Evaluate the limit at infinity using properties of limits

The video tutorial explains the concept of limits, focusing on the addition of functions and the limits of constants and 1/X. It highlights that the limit of a constant is the constant itself, while the limit of 1/X approaches zero as X approaches infinity. The tutorial also discusses how limits behave as X approaches positive or negative infinity, emphasizing that the limit of a constant remains unchanged. The video concludes by reminding viewers that limits can be separated for individual functions.

How do you find the limit of the addition of two functions?

What is the limit of the constant number 2 as X approaches any value?

What happens to the limit of 1 / X as X approaches positive or negative infinity?

What is the limit of 1 / X as X approaches 0?

Explain the significance of separating limits when adding functions.