How to take the third derivative of a polynomial

The video tutorial explains how to identify the triple derivative using function notation. It begins with an introduction to the concept, followed by a demonstration of finding the first derivative using the product rule. The tutorial then covers how to apply derivatives to find the second and triple derivatives, concluding with a brief summary and transition to the next topic.

What is the primary focus when identifying the triple derivative using function notation?

• Finding the integral

• Using a specific symbol

• Applying the chain rule

• Using function notation

Which rule is applied to find the first derivative?

• Chain rule

• Product rule

• Sum rule

• Quotient rule

How is the second derivative obtained?

• By integrating the first derivative

• By differentiating the first derivative

• By applying the product rule again

• By using the chain rule

What is the value of the triple derivative as mentioned in the video?

• 12

• 6

• 9

• 3

What was the instructor's final comment about the triple derivative?

• It is not covered in this video

• It requires more examples

• It is fairly simple

• It is complex