set up the division as:

$\frac{3x^2 - 10x + 8}{24x^2}$

Step 2: Divide Each Term

We divide each term in the numerator by $24x^2$:

$\frac{3x^2}{24x^2} - \frac{10x}{24x^2} + \frac{8}{24x^2}$

Step 3: Simplify Each Fraction

Let's simplify each term:

• $\frac{3x^2}{24x^2}$
• $\frac{10x}{24x^2}$
• $\frac{8}{24x^2}$

I will now simplify each term.

Simplifying $\frac{3x^2}{24x^2}$:

$\frac{3x^2}{24x^2} = \frac{3}{24} = \frac{1}{8}$

Simplifying $\frac{10x}{24x^2}$:

$\frac{10x}{24x^2} = \frac{10}{24} \cdot \frac{1}{x} = \frac{5}{12x}$

Simplifying $\frac{8}{24x^2}$:

$\frac{8}{24x^2} = \frac{1}{3x^2}$

Step 4: Combine the Results

So, the simplified form is:

$\frac{1}{8} - \frac{5}{12x} + \frac{1}{3x^2}$

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Final Answer:

Amanita, the simplified form of $\frac{3x^2 - 10x + 8}{24x^2}$ is:

$\boxed{\frac{1}{8} - \frac{5}{12x} + \frac{1}{3x^2}}$