1. The problem asks to find the right-hand limit of the function $f(x)$ as $x$ approaches 3, i.e., $\lim_{x \to 3^+} f(x)$. 2. To find this limit, we look at the values of $f(x)$ as $x$ approaches 3 from values greater than 3. 3. Since the graph image is not provided here, we cannot directly read the value. However, the general approach is to observe the function's behavior just to the right of $x=3$. 4. If the function approaches a specific value $L$ as $x$ approaches 3 from the right, then $\lim_{x \to 3^+} f(x) = L$. 5. Without the graph, we cannot determine the exact value, but the method is to check the function values for $x > 3$ close to 3 and see what $f(x)$ approaches. 6. This is the standard approach to right-hand limits: $\lim_{x \to a^+} f(x) = L$ means for every $\epsilon > 0$, there exists $\delta > 0$ such that if $a < x < a + \delta$, then $|f(x) - L| < \epsilon$. 7. Since the graph is missing, the exact numeric answer cannot be provided here. Please refer to the graph to find the value $L$ that $f(x)$ approaches as $x$ approaches 3 from the right.