The image contains the statement:

$\lim_{x \to c} f(x) = N$

This implies that the limit of the function $f(x)$ as $x$ approaches $c$ exists and equals $N$, provided $c$ is within the domain of $f$. This is a fundamental concept in calculus, describing the behavior of a function as the input $x$ gets arbitrarily close to a specific value $c$.

Would you like me to:

1. Explain this concept in more detail?
2. Provide examples where limits exist and do not exist?
3. Clarify the formal definition of a limit?
4. Discuss left-hand and right-hand limits?
5. Explore real-world applications of limits?

Tip:

When dealing with limits, always check for discontinuities or undefined points in the function near $c$ to ensure the limit exists.