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The problem you uploaded asks to express the equation \( (2 - 5b) + (4 + 2a) \) in the constant form \( a + b \).

Let's simplify this step by step:

### Step 1: Expand and Combine Like Terms
\[
(2 - 5b) + (4 + 2a) = 2 + 4 - 5b + 2a
\]
\[
= 6 - 5b + 2a
\]

### Final Answer:
The simplified expression is:
\[
2a - 5b + 6
\]

If you have any questions or need further clarification, feel free to ask! 

Here are 5 related questions you can explore:
1. How do you factor expressions like \( 2a - 5b + 6 \)?
2. What happens if you change the signs of the terms in the expression?
3. Can this expression be written in a different equivalent form?
4. How would you approach simplifying more complex algebraic expressions?
5. What is the significance of identifying constants versus variable terms?

**Tip:** Always group similar terms first before simplifying any algebraic expression.

Write the expression in the constant form a + b: (2 - 5b) + (4 + 2a)

Learn how to simplify the expression (2 - 5b) + (4 + 2a) by combining like terms. This problem is suitable for students in Grades 9-11 and covers key algebraic concepts such as simplifying expressions and applying the associative and commutative properties.

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