Author: Dr. McDonald

Complete the following questions before our next class. (Have a look at the section at the top of page 398 if you need help classifying stationary points.)

Exercise 16C questions 1, 2aceg, 4–7, 8bc, 12

Complete the following questions before our next class.

Exercise 4A questions 1, 2, 6
Exercise 4B questions 1ade, 2adgh, 3abjmqrs, 4, 5, 6acdfgmn

[Update] Since we didn’t quite get to cover all of this material, the questions below are optional. (If you want to get a head start on these questions please go ahead, but you won’t be expected to have these completed for the next class.)

Exercise 3H questions 2, 3, 4, 6, 9, 10, 12, 14

Read through sections 3F and 3G in our textbook, then complete the following questions.

Exercise 3G.1 questions 1–3
Exercise 3G.2 questions 1, 4, 5

Complete the following before our next class.

Exercise 3E questions 1gk, 2aeino, 3a, 4ae, and 5ef.

Complete the following questions for tomorrow’s class.

Exercise 3D.1 questions 1abc, 2abcghi
Exercise 3D.2 questions 2, 3, 5, and 6

Complete the following questions before our next class.

Exercise 15F questions 1abcghi, 2abcghi, 3abcghi, 4
Exercise 15G questions 1defghi, 2defjkl, 3abcghi, 4

Also, think about how you could use what we have covered to calculate the derivative of the tangent function.

[spoiler title=’Hint for finding the derivative of the tangent function.’ style=’default’ collapse_link=’true’]If \(f(x)=\tan x\), then \(f(x)=\frac{\sin x}{\cos x}\), and there’s a rule that might help![/spoiler]