To solve the equation \( E^2 - X + 4 = 0 \) for \( X \), follow these steps:

1. Rearrange the equation to solve for \( X \):
   \[
   E^2 - X + 4 = 0
   \]
   Subtract \( E^2 \) and 4 from both sides:
   \[
   -X = -E^2 - 4
   \]
   Multiply through by -1:
   \[
   X = E^2 + 4
   \]

Thus, the solution is:
\[
X = E^2 + 4
\]

Would you like further details or explanations?

Here are 5 related questions:
1. How would you solve \( X^2 + E - 4 = 0 \) for \( X \)?
2. What happens if \( E = 0 \) in the original equation?
3. Can this equation be represented graphically, and what would the graph look like?
4. How do we interpret this equation in physical sciences (e.g., energy)?
5. What happens if you add a coefficient to \( E^2 \) like \( 2E^2 - X + 4 = 0 \)?

**Tip**: Always isolate variables step by step to simplify equations.

Learn how to solve the equation E^2 - X + 4 = 0 for X with a detailed step-by-step solution. This problem involves algebraic concepts, including rearranging equations and isolating variables. Suitable for students in Grades 9-11.

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