Unit 3: Differentiation: Composite, Implicit and Inverse

Find [math] for [math], [math] (parametric).

If [math], then [math]

For the curve [math], [math]

If [math], then [math]

If [math] for [math], then [math] can be found by first taking the natural log of both sides. If [math], then [math] equals

[math]

If [math] and the point [math] lies on the curve, then [math] at [math] is

If [math], what is [math]?

If [math], find [math] at [math].

What is [math]?

If [math], what is [math]?

If [math], what is [math]?

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

If [math], find [math].

What is [math]?

If [math], what is [math] at the point [math]?