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The question asks to simplify two algebraic expressions. Let's break down each one:

### Expression A:
\[ 15x + 5 + 35x + 25x \]
- Combine like terms (terms involving \(x\)):
\[
15x + 35x + 25x = 75x
\]
- The final simplified form of Expression A:
\[
75x + 5
\]

### Expression B:
\[ 27x + x + 24x + 8x \]
- Combine like terms:
\[
27x + x + 24x + 8x = 60x
\]
- The final simplified form of Expression B:
\[
60x
\]

Let me know if you have any questions or need further clarifications!

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Here are 5 related questions to explore further:
1. How do you simplify expressions with both constants and variables?
2. What is the difference between like terms and unlike terms?
3. Can you factor the expressions after simplification?
4. How do you simplify expressions with higher degree terms, such as \(x^2\)?
5. What is the distributive property, and how does it apply in simplifying expressions?

**Tip**: Always group and combine like terms first when simplifying algebraic expressions.

Simplify the given expressions:
A. 15x + 5 + 35x + 25x
B. 27x + x + 24x + 8x

Learn how to simplify algebraic expressions by combining like terms. This example focuses on two expressions: 15x + 5 + 35x + 25x and 27x + x + 24x + 8x, suitable for students in Grades 6-8.

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