Let's simplify the given expression:

\[
24 + 2m - 4 + 5m - m
\]

1. Combine the constants:
\[
24 - 4 = 20
\]

2. Combine the terms with \(m\):
\[
2m + 5m - m = 6m
\]

Now, we can rewrite the expression as:
\[
20 + 6m
\]

So, the simplified form is:
\[
20 + 6m
\]

Would you like more details on this process or have any questions?

Here are 5 related questions:
1. How would you simplify \( 3m + 7 - 2m + 8 \)?
2. What happens if you substitute \( m = 2 \) in the simplified expression \( 20 + 6m \)?
3. Can you solve the equation \( 20 + 6m = 50 \) for \( m \)?
4. How do you simplify expressions with multiple variables like \( 3x + 5y - x + 7y \)?
5. How can you factor the expression \( 6m + 20 \)?

**Tip:** Always group like terms together (constants with constants, variables with variables) when simplifying expressions.

Learn how to simplify the algebraic expression 24 + 2m - 4 + 5m - m. This solution explains how to combine constants and like terms step by step, using basic algebraic concepts. Ideal for students in Grades 6-8.

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