1. The problem asks to write the left-hand side (LHS) of an inequality evaluated at a specific point $x_0$.
2. Generally, an inequality can be written as $f(x) \leq g(x)$ or $f(x) \geq g(x)$, where $f(x)$ and $g(x)$ are functions.
3. The left-hand side of the inequality is the function $f(x)$.
4. To write the LHS at $x_0$, substitute $x$ with $x_0$ in $f(x)$, resulting in $f(x_0)$.
5. This means the left-hand side at $x_0$ is simply the value of the function $f$ evaluated at $x_0$.
6. Without a specific function given, the answer is $f(x_0)$, representing the LHS of the inequality at $x_0$.
Therefore, the left-hand side of the inequality at $x_0$ is $f(x_0)$.
Lhs Inequality F842C1
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