Unit 1: Limits and Continuity

What is [math]?

Let [math]. Is [math] continuous at [math]?

What is [math]?

What is [math]?

A continuous function [math] satisfies [math] and [math]. Which of the following must be true?

Based on the graph of [math] shown above, what is [math]?

For what value of [math] is the function [math] continuous at [math]?

Evaluate [math].

Evaluate [math].

Evaluate [math].

Evaluate [math].

Find [math]. Express your answer as a fraction.

Evaluate [math].

If [math], then [math] is

If [math], then [math] is

[math] is

[math] is

[math] is

If [math] is continuous for all real numbers and [math], [math], which of the following must be true?

[math] is