Unit 2: Differentiation: Definition and Fundamental Properties

If [math], find [math].

[math]

If [math], then [math]

If [math] and [math] are differentiable with [math], [math], [math], [math], then [math] at [math] is

The second derivative of [math] at [math] is

If [math], what is [math]?

What is [math]?

What is [math]?

If [math], what is [math]?

What is [math] for [math]?

What is [math]?

If a function [math] is differentiable at [math] and [math], [math], what is [math]?

If [math] for [math] and [math], what is [math]?