Learn about limit notation in calculus, how it is used to describe the behavior of functions as they approach specific values or infinity.

Limit notation is a mathematical concept used in calculus to describe the behavior of a function as it approaches a specific value or as the independent variable approaches a certain point. It is denoted by the symbol "lim" followed by an expression that indicates the variable getting closer to a particular value.

The notation for a limit is written as:

lim_{x → a} f(x) = L

This notation signifies that as the variable "x" approaches the value "a," the output of the function "f(x)" approaches the value "L." It describes the trend of the function without necessarily evaluating it at the specified point.

There are different types of limits, including:

- One-sided limits: Indicates approaching the value from one direction.
- Infinite limits: Describes the behavior of a function as it reaches positive or negative infinity.
- Composite limits: Involves combining limits of multiple functions.

Overall, limit notation provides a precise way to understand and analyze the behavior of functions near specific points and is fundamental in calculus for studying continuity, derivatives, and integrals.

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