SlideShare a Scribd company logo
1 of 46
1


                               Corpuscles

                          Corpuscles




  Corpuscles             Corpuscular theory




Christian Huygens

                             wave theory




        (Grimaldi)




Thomas Yong          Augustin Fresnel
Leon Foucault

Corpucle theory




                  James Clerk Maxwell


                                      x 108




                  Heinrich Hertz


                      Maxwell




                      (Albert Einstien)

                         (Max Planck)


(photons)
(wave and particle

properties)
“CORPUSCULAR” SIR ISSAC NEWTON




                         CHRISTIAN HUYGENS


   CHRISTIAN

HUYGENS




      NEWTON
HUYGENS

MAXWELL

GRIMALDI
MAXWELL



          1
2




    “   ”
“   ”




            “        ”

        “       ”*




#
“   ”

-

-
2

1.




2.
3.




         2

1.




     -


     -




2.
1.
     2.
     3.
     4.




3.




                  3




          3 108

                      1
“1        ”




     v
     s
     t

     --




     v
     f
3

1.




2.       500




3.
4.



                          2 108 m/s

                          4 108 m/s

                          8 108 m/s

                          16 108 m/s

                          3

1.                                               3 108

                      1

     1 365 24 60 60




                              S = 3 108 1 365 24 60 60

                              S = 9.46 1015

2.                                               3 108

                                500
S = 3 108 1 500

               S = 1.5 1011

3.



4.
                                 3 108




           4

     4.1
2




                2




-

    (s)
-

    ( s')
(M)




     M

         =         =

               =       =



1.

2.                         m=1
3.       -




1)




              N=   360
                         1




 N=

     =




          2              60
=




2)
3)



4)
4

       4.1

1)                                        A

           M1         15                      M1   M2

20                            M1      M2 3              M1

      M2




     1) 5 , 35 ,45    15 , 25 , 55

     2) 15 , 25 ,55    5 , 35 , 45

     3) 10 , 15 ,35        25 , 45 , 55

     4) 25 , 45 ,55        10 , 15 , 35

 2)                                                      M1

                                 2)
1)
     2)
     3)                           M

          M
     4)




3)

                          v

                              v

                                  v

                      v

     1) V     V

     2) V     V       V

     3) V         V

     4) V = V         V
4)               2       60


     1) 3

     2) 6

     3) 9

     4) 11




5)               180




     1) 90 cm

     2) 150 cm

     3) 110 cm

     4) 10 cm




                     4
C

R

V

MM’   MM’

R
1)                          C


2)                  (R)

3)                    (V)                 MM’

4)             CV               C         V


5)   F)




6)        f)

                                f =   )
1)



    2)


    3)


    4)




-
-       C S > 2f )




                     F   C




-   C                        C
-   F   C




            C




-
-   F S< f)




2
-




    F       F




-
        F
-
4

     4.2

1.




            cm       cm   cm   cm

3.           R




       2R            R
4.
15
4




2.




     f=   =   = 50
f=




5.




          f = +5

     S’ = +10               S=

?

      =

      =

                   =
=

            S = 10



                   s = 10   R=?

        S’ = +15

1       f

    =

    =

    =

f=




2

f=

6=                 -
R = 12

                                 12

8.




10.            f=   =+    = +2



          S=1       m=?

          m=

          m=

                    m=-

                                      m
4

4.3

 1.




 2.
4.3

1.       : S =10 cm S’ = - cm (

                       S’            f

                       1     1   1
                       f     S   S


     :                               =

                   =

                           = -

                  f = -10 cm

              f
2.                : S =12.6 cm S’ = - cm

       (                                     S’

            f
                                                  1   1       1
                                                  f   S       S

                :                                     =



                                                          =


                                       =


                                                              f=

-11.45 cm

                          f

More Related Content

Viewers also liked

ใบความรู้ฟิสิกส์
ใบความรู้ฟิสิกส์ใบความรู้ฟิสิกส์
ใบความรู้ฟิสิกส์Fern Leelasittikul
 
Actionpoint helvior tpowerpt
Actionpoint helvior tpowerptActionpoint helvior tpowerpt
Actionpoint helvior tpowerptPaul Duncan
 
Stockmanagementsystem
StockmanagementsystemStockmanagementsystem
Stockmanagementsystemalvnarayanan
 
ακολουθια Fibonacci
ακολουθια Fibonacciακολουθια Fibonacci
ακολουθια Fibonacciharav24
 
εικασια
εικασιαεικασια
εικασιαharav24
 
How to create an effective presentation
How to create an effective presentationHow to create an effective presentation
How to create an effective presentationJames Casella
 
λεσχη αναγνωσης
λεσχη αναγνωσηςλεσχη αναγνωσης
λεσχη αναγνωσηςharav24
 
εικασια
εικασιαεικασια
εικασιαharav24
 
How to create an effective presentation
How to create an effective presentationHow to create an effective presentation
How to create an effective presentationJames Casella
 
