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Geom9­9and9­10.notebook                                            February 21, 2012


        BELL WORK:             Find the following ratios:
                               a) OW to WP
                               b) OP to WP
                               c) VR to RA
                               d) VA to RA

                               What do you notice?
        P                                      A
         60o                                   60o
                  4
                                          10


        O                       W           V                          R




         Today, we will cover the end of chapter 9.  The things you learn 
         today will follow you throughout high school and even to college.




         Look back at your bell work. We found some ratios of right 
         triangles. The ratios of right triangles are consistent. 

         Engineers, scientists, mathematicians, and everyone cool 
         thought it would be useful to give these ratios names. 




                                                                                       1
Geom9­9and9­10.notebook                             February 21, 2012



          Sine:
                              B

                                            c
          Cosine:             a


                              C             b          A
          Tangent:




       Example: Find each 
       ratio.                           C


                              15
       a. sin    A                          8


       b. cos    A                              B
                          A        17

       c. tan    A

       d. sin    B

       e. cos    B

       f. tan    B




                                                                        2
Geom9­9and9­10.notebook                                             February 21, 2012


          Mnemonics that I have learned:


           SOH CAH TOA



           Some Old Hippie

           Caught Another Hippie

           Tripping On Acid.




         Sin, cos, and tan can be very useful in finding lengths and angles 
         in real life. In order to do this, we need to know a couple of terms:

         angle of elevation ­ If you are looking upward at a point, this is 
         how the angle is described.


         angle of depression ­ If you are looking downward at a point, this 
         is how the angle is described.



        You will use the Table of Trigonometric Ratios as a reference to 
        solve some of these types of problems.




                                                                                        3
Geom9­9and9­10.notebook                                                     February 21, 2012


              Example:               a) Find m   D to the nearest degree.
                                     b) Find e to the nearest tenth.

                      E

                                  f = 20.1

               d = 11.2

                      F       e              D




         To an observer on a cliff 360m above sea level, the angle of 
         depression of a ship is 28 degrees. What is the horizontal distance 
         between the ship and the observer?




                                                                                                4
Geom9­9and9­10.notebook                                             February 21, 2012




            EXIT SLIP: Find each of the following in the 
            Table of Trigonometric Ratios.

            a) sin 21

            b) tan 52

            c) cos 5
                                       Homework: p.420 #3­10,15
                                                  p.425 #2­7,15
                                       Due Thursday

                                       Test Friday over chapter 9
                                       binder check Friday




                                                                                        5

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Geom9-9and9-10

  • 1. Geom9­9and9­10.notebook February 21, 2012 BELL WORK: Find the following ratios: a) OW to WP b) OP to WP c) VR to RA d) VA to RA What do you notice? P A 60o 60o 4 10 O W V R Today, we will cover the end of chapter 9.  The things you learn  today will follow you throughout high school and even to college. Look back at your bell work. We found some ratios of right  triangles. The ratios of right triangles are consistent.  Engineers, scientists, mathematicians, and everyone cool  thought it would be useful to give these ratios names.  1
  • 2. Geom9­9and9­10.notebook February 21, 2012 Sine: B c Cosine: a C b A Tangent: Example: Find each  ratio. C 15 a. sin    A 8 b. cos    A B A 17 c. tan    A d. sin    B e. cos    B f. tan    B 2
  • 3. Geom9­9and9­10.notebook February 21, 2012 Mnemonics that I have learned: SOH CAH TOA Some Old Hippie Caught Another Hippie Tripping On Acid. Sin, cos, and tan can be very useful in finding lengths and angles  in real life. In order to do this, we need to know a couple of terms: angle of elevation ­ If you are looking upward at a point, this is  how the angle is described. angle of depression ­ If you are looking downward at a point, this  is how the angle is described. You will use the Table of Trigonometric Ratios as a reference to  solve some of these types of problems. 3
  • 4. Geom9­9and9­10.notebook February 21, 2012 Example: a) Find m   D to the nearest degree. b) Find e to the nearest tenth. E f = 20.1 d = 11.2 F e D To an observer on a cliff 360m above sea level, the angle of  depression of a ship is 28 degrees. What is the horizontal distance  between the ship and the observer? 4
  • 5. Geom9­9and9­10.notebook February 21, 2012 EXIT SLIP: Find each of the following in the  Table of Trigonometric Ratios. a) sin 21 b) tan 52 c) cos 5 Homework: p.420 #3­10,15     p.425 #2­7,15 Due Thursday Test Friday over chapter 9 binder check Friday 5