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To express \(\sqrt{\frac{3b - a}{5x - a}}\) in terms of \(a\) and \(b\), we need additional information or context from a previous part of the problem. Without that context, it is impossible to definitively simplify this expression solely in terms of \(a\) and \(b\).

However, if the context provided information about \(x\) or a specific relationship between \(x\), \(a\), and \(b\), we could then substitute that information to express the given term accordingly.

If you could provide any additional details or context from the previous parts of the problem, I would be able to assist further.

Do you have any questions or need further clarification? If so, please share the details.

Here are 5 questions you might want to ask:
1. Can you provide the previous parts of the problem for more context?
2. How do we generally approach expressing variables in terms of others?
3. What specific relationships might exist between \(x\), \(a\), and \(b\)?
4. Are there common strategies for simplifying nested radical expressions?
5. How does substitution work in algebraic expressions?

**Tip:** Always double-check if any given problem has multiple parts or preceding steps that might provide critical context or information for solving subsequent parts.

Learn how to simplify the expression sqrt((3b - a) / (5x - a)) in terms of variables a and b with detailed steps and explanations. This problem involves algebraic manipulation, substitution, and understanding radical expressions. Suitable for high school students studying algebra and advanced mathematics.

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