Cortland county community action program
Cortland county community action programCortland county community action program
Cortland county community action programJames Casella
 

Viewers also liked (11)

ใบความรู้ฟิสิกส์
ใบความรู้ฟิสิกส์ใบความรู้ฟิสิกส์
ใบความรู้ฟิสิกส์
 
Actionpoint helvior tpowerpt
Actionpoint helvior tpowerptActionpoint helvior tpowerpt
Actionpoint helvior tpowerpt
 
Stockmanagementsystem
StockmanagementsystemStockmanagementsystem
Stockmanagementsystem
 
ακολουθια Fibonacci
ακολουθια Fibonacciακολουθια Fibonacci
ακολουθια Fibonacci
 
εικασια
εικασιαεικασια
εικασια
 
How to create an effective presentation
How to create an effective presentationHow to create an effective presentation
How to create an effective presentation
 
λεσχη αναγνωσης
λεσχη αναγνωσηςλεσχη αναγνωσης
λεσχη αναγνωσης
 
εικασια
εικασιαεικασια
εικασια
 
How to create an effective presentation
How to create an effective presentationHow to create an effective presentation
How to create an effective presentation
 
Presentación1
Presentación1Presentación1
Presentación1
 
Cortland county community action program
Cortland county community action programCortland county community action program
Cortland county community action program
 

Similar to Corpuscular theory and wave theory in history

Calculus 10th edition anton solutions manual
Calculus 10th edition anton solutions manualCalculus 10th edition anton solutions manual
Calculus 10th edition anton solutions manualReece1334
 
7 วิชา ฟิสิกส์ the brain
7 วิชา ฟิสิกส์   the brain7 วิชา ฟิสิกส์   the brain
7 วิชา ฟิสิกส์ the brainHiran Vayakk
 
4th Period Review(Carta)With Answers
4th Period Review(Carta)With Answers4th Period Review(Carta)With Answers
4th Period Review(Carta)With Answersberemontalvo
 
คณิตศาสตร์ 60 เฟรม กาญจนรัตน์
คณิตศาสตร์ 60 เฟรม กาญจนรัตน์คณิตศาสตร์ 60 เฟรม กาญจนรัตน์
คณิตศาสตร์ 60 เฟรม กาญจนรัตน์krookay2012
 
คณิตศาสตร์ 60 เฟรม กาญจนรัตน์
คณิตศาสตร์ 60 เฟรม กาญจนรัตน์คณิตศาสตร์ 60 เฟรม กาญจนรัตน์
คณิตศาสตร์ 60 เฟรม กาญจนรัตน์krookay2012
 
System dynamics 3rd edition palm solutions manual
System dynamics 3rd edition palm solutions manualSystem dynamics 3rd edition palm solutions manual
System dynamics 3rd edition palm solutions manualSextonMales
 
Measures of dispersion - united world school of business
Measures of dispersion -  united world school of businessMeasures of dispersion -  united world school of business
Measures of dispersion - united world school of businessUnitedworld School Of Business
 
Quantitative techniques for MBA (QDM)
Quantitative techniques for MBA (QDM)Quantitative techniques for MBA (QDM)
Quantitative techniques for MBA (QDM)npazare
 

Similar to Corpuscular theory and wave theory in history (20)

08 - Complexity
08 - Complexity08 - Complexity
08 - Complexity
 
Calculus 10th edition anton solutions manual
Calculus 10th edition anton solutions manualCalculus 10th edition anton solutions manual
Calculus 10th edition anton solutions manual
 
7 วิชา ฟิสิกส์ the brain
7 วิชา ฟิสิกส์   the brain7 วิชา ฟิสิกส์   the brain
7 วิชา ฟิสิกส์ the brain
 
Tugas blog-matematika
Tugas blog-matematikaTugas blog-matematika
Tugas blog-matematika
 
41 introductory ci
41 introductory ci41 introductory ci
41 introductory ci
 
4th Period Review(Carta)With Answers
4th Period Review(Carta)With Answers4th Period Review(Carta)With Answers
4th Period Review(Carta)With Answers
 
คณิตศาสตร์ 60 เฟรม กาญจนรัตน์
คณิตศาสตร์ 60 เฟรม กาญจนรัตน์คณิตศาสตร์ 60 เฟรม กาญจนรัตน์
คณิตศาสตร์ 60 เฟรม กาญจนรัตน์
 
คณิตศาสตร์ 60 เฟรม กาญจนรัตน์
คณิตศาสตร์ 60 เฟรม กาญจนรัตน์คณิตศาสตร์ 60 เฟรม กาญจนรัตน์
คณิตศาสตร์ 60 เฟรม กาญจนรัตน์
 
