To find the interval that represents the solution set for the expression given, we first need to clarify what this expression means. Assuming the expression refers to an algebraic equation or inequality, let’s break it down step by step.
We start with the terms in the expression and evaluate them mathematically. To solve the problem, we can treat it as an algebraic inequality that needs to be solved for a specific variable, likely ‘x’. It appears we need to find the values of ‘x’ that satisfy certain conditions described by the mentioned numbers.
As we analyze the expression, if this context implies finding when a polynomial is greater than or less than zero, we would rearrange the terms accordingly. Set the polynomial equal to zero to find the critical points, as they will help us in determining the intervals.
Once we establish the critical points, we can test intervals created by those points to see where the polynomial is positive or negative. For example, if the critical points are values like x = -2, 4, or any other specified numbers, we would test intervals like (-∞, -2), (-2, 4), and (4, ∞) to check the sign of the polynomial within those ranges.
Ultimately, the solution set will be expressed as an interval or union of intervals based on where the polynomial meets the required condition of being greater than or less than zero (or equal to if needed). Make sure to keep track whether those boundaries are included (using ≤ or ≥) or excluded (using < or >).
For a specific solution, we would need to clarify the arithmetic in the initial part of your question. However, if the solution ends up being, for example, x in the interval [4, 8], this tells us exactly where x can reside based on the algebraic analysis.