The expression \( A = 2 < X < 6 \) represents a compound inequality, indicating that the variable \( X \) must satisfy two conditions simultaneously:
- \( X > 2 \)
- \( X < 6 \)
This can be rewritten in a more standard mathematical form as:
\[ 2 < X < 6 \]
The solution describes the values of \( X \) that lie in the open interval between 2 and 6. In set notation, this can be expressed as:
\[ X \in (2, 6) \]
This means \( X \) can take any value greater than 2 and less than 6. For example, numbers like 3, 4.5, or 5 would be valid solutions, but 2 and 6 themselves would not be included in the solution set.
