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14. Dual Nature of Radiation & Matter
Chetan D. Gandate
M.Sc(Phy), B.Ed
Research Scholar (Corpus ID: 235367195)
Rashtrasant Tukdoji Maharaj Nagpur University, Nagpur
Contents
1. Photons & Photoelectric Effect
2. Experimental Set-up to study Photoelectric Effect
3. Effect of Intensity, Frequency, Potential on P.E. Current
4. Graphical representation of variation of P.E. Current
5. Laws of Photoelectric Effect
6. Einstein’s Photoelectric Equation
7. Photoelectric Effect based on Einstein’s Photoelectric Equation
8. Application of Photoelectric Effect
9. Matter Waves and de Broglie wavelength
10.Davisson & Germer Experiment
 Photon:- A packet or bundle of energy is called a photon.
Energy of a photon is E = hv = hC/λ
Where, h is the Planck’s constant,
ν is the frequency of the radiation or photon,
C is the speed of light (e.m. wave),
λ is the wavelength.
 Properties of photons:-
i) A photon travels at a speed of light c in vacuum. (i.e. 3 x 10-8 m/s)
ii) It has zero rest mass. i.e. the photon can exist at rest.
iii) The momentum of a photon is, P = E/C = h/ λ
iv) Photons travel in a straight line.
v) Photons are electrically neutral.
vi) Photons may show diffraction under given conditions.
vii)Photons are not deviated by magnetic and electric fields.
Photoelectric Effect
The phenomenon of emission of electrons from mainly metal
surfaces exposed to light energy of suitable frequency is known as
photoelectric effect.
The electrons emitted by this effect are called photoelectrons.
& The current constituted by photoelectrons is known as photoelectric
current.
Note: Non metals also show photoelectric effect.
Liquids and gasesalso show this effect but to limited extent.
Metals Metals other than Alkali Metals Alkali Metals
UV Visible light
No photoelectrons
Photoelectrons
Visible light
Photoelectrons
Glass transmits only visible and infra-red lights but not UV light.
Quartz transmits UV light.
When light of suitable frequency falls on the metallic cathode, photoelectrons
are emitted. These photoelectrons are attracted towards the +ve anode and
hence photoelectric current is constituted.
●
● K V
+
µA
C A
UV light
W
+ C – Metallic cathod
A – Metallic Anode
W – Quartz Window
-- Photoelectron
1) Effect of Intensity of Incident Light on
Photoelectric Current:-
For a fixed frequency, the
photoelectric current increases linearly with increase in
intensity of incident light.
2) Effect of Potential on Photoelectric
Current:
For a fixed frequency and intensity of
incident light, the photoelectric current
increases with increase in +ve potential
applied to the anode.
When all the photoelectrons reach the
plate A, current becomes maximum and is
known as saturation current.
I
µA
Intensity (L)
0
0
Saturation Current
L1
L2
L2 > L1
When –ve potential is applied to the plate A w.r.t. C, photoelectric current
becomes zero at a particular value of –ve potential called stopping potential or
cut-off potential.
Intensity of incident light does not affect the stopping potential.
I
µA
V Potential of A (V)
+
S
3) Effect of Frequency of Incident Light on Stopping Potential
I
µA
+
Saturation Current
ν2 >
ν1
ν
2
ν
1
VS2 VS1 0 Potential of A (V)
For a fixed intensity of incident
light, the photoelectric current
increases and is saturated with
increase in +ve potential applied
to the anode.
When potential is decreased
and taken below zero,
photoelectric current
decreases to zero but at
saturation point it again
increases.
Higher the frequency, higher the stopping potential. i.e. VS α ν
.
 Laws of Photoelectric Emission :-
 For a given substance, there is a minimum value of frequency of
incident light called threshold frequency below which no
photoelectric emission is possible, howsoever, the intensity of
incident light may be.
 The number of photoelectrons emitted per second (i.e. photoelectric
current) is directly proportional to the intensity of incident light
provided the frequency is above the threshold frequency.
