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The given expression is:

\[
\frac{b}{2} + \frac{b}{2}
\]

To simplify this, notice that both terms have the same denominator. So, you can combine them:

\[
\frac{b}{2} + \frac{b}{2} = \frac{b + b}{2} = \frac{2b}{2}
\]

Now, simplify the fraction:

\[
\frac{2b}{2} = b
\]

Thus, the equivalent expression is simply **b**.

Explanation: Since the two terms have the same denominator, they can be combined by adding their numerators. This results in the expression \(\frac{2b}{2}\), which simplifies to \(b\).

Would you like further details or have any other questions?

Here are five related questions:
1. What happens if the denominators are not the same?
2. How would you handle a case like \(\frac{b}{3} + \frac{b}{4}\)?
3. How do you combine fractions with different variables?
4. Can you subtract two fractions like \(\frac{b}{2} - \frac{b}{2}\)? What is the result?
5. How can you generalize this process for combining more than two fractions?

**Tip:** Always check if terms in fractions have the same denominator before adding or subtracting them!

Write an equivalent expression for the expression: b/2 + b/2

Learn how to simplify the expression b/2 + b/2 by combining like terms and using basic algebraic principles. This problem demonstrates key concepts such as fraction addition and expression simplification. Suitable for Grades 6-8 students.

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