Maths book2 Text book answer
Maths book2 Text book answerMaths book2 Text book answer
Maths book2 Text book answer
 
008 math a-net
008 math a-net008 math a-net
008 math a-net
 
008 math a-net
008 math a-net008 math a-net
008 math a-net
 
Dispersion uwsb
Dispersion   uwsbDispersion   uwsb
Dispersion uwsb
 
System dynamics 3rd edition palm solutions manual
System dynamics 3rd edition palm solutions manualSystem dynamics 3rd edition palm solutions manual
System dynamics 3rd edition palm solutions manual
 
Sk7 ph
Sk7 phSk7 ph
Sk7 ph
 
Sk7 ph
Sk7 phSk7 ph
Sk7 ph
 
Measures of dispersion - united world school of business
Measures of dispersion -  united world school of businessMeasures of dispersion -  united world school of business
Measures of dispersion - united world school of business
 
Maths 301 key_sem_1_2007_2008
Maths 301 key_sem_1_2007_2008Maths 301 key_sem_1_2007_2008
Maths 301 key_sem_1_2007_2008
 
Kunci jawaban fisika
Kunci jawaban fisikaKunci jawaban fisika
Kunci jawaban fisika
 
Quantitative techniques for MBA (QDM)
Quantitative techniques for MBA (QDM)Quantitative techniques for MBA (QDM)
Quantitative techniques for MBA (QDM)
 
Trig packet1 000
Trig packet1 000Trig packet1 000
Trig packet1 000
 

Corpuscular theory and wave theory in history

  • 1. 1 Corpuscles Corpuscles Corpuscles Corpuscular theory Christian Huygens wave theory (Grimaldi) Thomas Yong Augustin Fresnel
  • 2. Leon Foucault Corpucle theory James Clerk Maxwell x 108 Heinrich Hertz Maxwell (Albert Einstien) (Max Planck) (photons)
  • 4. “CORPUSCULAR” SIR ISSAC NEWTON CHRISTIAN HUYGENS CHRISTIAN HUYGENS NEWTON
  • 7. 2 “ ”
  • 8. ” “ ” “ ”* #
  • 9. ” - -
  • 11. 3. 2 1. - - 2.
  • 12. 1. 2. 3. 4. 3. 3 3 108 1
  • 13. “1 ” v s t -- v f
  • 14. 3 1. 2. 500 3.
  • 15. 4. 2 108 m/s 4 108 m/s 8 108 m/s 16 108 m/s 3 1. 3 108 1 1 365 24 60 60 S = 3 108 1 365 24 60 60 S = 9.46 1015 2. 3 108 500
  • 16. S = 3 108 1 500 S = 1.5 1011 3. 4. 3 108 4 4.1
  • 17. 2 2 - (s) - ( s')
  • 18. (M) M = = = = 1. 2. m=1
  • 19. 3. - 1) N= 360 1 N= = 2 60
  • 20. = 2)
  • 21. 3) 4)
  • 22. 4 4.1 1) A M1 15 M1 M2 20 M1 M2 3 M1 M2 1) 5 , 35 ,45 15 , 25 , 55 2) 15 , 25 ,55 5 , 35 , 45 3) 10 , 15 ,35 25 , 45 , 55 4) 25 , 45 ,55 10 , 15 , 35 2) M1 2)
  • 23. 1) 2) 3) M M 4) 3) v v v v 1) V V 2) V V V 3) V V 4) V = V V
  • 24. 4) 2 60 1) 3 2) 6 3) 9 4) 11 5) 180 1) 90 cm 2) 150 cm 3) 110 cm 4) 10 cm 4
  • 25. C R V MM’ MM’ R
  • 26. 1) C 2) (R) 3) (V) MM’ 4) CV C V 5) F) 6) f) f = )
  • 27. 1) 2) 3) 4) -
  • 28. - C S > 2f ) F C - C C
  • 29. - F C C -
  • 30. - F S< f) 2
  • 31. - F F - F
  • 32.
  • 33.
  • 34.
  • 35. -
  • 36. 4 4.2 1. cm cm cm cm 3. R 2R R
  • 37. 4.
  • 38. 15
  • 39.
  • 40. 4 2. f= = = 50
  • 41. f= 5. f = +5 S’ = +10 S= ? = = =
  • 42. = S = 10 s = 10 R=? S’ = +15 1 f = = = f= 2 f= 6= -
  • 43. R = 12 12 8. 10. f= =+ = +2 S=1 m=? m= m= m=- m
  • 45. 4.3 1. : S =10 cm S’ = - cm ( S’ f 1 1 1 f S S : = = = - f = -10 cm f
  • 46. 2. : S =12.6 cm S’ = - cm ( S’ f 1 1 1 f S S : = = = f= -11.45 cm f