Archives of the Algebra II Schedule

(Algebra II, Period E)

M 5/1/00

HW due today: §13-3 #39-81 mo3

 

T 5/2/00

HW due today: §13-4 #3-39 mo3 (calculator only; no work required)

 

W 5/3/00

Before class today, read §13-5 carefully.

 

Th 5/4/00

HW due today: §13-5 #3-14 (choose any 3), #15-19 all (use calculator, but record results neatly on paper)

 

F 5/5/00

HW due today: Sample Test (first priority); §13-6 #3-12 mo3 (use calculator to check, but note that on the test, you must be able to do these without a calculator). The complete answer key is also available.

 

M 5/8/00

Test on Chapter 13 (§§13-1 through 13-6 only); please finish problem #8 at home tonight.

 

T 5/9/00

HW due today: Problem #8 from yesterday’s test. In class: §14-1 #Q1-Q10.

 

W 5/10/00

HW due today: §14-1 #3-30 mo3. Optional HW to increase your test score: See Mr. Hansen or Mr. Graham for handout entitled "Trigonometry Practice."

 

Th 5/11/00

HW due today: §14-2 #3-36 mo3

 

F 5/12/00

HW due today: §15-1 #1-10 all, 12, 13

 

M 5/15/00

HW due today: §15-1 #1-10 all, 12, 13, 18, 20, 23

 

T 5/16/00

Review for test. Before class today, please work the following problems, which constitute a sample test:
§14-1 #1, 5, 11, 25
§14-2 #15, 17, 26
§15-1 #3, 5, 11, 21.

Answers to all of these problems except for #26 are in the back of your book. Here is a solution to §14-2 #26, but don’t peek until you have tried on your own!

Look at RHS to see a denominator begging to be rationalized. Start with RHS and multiply both numerator and denominator by (sec q + tan q) to get (sec q + tan q) / (sec2 q – tan2 q). Now tackle the denominator by itself as 1/cos2 q – sin2 q/cos2 q, which is easy to evaluate since we already have the c.d., namely cos2 q. Perform the fractional subtraction to get (1 – sin2 q) / cos2 q , which simplifies to cos2 q / cos2 q = 1. If the denominator of the RHS is 1, then the RHS is simply (sec q + tan q) / 1 = sec q + tan q as required. (Note: We did this same problem in class on Wed. 5/10 using a slightly different method. Check your notes and compare. Several methods are usually possible for each identity proof.)

 

W 5/17/00

Test on §§14-1, 14-2, and 15-1

 

 

 

 

 


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Last updated: 17 May 2000