8:00 Class  Announcements  
   
   
   
  Last updated: 8/23/09  
 
  Date
Assigned
Day 8:00 Trigonometry Sec. Due
Date
Problems Assigned  
      Distance & Midpoint Formulas 2.1      
      Graphs of Equations 2.2      
      Lines 2.3      
      Circles 2.4      
      Functions 3.1      
      Graph of a Function 3.2      
      Properties of Functions 3.3      
      Library of Functions 3.4      
      Transformations 3.5      
      Review Chapters 2 and 3        
      Test on Chapters 2 and 3        
      Angles & Their Measure 7.1      
      Right Triangle Trigonometry 7.2      
      Trig Functions of Acute Angles 7.3      
      Trig Functions of Gen. Angles 7.4      
      Unit Circle; Prop. Of Trig Func. 7.5      
      Graphs of Sine and Cosine 7.6      
      tan, csc, sec, cot graphs 7.7      
      Phase Shift, Curve Fitting 7.8      
      Review Chapter 7        
      Chapter 7 Test        
      sin,cos,tan Inverse Functions 8.1      
      Other Trig Inverse Functions 8.2      
      Trig Identities 8.3      
      Sum & Difference Forumulas 8.4      
      Double & Half Angle Formulas 8.5      
      Product to Sum, Sum to Product 8.6      
      Trigonometric Equations 1 8.7      
      Trigonometric Equations II 8.8      
      Review Chapter 8        
      Chapter 8 Test        
      Right Triangle Applications 9.1      
      Law of Sines 9.2      
      Law of Cosines 9.3      
      Area of a Triangle 9.4      
      Harmonic Motion 9.5      
      Review Chapter 9        
      Chapter 9 test        
      Polar Coordinates 10.1      
      Polar Equations and Graphs 10.2   1. Test r=sinθ tanθ and r=cscθ cosθ for symmetry using  
                 the six tests given in class.  
            2. Graph r=1-4cosθ by hand using a table of values and testing for  
                 symmetry as shown in examples 7-12 in the textbook.  
            3. Graph r = 4 cos 2θ using the table of values handed out in class.  
      Polar Equations and Graphs 10.2   Use a graphing utility to graph r=θ. Let -20<θ<20, -25<x<25,  
                and let -16<y<16. If using Graphmatica, use the letter t for θ.  
                 Equations must be solved for r.  
      Complex Plane, DeMoivre's Th. 10.3      
      Vectors 10.4      
      The Dot Product 10.5      
      Vectors in Space 5.6      
      The Cross Product 5.7      
      Review for final