Complete the following questions before our next class.
Exercise 18F questions 1, 2a–e, 3, 5a–f, 6a–e
Exercise 18G* questions 1–5
*You can use inspection to solve these whenever possible!
Complete the following questions before our next class.
Exercise 18F questions 1, 2a–e, 3, 5a–f, 6a–e
Exercise 18G* questions 1–5
*You can use inspection to solve these whenever possible!
Complete the following questions before our next class.
Exercise 18H questions 1–5
Complete the following questions before our next class.
Exercise 18E.1 questions 1–3
Complete the following questions before our next class (tomorrow).
Exercise 18B questions 1–3
Exercise 18D questions 1–12
On Friday, December 14th we’ll have our calculus test on curve sketching, kinematics, and optimization (corresponding to Chapters 16 and 17 in our textbook).
A review package is available here: Kinematics and Applications of Derivatives Questions (you’ll need your password for the SL Resources page), and the mark scheme is also available for download on the SL Resources page.
Complete the following questions before our next class. (You can skip any question parts that involve drawing a “motion diagram.”)
Exercise 17A.1 question 2
Exercise 17A.2 questions 1, 2, 4, 6
Exercise 17B questions 1, 2, 5, 8, 9, 10, 13
Complete the following questions before our next class.
Exercise 16D.1 questions 2cf, 3efh, 9
Exercise 16D.2 questions 1, 2
Review Set 16C question 13
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 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]
Complete the following questions for our next class.
Exercise 15D questions 1—3
Exercise 15E questions 1—3, 6