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The question asks for \( B \cap C \), which represents the intersection of sets \( B \) and \( C \). To solve this, I'll need the definitions of sets \( B \) and \( C \), but they are not provided in the image. However, I can explain the process of solving an intersection of two sets and then match the solution with the options provided.

### Steps:
1. **Identify sets \( B \) and \( C \)**: Each set would usually define a range of values or elements.
2. **Intersection (\( B \cap C \))**: The intersection includes all elements that are common between sets \( B \) and \( C \).
3. **Compare the result with the answer choices**.

Please provide the definitions of sets \( B \) and \( C \), and I can then continue to solve this for you. Alternatively, if you remember them, we can proceed from there.

Would you like me to walk you through examples of set intersection in more detail?

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Here are some related questions:
1. How do you define a set in set theory?
2. What are the common operations between sets?
3. Can you explain the difference between union and intersection of sets?
4. How do inequalities relate to intervals?
5. What are the different ways to represent intervals on the number line?

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B ∩ C: Choose the correct option for the intersection of two sets B and C.

This problem explores the intersection of two sets B and C, where inequalities define the range of elements. It demonstrates how to solve for B ∩ C using set theory and inequalities.

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