Assignment:

  • Textbook p322 #1-21
  • Review from notes booklet: #1, 5-14, 16, 18-21

Answers to the review questions:

1D
5C
6C
7D
8iC  8iiC   8iiiA
9C
11A
12A
13B

14

16a

16b

19a

19b

20

21

Resources:

Assignment

  • p297 #1-8, 10, 11, 13, 14, C1 C2 *16 *17

Things you should know after today:

  • know how the Pythagorean Identities are derived
Attachments:
FileDescriptionFile size
Download this file (12.6.1.notes.pdf)12.6.1.notes.pdf 450 kB

Resources:

Assignment

  • p306 #1, 12, 6-10, 17, 19
  • Example from notes
  • p306 #3-5, 11, 12, 13, 15, 16

Things you should know after today

Attachments:
FileDescriptionFile size
Download this file (12.6.2a.notes.pdf)12.6.2a.notes.pdf 398 kB
Download this file (12.6.2b.notes.pdf)12.6.2b.notes.pdf 442 kB

Some points to remember:

  • Set up your "Berlin Wall"
  • Strategies to apply:
  1. Replacing known identities
    1. Second degree terms -> Pythagorean Identities
    2. Double Angle Identities should be converted to single angles
    3. Rewrite things in terms of sine and cosine if necessary
  2. Simplifying complex fractions (fancy 1) or combining fractions (common denominator)
  3. Look for GCF's or factors that can be reduced
  4. Look for Binomial conjugates.  Often you can use a "fancy 1" on one side of the wall to make a difference of squares that will turn into a Pythagorean Identity

Resources:

  • Notes: 6.3(a abd b) Proving Identities

Assignment

  • p314 #1-7 C1 C2
  • p314 #9-15
Attachments:
FileDescriptionFile size
Download this file (12.6.3.notes.pdf)12.6.3.notes.pdf 243 kB

Resources:

  • Notes: 6.4 Solving Trigonometric Equations Using Identities

Assignment

  • p320 #1-5 7-12 15
Attachments:
FileDescriptionFile size
Download this file (12.6.4.notes.pdf)12.6.4.notes.pdf 271 kB
   
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