Photoelectric Effect. Introduction. Functional principle
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1 Introduction The photo cell is used to demonstrate the photoelectric effect. When the photocathode is irradiated with light, electrons are liberated from the photocathode and can be detected at the anode ring as a photoelectric current in a suitable circuit. This device can be used to show that the energy of the light is proportional to the frequency of the radiation and independent of the intensity of the radiation. When the photocathode is irradiated with monochromatic light, it is possible to determine Planck s constant. In addition to confirming Planck s calculations for the radiation of a black body, Einstein s interpretation of these experiments confirmed the quantum nature of light. Functional principle Light is emitted by a high pressure Mercury lamp. Several lenses focuses the light beam towards the photocell Interference filters can be used to select a special wavelength Inside the photocell the light causes the emission of electrons at the cathode through photoelectric effect. The electrons fly to the circular anode which rise the voltage in the capacitor and the anode. This ends up in an electric field between anode and cathode so that the electrons were slowed down since they are no longer able to reach the anode. The voltage between anode and cathode is a measurement for the energy of the electrons. The whole configuration is placed in a vacuum tube to avoid collisions between electrons and gas molecules of the air. Cathode Circular anode Interference filters High pressure Mercury lamp U CERN Teachers Lab
2 Setup Equipment 1 Photo cell 1 Basic device for photo cell 1 High pressure mercury lamp 1 Universal choke, in housing, 23 V, 5 Hz. 1 Lens in holder, f = + 1 mm 1 Iris diaphragm in holder 1 Filter revolver with several interference filters 1 Electrometer amplifier 1 Plug-in unit 23 V AC/12 V AC 1 STE capacitor, 1 pf, 63 V 1 STE key switch (N.O.) 1 Voltmeter, DC 1 Optical bench with standard profile, 1 m Cables Assembling the experiment 1. Connect the universal choke to the mains via the distribution box. 2. Mount the high-pressure mercury lamp (a) at the marked position using an optical rider (H = 9 mm), connect it to the universal choke and switch it on. 3. Mount the photocell (e) at the marked position using an optical rider (H = 9 mm); remove the cover and align the photocell so that the coated black surface is facing the mercury lamp. Do not attach the cover yet. 4. Mount the iris diaphragm (b) on the optical bench at the marked position using an optical rider (H = 12 mm). 5. Mount the lens (c) at the marked position using an optical rider (H = 12 mm), revolve the filter holder so that there is no filter in the lightray. 6. Mount the filter revolver with interference filter (d) at the marked position using an optical rider 7. Adjust the heights so that the center of the lens and all other equipment is at the same height as the center of the iris diaphragm CERN Teachers Lab
3 8. Set up the electrometer amplifier circuit as shown in the figure below. 9. Attach terminal plug (f) and connect the 1 pf capacitor and the key switch. 1. Attach coupling plug (g), the BNC/4 mm adapter and the straight BNC and connect these to the gray screened cable of the photocell. 11. Connect both black cables (h) of the photocell to the ground connection on the electrometer amplifier. 12. Connect the multimeter to the output of the electrometer amplifier. 13. Connect the plug-in supply unit (12 V) to the electrometer amplifier and plug it in via the distribution box. 14. Connect the optical bench (and possibly the rod of the basic device of the photocell) to the ground connection of the electrometer amplifier, and connect this terminal to the external ground of the distribution box. Experimental procedure 1. Switch on the multimeter and set the range switch to 1 V DC. 2. Turn the interference filter for yellow light ( λ = 578 nm) into the beam path. 3. Discharge the capacitor by holding down the key switch until the multimeter reads zero V. 4. Start the measurement by releasing the key switch; wait about 3 s to 1 minute, until the capacitor has charged to the limit voltage U. Write down the measured value for U in a table like the one below. 5. Turn the interference filter for green light ( λ = 546 nm) into the beam path and repeat the measurement. Safety precautions The high pressure mercury lamp also emits light in the UV range, and can thus damage the eyes. Never look into the direct or reflected beam of light from the high pressure mercury lamp. Do not exert mechanical force on the vacuum cell, danger of implosions!! CERN Teachers Lab
4 Photoelectric effect Tasks: 1. Measure the limit voltage U for violet (λ=45 nm) and yellow (λ=578 nm) light. What differences can be found? 2. How does the limit voltage change if you increase the intensity of the light? Results: 1. The limit voltage U is much bigger for violet than for yellow light. 2. The intensity of the light does not influence the limit voltage. With classical wave theory of light we would expect that the emission of electrons does not depend on the wavelength of the light. The photoelectric effect (and the limit voltage U ) should depend on the intensity, not on the frequency or wavelength of light. How we saw in this experiment, this is not true: the limit voltage is proportional to the wavelength and not to the intensity. The explanation for this phenomenon was given by Einstein in 195: he postulated that light consists of a flux of particles, called photons, whose energy E is proportional to the frequency ν: E = h ν (h = 6,62*1-34 Js: Planck s constant) The irradiated photons may then hit an electron in the metal and, if the energy is greater than the ionization energy W of the atom, make the electron exit the atom CERN Teachers Lab
5 Determination of h / e und ionization energy W Tasks: 1. Measure the limit voltage U for different wavelengths as described above and fill in the table: Color λ (nm) ν (THz) U (V) Yellow Green Blue Violet Plot the measurements in a coordinate system with frequency (ν) on the first axis, and voltage (U ) on the second, and make a best fit of a straight line trough the points (and/or by linear regression analysis of the measurements) and calculate the slope of the line to determine h / e und the ionization energy W of the material of the cathode! If the photons energy E = h ν is greater than the ionization energy W, the rest is found as kinetic E = W + E hν = W + E energy (E k ) of the electron (the photon disappears ): photon k k Since the ionization energy of the atom is a constant, we can calculate Plancks constant h by measuring the kinetic energy E k of the ejecting electrons. We use a photocell with an anode which is used to slow down the electrons which are ejected when we illuminate the cathode layer with monochromatic light. The anode voltage is made by charging a capacitor with the ejecting electrons. The voltage in the capacitor will then rise until the ejecting electrons are no longer able to reach the anode then we know that the electric potential between the anode and cathode is exactly equal to the kinetic energy. The work done on a charge that falls trough a electric potential U is given by EU = eu (e is the charge of the elecrons the elementary charge). We measure this voltage and wait until it reaches the limit voltage U, which then gives us a measure of the kinetic energy of the electrons. Then we can set Ek = eu in the above equation: hν = W + E hν = W + eu k We then are able to express this voltage as a linear function of frequency of the light: hν = W + eu eu = hν W U h W = ν e e This is a linear function with slope h e, so that if we measure the voltage for light with different frequency and find the slope of the best-fit straight line trough these points, we can multiply this by e 19 = C and get an estimate for Planck s constant CERN Teachers Lab
6 Results: 1. Values: Color λ (nm) ν (THz) U (V) Yellow ,66 Green ,76 Blue ,35 Violet ,53 2. The quotient of Planck s constant (h=6,62*1-34 Js) und elementary charge (e=1,6*1-19 C) is: h / e =4,14*1-15 Js / C. The ionisation energy of the photocathode is W=1,4274 ev CERN Teachers Lab
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