light as a wave

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Light as a Wave OBJECTIVES: Describe the relationship between the wavelength and frequency of light.

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Light as a Wave. OBJECTIVES: Describe the relationship between the wavelength and frequency of light. Electrons and Light. After Bohr’s model, the mystery of the atom was the nature of the electron cloud. - PowerPoint PPT Presentation

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Page 1: Light as a Wave

Light as a Wave OBJECTIVES:

• Describe the relationship between the wavelength and frequency of light.

Page 2: Light as a Wave

Electrons and Light After Bohr’s model, the mystery of the

atom was the nature of the electron cloud.

The study of light – particularly the wave nature of light – played a critical role in probing the nature of the electron cloud.

Page 3: Light as a Wave

Light and Energy are Linked Energy travels through space as light

waves. These Light waves are known as

Electromagnetic Radiation (EMR) EMR – defined as a form of energy

that exhibits wavelike behavior as it travels trough space.

Page 4: Light as a Wave

Types of EMR Visible Light is one type of EMR Others include x-rays, microwaves,

radiowaves, gamma rays, ultraviolet waves, infrared waves.

All electromagnetic radiation travels at this same rate.

This rate is the speed of light (c) c = 3.0 x 108 m/sec

Page 5: Light as a Wave

- Page 139

“R O Y G B I V”

Page 6: Light as a Wave

Basic Properties of Waves Wavelength (λ- lambda) – distance

between two crests of a wave. Units are usually meters.

Frequency (f or (nu) )- the number of wave cycles that pass a given point per unit time (usually seconds) Units are sec-1 = Hertz

Page 7: Light as a Wave

Parts of a wave

Wavelength

AmplitudeOrigin

Crest

Trough

Page 8: Light as a Wave

Wavelength and Frequency Are inversely related

• As one goes up the other goes down.

• c = or c = f

c = speed of light = 3.0 x 108m/s

Page 9: Light as a Wave

As frequency decreases, wavelength increases.

As frequency increases, the wavelength decreases.

Page 10: Light as a Wave

Different frequencies of light are different colors of light.

There is a wide variety of frequencies

The whole range is called a spectrum

Page 11: Light as a Wave

EM Spectrum

LOW

ENERGY

HIGH

ENERGY

R O Y G. B I V

red orange yellow green blue indigo violet

Page 12: Light as a Wave

Equation: E = hf

EE = Energy, in units of Joules (kg·m = Energy, in units of Joules (kg·m22/s/s22)) (Joule is the metric unit of energy)(Joule is the metric unit of energy)

hh = Planck’s constant (6.626 x 10 = Planck’s constant (6.626 x 10-34-34 J·s) J·s)

f f = frequency, in units of hertz (hz, sec= frequency, in units of hertz (hz, sec-1-1))

The energy (E ) of electromagnetic radiation is directly proportional to the frequency () of the radiation.

Page 13: Light as a Wave

Low ENERGYWaves

=Long

Wavelength=

Low Frequency

High ENERGYWaves

=Short

Wavelength=

High Frequency

Wavelength Table

Page 14: Light as a Wave

Radiowaves

Microwaves

Infrared .

Ultra-violet

X-Rays

GammaRays

Low Frequency

High Frequency

Long Wavelength

Short WavelengthVisible Light

Low Energy

High Energy

Page 15: Light as a Wave

Behavior of Light That Supports Wave Theory

Reflection — Waves rebound from a collision with an even substance at the same angle which they approached it.

Page 16: Light as a Wave

Refraction — Waves change speed when they enter a new medium (from air to water).

Page 17: Light as a Wave

Refraction explains how a prism separates the colors that make up white light.

Each color will refract (or bend) to different degrees based on its characteristic wavelength

Page 18: Light as a Wave

Diffraction — Waves can interfere with other waves

They create diffraction patterns Constructive interference—occurs

when a crest meets a crest or a trough meets a trough

Page 19: Light as a Wave

Destructive interference—occurs when a crest meets a trough

For light waves, you see darkness with destructive interference.

Page 20: Light as a Wave
Page 21: Light as a Wave

• Microwaves are used to transmit information.

Calculating Wavelength of an EM Wave

• What is the wavelength of a microwave having a frequency of 3.44 x 109 Hz?

• Solve the equation relating the speed, frequency, and wavelength of an electromagnetic wave for wavelength (λ).

Electrons in Atoms: Basic ConceptsElectrons in Atoms: Basic ConceptsElectrons in Atoms: Basic ConceptsElectrons in Atoms: Basic ConceptsTopic 9Topic 9

Page 22: Light as a Wave

• Substitute c and the microwave’s frequency, , into the equation. Note that hertz is equivalent to 1/s or s–1.

Calculating Wavelength of an EM Wave

Electrons in Atoms: Basic ConceptsElectrons in Atoms: Basic ConceptsElectrons in Atoms: Basic ConceptsElectrons in Atoms: Basic ConceptsTopic 9Topic 9

Page 23: Light as a Wave

Examples2) What is the frequency of red light with a

wavelength of 4.2 x 10-5 m?

3) What is the energy of the photon above?

c = λf or f = c/λ

f = 3.0 x 108m/s

4.2 x 10-5 m= 7.1 x 1012 sec-1

E = hfE = (6.626 x 10-34 J sec) (7.1 x 1012 sec-1)

E = 4.73 x 10-21 Joules