1. Slide 1 of 38 chemistry

2. © Copyright Pearson Prentice Hall Slide 2 of 38 Physics and the Quantum Mechanical Model Neon advertising signs are formed from glass tubes bent in various shapes. An electric current passing through the gas in each glass tube makes the gas glow with its own characteristic color. You will learn why each gas glows with a specific color of light. 5.3

3. © Copyright Pearson Prentice Hall Physics and the Quantum Mechanical Model > Slide 3 of 38 Light How are the wavelength and frequency of light related? 5.3

4. Slide 4 of 38 © Copyright Pearson Prentice Hall Physics and the Quantum Mechanical Model > Light The amplitude of a wave is the wave’s height from zero to the crest. The wavelength, represented by (the Greek letter lambda), is the distance between the crests. 5.3

5. Slide 5 of 38 © Copyright Pearson Prentice Hall Physics and the Quantum Mechanical Model > Light The frequency, represented by (the Greek letter nu), is the number of wave cycles to pass a given point per unit of time. The SI unit of cycles per second is called a hertz (Hz). 5.3

6. Slide 6 of 38 © Copyright Pearson Prentice Hall Physics and the Quantum Mechanical Model > Light The wavelength and frequency of light are inversely proportional to each other. 5.3

7. © Copyright Pearson Prentice Hall Physics and the Quantum Mechanical Model > Slide 7 of 38 Atomic Spectra What causes atomic emission spectra? 5.3

8. © Copyright Pearson Prentice Hall Slide 8 of 38 Physics and the Quantum Mechanical Model > Atomic Spectra When atoms absorb energy, electrons move into higher energy levels. These electrons then lose energy by emitting light when they return to lower energy levels. 5.3

9. Slide 9 of 38 © Copyright Pearson Prentice Hall Physics and the Quantum Mechanical Model > Atomic Spectra The frequencies of light emitted by an element separate into discrete lines to give the atomic emission spectrum of the element. 5.3 Mercury Nitrogen

10. © Copyright Pearson Prentice Hall Slide 10 of 38 Physics and the Quantum Mechanical Model > An Explanation of Atomic Spectra The light emitted by an electron moving from a higher to a lower energy level has a frequency directly proportional to the energy change of the electron. 5.3

11. © Copyright Pearson Prentice Hall Physics and the Quantum Mechanical Model > Slide 11 of 38 Quantum Mechanics How does quantum mechanics differ from classical mechanics? 5.3

12. Slide 12 of 38 © Copyright Pearson Prentice Hall Physics and the Quantum Mechanical Model > Quantum Mechanics In 1905, Albert Einstein successfully explained experimental data by proposing that light could be described as quanta of energy. The quanta behave as if they were particles. Light quanta are called photons. In 1924, De Broglie developed an equation that predicts that all moving objects have wavelike behavior. 5.3

13. Slide 13 of 38 © Copyright Pearson Prentice Hall Physics and the Quantum Mechanical Model > Quantum Mechanics Today, the wavelike properties of beams of electrons are useful in magnifying objects. The electrons in an electron microscope have much smaller wavelengths than visible light. This allows a much clearer enlarged image of a very small object, such as this mite. 5.3

14. © Copyright Pearson Prentice Hall Slide 14 of 38 Physics and the Quantum Mechanical Model > Quantum Mechanics Classical mechanics adequately describes the motions of bodies much larger than atoms, while quantum mechanics describes the motions of subatomic particles and atoms as waves. 5.3

15. Slide 15 of 38 © Copyright Pearson Prentice Hall Physics and the Quantum Mechanical Model > Quantum Mechanics The Heisenberg uncertainty principle states that it is impossible to know exactly both the velocity and the position of a particle at the same time. This limitation is critical in dealing with small particles such as electrons. This limitation does not matter for ordinary- sized object such as cars or airplanes. 5.3

16. © Copyright Pearson Prentice Hall Slide 16 of 38 Physics and the Quantum Mechanical Model > Quantum Mechanics The Heisenberg Uncertainty Principle 5.3

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