Complete the following questions before our next class.
Exercise 2D question 1a, 2b, 3bce, 4ab, 5
11 SL: Working with the Discriminant
Complete the following questions before our next class.
(Black Textbook)
Exercise 2c questions 1acdfhi, 3, 4c, 7
11 SL: The Quadratic Formula and the Discriminant
Complete the following questions before tomorrow’s class.
(Red Textbook)
Exercise 4D.3 questions 1g, 2gi
Exercise 4D.4 questions 1, 3, 4abd, 5ab, 6a
11 SL: Completing the Square
Complete the questions below before our next class.
Red Textbook:
Exercise 4D.2 questions 2d, 3a
Black Textbook:
Exercise 2B.2 questions 1adg, 2acdef
Exercise 2B.3 questions 1egi, 2adghi
11 SL: Solving Quadratic Equations (Part 1)
Complete the questions below before our next class.
(Red textbook)
Exercise 4B questions 1abc, 2dg
Exercise 4D.1 questions 1ad, 2dg, 3dg, 4e
Now look through the exercises listed below.
Exercise 4A questions 1d, 2dg
Exercise 4C questions 2eg
If you know how to solve these questions (from Section 4A and 4C) you can skip them, but if you’re not sure how to solve them, make sure you give them a try.
11 SL: Forms of Quadratic Functions
Complete the following questions before our next class.
Exercise 2B.1 questions 1, 2adghi, 3abde, 4adg
11 SL: Binomial Theorem Practice Questions
Complete the following questions before our next class—completing these questions is the best way to prepare for next week’s test!
11 SL: The Binomial Theorem
Complete the following questions before our next class.
Exercise 1B questions 7 and 9
Exercise 1C questions 1ac, 2ac, 4, 6ab, 7abc, 8, 11, 12
11 SL: Expanding Binomials
Complete the following questions before our next class. (You can use the Binomial Theorem to answer these questions, or you can read the textbook to learn about Pascal’s Triangle, which can also be used.)
Exercise 1B questions 1ehkl, 2hi, 6a
11 SL: Factorial Notation
Complete the following questions before our next class. (All questions are from the black textbook.)
Exercise 1A – all questions
Challenge question: There are 15 people on a committee. Four people will be selected from the committee to form a subcommittee. In how many ways is it possible to form the subcommittee?