Understanding different notations for end behavior

The video tutorial explains the concept of end behavior in graph analysis, focusing on how graphs behave as they extend beyond visible limits. It covers algebraic and precalculus approaches, emphasizing the use of infinity and limit notations to describe graph behavior. The tutorial also introduces formal notations for expressing end behavior, preparing students for advanced mathematical concepts.

What is meant by the term 'end behavior' in the context of graphing functions?

How can we describe the behavior of a graph as it approaches the right side of the coordinate plane?

What does it mean when we say 'the graph is going up' in terms of end behavior?

Explain the difference between increasing and decreasing intervals in relation to end behavior.

What is the significance of the notation 'as X approaches Infinity' in relation to a function's end behavior?

How does the concept of limits relate to understanding end behavior in functions?

In what ways can we represent end behavior using different notations?