https://file.aiquickdraw.com/mathbot/file/1726017966296wb4gvr8n.jpg

From the image, I see two mathematical expressions.

### 1. First expression:
It seems to start with:
\[ 4x^3 + 3x + 5 \]

It appears there might be more below that, but it's partially cut off.

### 2. Second expression (Simplify):
It says:
\[ (1 + 3x^2) + (-4x^2) \]

This expression involves combining like terms to simplify it.

#### Simplification:
1. Combine the \(x^2\) terms: \(3x^2\) and \(-4x^2\).
\[
3x^2 + (-4x^2) = -x^2
\]

2. The constant term \(1\) remains as is.

Thus, the simplified expression is:
\[
1 - x^2
\]

If you would like further details on the first expression or any other parts, feel free to clarify!

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Do you have any questions or would you like further clarification on these steps? Here are some related questions you might find useful:

1. How do we combine terms in polynomials with different degrees?
2. What happens when we add or subtract polynomials?
3. How do we factor quadratic expressions like the one above?
4. What are some techniques for simplifying polynomial expressions?
5. How do we handle negative exponents in polynomials?

**Tip:** Always arrange polynomial terms in descending order of powers to keep the expression well-organized.

Learn how to simplify the polynomial expression (1 + 3x^2) + (-4x^2). This problem involves combining like terms and simplifying polynomials. Suitable for students in Grades 7-9.

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