 The maximum kinetic energy of the photoelectrons is directly
proportional to the frequency provided the frequency is above the
threshold frequency
 The maximum kinetic energy of the photoelectrons is independent
of the intensity of the incident light.
 The photoelectric emission is one-to-one. i.e. for every photon of
suitable frequency one electron is emitted.
Einstein’s Photoelectric Equation
Photon
hν
Metal
Photoelectro
n
When a photon of energy hν falls on a metal surface, the energy of the
photon is absorbed by the electron and is used in twoways:
i) A part of energy is used to overcome the surface barrier and come out of
the metal surface. This part of the energy is called ‘work function’ (Ф = hν0).
ii) The remaining part of the energy is used in giving a velocity ‘v’ to the
emitted photoelectron. This is equal to the maximum kinetic energy of the
photoelectrons ( ½ mv2 ) , Where ‘m’ is mass of the photoelectron.
max
hν = Ф + ½ mv2
max
= hν0 + ½ mv2
max
½ mv2 = h ( ν - ν )
max 0
½ mv2
max
Ф = hν0
According to law of conservation of energy,
Application of Photoelectric Effect
1. Automatic fire alarm
2. Automatic burglar alarm
3. Scanners in Television transmission
4. Reproduction of sound in cinema film
5. In paper industry to measure the thickness of paper
6. To locate flaws or holes in the finished goods
7. In astronomy
8. Photometry
9. Photoelectric sorting
10.Photo counting
11. Meteorology
Dual Nature of Radiation and Matter
Wave theory of electromagnetic radiations explained the phenomenon
of interference, diffraction and polarization.
On the other hand, quantum theory of e.m. radiations successfully
explained the photoelectric effect, Compton effect, black body
radiations, X- ray spectra, etc.
Thus, Radiations have dual nature.i.e. wave and particle nature.
Louis de Broglie suggested that the particles like electrons, protons,
neutrons, etc have also dual nature. i.e. They also can have particle as
well as wave nature.
Note: In no experiment, matter exists both as a particle and as a wave
simultaneously. It is either the one or the other aspect. i.e. The two
aspects are complementary to each other.
Conclusion
i) de Broglie wavelength is inversely proportional to the velocity of
the particle. If the particle moves faster, then the
wavelength will be smaller and vice versa.
ii) If the particle is at rest, then the de Broglie wavelength is infinite.
Such a wave can not be visualized.
iii)de Broglie wavelength is inversely proportional to the mass of the
particle. The wavelength associated with a heavier particle is
smaller than that with a lighter particle.
iv) de Broglie wavelength is independent of the charge of the particle.
Matter waves are probability waves, amplitude of which gives the
probability of existence of the particle at the point.
Davisson and Germer Experiment
●
●
F
V
θ
θ Ф
C
A
Nickel Crystal
Electron Gun
A beam of electrons emitted by the
electron gun is made to fall on Nickel
crystal cut along cubical axis at a
particular angle.
The scattered beam of electrons is
received by the detector which can be
rotated at any angle.
The energy of the incident beam of
electrons can be varied by changing the
applied voltage to the electron gun.
Intensity of scattered beam of
electrons is found to be maximum
when angle of scattering is 50° and the
accelerating potential is 54 V.
θ + 50°+ θ = 180° i.e. θ = 65°
For Ni crystal, lattice spacing d =
0.91 Å
For first principal maximum, n = 1
Electron diffraction is similar
to X-ray diffraction.
Bragg’s equation 2dsinθ = nλ gives
λ = 1.65 Å
Crystal
Lattice
Ф = 50°
Incident
Beam
Incident
Beam
Intensity of scattered beam at 44 V
Incident
Beam
Intensity of scattered beam at 48 V
Incident
Beam
Intensity of scattered beam at 64 V
Intensity of scattered beam at 54 V
According to de Broglie’s
hypothesis,
λ =
h
2meV
de Broglie wavelength of
moving electron at V = 54
Volt is 1.67 Å which is in
close agreement with 1.65 Å.
