It looks like the equation you've provided might contain a typographical error. I'll clarify and correct the equation based on a common mathematical form:

If you intended to write \( R^3 = \frac{5 + a}{H} \) and want to solve for \( a \), here's the process:

1. Start with the equation:
   \[
   R^3 = \frac{5 + a}{H}
   \]

2. Multiply both sides by \( H \) to eliminate the fraction:
   \[
   H \cdot R^3 = 5 + a
   \]

3. Subtract 5 from both sides to isolate \( a \):
   \[
   a = H \cdot R^3 - 5
   \]

So, the expression for \( a \) is:

\[
a = H \cdot R^3 - 5
\]

### Questions:
1. What are the values of \( R \) and \( H \) in your specific problem?
2. Would you like to know how this formula is used in a particular application?
3. Do you want to see this solution with actual numbers substituted for \( R \) and \( H \)?
4. Are there any constraints or specific conditions for \( a \) you are considering?
5. Is this problem part of a larger context or set of problems?

### Tip:
When solving equations, carefully check the original expression to ensure it is written correctly, especially with fractions and operations.

Discover how to solve for a in the equation R^3 = (5 + a) / H with a step-by-step algebraic approach. This problem emphasizes key concepts in equation solving and is suitable for students in Grades 9-12.

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