“Newton, forgive me...”, Albert Einstein

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Presentation transcript:

“Newton, forgive me...”, Albert Einstein One of the most popular concepts concerning Quantum Mechanics is called , “The Photoelectric Effect”. In 1905, Albert Einstein published this theory for which he won the Nobel Prize in 1921.

The Photoelectric Effect "When light strikes a material, electrons are emitted. The radiant energy supplies the work necessary to free the electrons from the surface."

Group Think! – Whiteboards – 10 minutes! In a group of 2 or 3 come up with answers to the following: What properties of the incoming light would effect it’s ability to eject electrons? Would all metals react the same to similar photon’s of light? What effect would increasing the intensity of light (# of photon’s) have? Are all emitted electrons equivalent? If not how are they different, and what led to this difference?

An Aside… Remember electron-volts (eV): This is a very useful unit as it shortens our calculations and allows us to stray away from using exponents.

Light Review

Photoelectric Fact #1 The frequency of radiation must be above a certain value. This minimum frequency required by the source of electromagnetic radiation to just liberate electrons from the metal is known as threshold frequency, f0. The threshold frequency is the X-intercept of the Energy vs. Frequency graph!

Photoelectric Fact #2 Work function, Φ, is defined as the least energy that must be supplied to remove a free electron from the surface of the metal Not ALL of the energy goes into work! As you can see the electron then MOVES across the GAP to the anode with a certain speed and kinetic energy.

THE BOTTOM LINE: Energy Conservation must still hold true! Photoelectric Fact #3 THE BOTTOM LINE: Energy Conservation must still hold true! The energy NOT used to do work goes into KINETIC ENERGY as the electron LEAVES the surface. Light Energy, E WORK done to remove the electron The MAXIMUM KINETIC ENERGY is the energy difference between the MINIMUM AMOUNT of energy needed (ie. the work function) and the LIGHT ENERGY of the incident photon.

Putting it all together KINETIC ENERGY can be plotted on the y axis and FREQUENCY on the x-axis. The WORK FUNCTION is the y – intercept as the THRESHOLD FREQUNECY is the x intercept. PLANCK’S CONSTANT is the slope of the graph.

When Data doesn’t match theory… Classical physics predicts that any frequency of light can eject electrons as long as the intensity is high enough. Experimental data shows there is a minimum (cutoff frequency) that the light must have. Classical physics predicts that the kinetic energy of the ejected electrons should increase with the intensity of the light. Again, experimental data shows this is not the case; increasing the intensity of the light only increases the number of electrons emitted, not their kinetic energy. THUS the photoelectric effect is strong evidence for the photon model of light.

Wave-Particle Duality The results of the photoelectric effect allowed us to look at light completely different. First we have Thomas Young’s Diffraction experiment proving that light behaved as a WAVE due to constructive and destructive interference. Then we have Max Planck who allowed Einstein to build his photoelectric effect idea around the concept that light is composed of PARTICLES called quanta.

Another Example of the Conservation of Energy!

Try this…. An X-ray photon (with frequency f1) strikes an electron in a piece of graphite, the X-ray scatters in one direction, and the electron recoils in another direction Derive an equation to show the conservation of energy

How Smart is a Physics AP Student… Energy of incident photon = energy of scattered photon + KE of e- hf = hf’ + EK (of e-) The scattered photon has a frequency f’ that is smaller than the frequency f1 of The difference between the two frequencies depends on the angle at which the scattered photon leaves the collision

What about momentum? Same deal… except angles… For an initially stationary electron, conservation of total linear momentum requires that: Momentum of incident photon = momentum of scattered photon + momentum of electron