λ =
12.27 Å
V
or
Dual nature of radiation & matter

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Dual nature of radiation & matter

  • 1. 14. Dual Nature of Radiation & Matter Chetan D. Gandate M.Sc(Phy), B.Ed Research Scholar (Corpus ID: 235367195) Rashtrasant Tukdoji Maharaj Nagpur University, Nagpur
  • 2.
  • 3. Contents 1. Photons & Photoelectric Effect 2. Experimental Set-up to study Photoelectric Effect 3. Effect of Intensity, Frequency, Potential on P.E. Current 4. Graphical representation of variation of P.E. Current 5. Laws of Photoelectric Effect 6. Einstein’s Photoelectric Equation 7. Photoelectric Effect based on Einstein’s Photoelectric Equation 8. Application of Photoelectric Effect 9. Matter Waves and de Broglie wavelength 10.Davisson & Germer Experiment
  • 4.  Photon:- A packet or bundle of energy is called a photon. Energy of a photon is E = hv = hC/λ Where, h is the Planck’s constant, ν is the frequency of the radiation or photon, C is the speed of light (e.m. wave), λ is the wavelength.  Properties of photons:- i) A photon travels at a speed of light c in vacuum. (i.e. 3 x 10-8 m/s) ii) It has zero rest mass. i.e. the photon can exist at rest. iii) The momentum of a photon is, P = E/C = h/ λ iv) Photons travel in a straight line. v) Photons are electrically neutral. vi) Photons may show diffraction under given conditions. vii)Photons are not deviated by magnetic and electric fields.
  • 5. Photoelectric Effect The phenomenon of emission of electrons from mainly metal surfaces exposed to light energy of suitable frequency is known as photoelectric effect. The electrons emitted by this effect are called photoelectrons. & The current constituted by photoelectrons is known as photoelectric current. Note: Non metals also show photoelectric effect. Liquids and gasesalso show this effect but to limited extent. Metals Metals other than Alkali Metals Alkali Metals UV Visible light No photoelectrons Photoelectrons Visible light Photoelectrons
  • 6. Glass transmits only visible and infra-red lights but not UV light. Quartz transmits UV light. When light of suitable frequency falls on the metallic cathode, photoelectrons are emitted. These photoelectrons are attracted towards the +ve anode and hence photoelectric current is constituted. ● ● K V + µA C A UV light W + C – Metallic cathod A – Metallic Anode W – Quartz Window -- Photoelectron
  • 7. 1) Effect of Intensity of Incident Light on Photoelectric Current:- For a fixed frequency, the photoelectric current increases linearly with increase in intensity of incident light. 2) Effect of Potential on Photoelectric Current: For a fixed frequency and intensity of incident light, the photoelectric current increases with increase in +ve potential applied to the anode. When all the photoelectrons reach the plate A, current becomes maximum and is known as saturation current. I µA Intensity (L) 0 0 Saturation Current L1 L2 L2 > L1 When –ve potential is applied to the plate A w.r.t. C, photoelectric current becomes zero at a particular value of –ve potential called stopping potential or cut-off potential. Intensity of incident light does not affect the stopping potential. I µA V Potential of A (V) + S
  • 8. 3) Effect of Frequency of Incident Light on Stopping Potential I µA + Saturation Current ν2 > ν1 ν 2 ν 1 VS2 VS1 0 Potential of A (V) For a fixed intensity of incident light, the photoelectric current increases and is saturated with increase in +ve potential applied to the anode. When potential is decreased and taken below zero, photoelectric current decreases to zero but at saturation point it again increases. Higher the frequency, higher the stopping potential. i.e. VS α ν
  • 9. .  Laws of Photoelectric Emission :-  For a given substance, there is a minimum value of frequency of incident light called threshold frequency below which no photoelectric emission is possible, howsoever, the intensity of incident light may be.  The number of photoelectrons emitted per second (i.e. photoelectric current) is directly proportional to the intensity of incident light provided the frequency is above the threshold frequency.  The maximum kinetic energy of the photoelectrons is directly proportional to the frequency provided the frequency is above the threshold frequency  The maximum kinetic energy of the photoelectrons is independent of the intensity of the incident light.  The photoelectric emission is one-to-one. i.e. for every photon of suitable frequency one electron is emitted.
  • 10. Einstein’s Photoelectric Equation Photon hν Metal Photoelectro n When a photon of energy hν falls on a metal surface, the energy of the photon is absorbed by the electron and is used in twoways: i) A part of energy is used to overcome the surface barrier and come out of the metal surface. This part of the energy is called ‘work function’ (Ф = hν0). ii) The remaining part of the energy is used in giving a velocity ‘v’ to the emitted photoelectron. This is equal to the maximum kinetic energy of the photoelectrons ( ½ mv2 ) , Where ‘m’ is mass of the photoelectron. max hν = Ф + ½ mv2 max = hν0 + ½ mv2 max ½ mv2 = h ( ν - ν ) max 0 ½ mv2 max Ф = hν0 According to law of conservation of energy,
  • 11. Application of Photoelectric Effect 1. Automatic fire alarm 2. Automatic burglar alarm 3. Scanners in Television transmission 4. Reproduction of sound in cinema film 5. In paper industry to measure the thickness of paper 6. To locate flaws or holes in the finished goods 7. In astronomy 8. Photometry 9. Photoelectric sorting 10.Photo counting 11. Meteorology
  • 12. Dual Nature of Radiation and Matter Wave theory of electromagnetic radiations explained the phenomenon of interference, diffraction and polarization. On the other hand, quantum theory of e.m. radiations successfully explained the photoelectric effect, Compton effect, black body radiations, X- ray spectra, etc. Thus, Radiations have dual nature.i.e. wave and particle nature. Louis de Broglie suggested that the particles like electrons, protons, neutrons, etc have also dual nature. i.e. They also can have particle as well as wave nature. Note: In no experiment, matter exists both as a particle and as a wave simultaneously. It is either the one or the other aspect. i.e. The two aspects are complementary to each other.
  • 13. Conclusion i) de Broglie wavelength is inversely proportional to the velocity of the particle. If the particle moves faster, then the wavelength will be smaller and vice versa. ii) If the particle is at rest, then the de Broglie wavelength is infinite. Such a wave can not be visualized. iii)de Broglie wavelength is inversely proportional to the mass of the particle. The wavelength associated with a heavier particle is smaller than that with a lighter particle. iv) de Broglie wavelength is independent of the charge of the particle. Matter waves are probability waves, amplitude of which gives the probability of existence of the particle at the point.
  • 14. Davisson and Germer Experiment ● ● F V θ θ Ф C A Nickel Crystal Electron Gun A beam of electrons emitted by the electron gun is made to fall on Nickel crystal cut along cubical axis at a particular angle. The scattered beam of electrons is received by the detector which can be rotated at any angle. The energy of the incident beam of electrons can be varied by changing the applied voltage to the electron gun. Intensity of scattered beam of electrons is found to be maximum when angle of scattering is 50° and the accelerating potential is 54 V. θ + 50°+ θ = 180° i.e. θ = 65° For Ni crystal, lattice spacing d = 0.91 Å For first principal maximum, n = 1 Electron diffraction is similar to X-ray diffraction. Bragg’s equation 2dsinθ = nλ gives λ = 1.65 Å Crystal Lattice
  • 15. Ф = 50° Incident Beam Incident Beam Intensity of scattered beam at 44 V Incident Beam Intensity of scattered beam at 48 V Incident Beam Intensity of scattered beam at 64 V Intensity of scattered beam at 54 V According to de Broglie’s hypothesis, λ = h 2meV de Broglie wavelength of moving electron at V = 54 Volt is 1.67 Å which is in close agreement with 1.65 Å. λ = 12.27 Å V or