Chapter 7: Wave Nature of Light Flashcards

1
Q

frequency (v)

A

cycles per second (s^-1 or Hz)

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2
Q

wavelength

A

the distance a wave travels in one cycle

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3
Q

amplitude

A

the depth of a trough or height of a wave crest

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4
Q

speed (c) =

A

frequency x wavelength

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5
Q

3.00 x 10^8 m/s in a vacuum

A

the speed of light, a constant
*Visible light is a type of electromagnetic radiation.described by the previous 3 variables (frequency, amplitude and wavelength)

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6
Q

a wave with higher amplitude =

A

brighter

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7
Q

a wave with lower amplitude =

A

dimmer

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8
Q

1A =

A

10^-10 m

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9
Q

s^-1

A

(inverse second) x/ PER second

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10
Q

E=nhv

A

E= energy; n= a positive integer; h = Planck’s constant; (v = frequency)

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11
Q

A solid object emits visible light when it is heated to about 1000K.

A

Blackbody radiation

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12
Q

Color is related to wavelength and frequency, while temperature is related to energy

A

the color (and intensity) of the light changes as the temperature changes [E=nhv]

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13
Q
  1. Any object (including atoms) can emit or absorb on certain quantities of energy
  2. Energy is quantized; it occurs in fixed quantities, rather than being continuous. Each fixed quantum of energy is called a ‘quantum’.
  3. An atom changes its energy state by emitting or absorbing one or more quanta of energy
    (deltaE = nhv, where n can only be a whole #)
A

Quantum Theory of Energy

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14
Q

E=hv = hc/wavelength

A

to find the energy of one photon

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15
Q
(1/frequency) = R (1/n1^2 - 1/n2^2)
R = 1.096776x10^7 m^-1
A

the Rydberg equation; R = the Rydberg constant; for the visible series, n1 = 2, n2 = 3, 4, 5…

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16
Q

an atom’s lowest energy state

A

the Ground State

17
Q

deltaE = E(final) - E(initial) =

to find the change in E of an atom that emits (Ef-Ei) or absorbs (Ei-Ef) a photon of light

A

= -2.18x10^-18J x [(1/n(final)^2) - (1/n(initial)^2)]

18
Q
wavelength = h/(m x u) 
or = Planck's constant/speed x mass
A

Calculating the de Broglie wavelength of an electron

19
Q

to find the wavelenght of a photon =

A

wavelength = hc/deltaE

= (Planck’s constant x speed)/change in energy of the atom

20
Q

ultraviolet–> (n=1) - (n=6)
visible–> (n=2) - (n=6)
infrared–> (n=3) - (n=6)

A

3 spectral lines emitted by the H atom

21
Q

[E = mc^2]

Matter and energy are alternate forms of the same entity
All matter exibits properties of both particles and waves; electrons have wave-like motion and, therefore, have only certain allowable frequencies and energies
Matter behaves as if it moves in a wave*

A

the Wave Particle Duality of Energy and Matter

*the de Broglie wavelength for any particle is given by:
[wavelength = h/mU]
(m= mass and U = speed in meters/second)

22
Q

6.626x10^-34 J (or kg x m^2/s)

A

Planck’s constant

23
Q

Classical Theory:
*Matter is particulate and massive
*Energy is continuousand wavelike
led to…

A

*Since matter is discontinuous and particulate…
perhaps energy is also discontinuous and particulate
*Since energy is wavelike, perhaps…
matter is wavelike
*Since matter has mass, perhaps…
energy has mass

24
Q

*Since matter is discontinuous and particulate…
perhaps energy is also discontinuous and particulate–
Observation: Blackbody radiation

A

Planck’s theory: Energy is quantized–only certain values allowed

25
Q

*Since matter is discontinuous and particulate…
perhaps energy is also discontinuous and particulate–
Observation: Photoelectric effect

A

Einsteins’s theory:

light has particulate behavior (photons)

26
Q

*Since matter is discontinuous and particulate…
perhaps energy is also discontinuous and particulate–
Observation: Atomic line spectra
Bohr’s theory:

A

energy of atoms is quantized; a photon emitted when electron changes orbit

27
Q

*Since energy is wavelike, perhaps…
matter is wavelike–
Observation: (Davisson/Germer)-
electron beam is diffracted by metal crystal

A

de Broglie’s theory:

All matter travels in waves; energy of atom is quantized due to wave motion of electrons

28
Q

*Since matter has mass, perhaps…
energy has mass
Observation: (Compton)
Photon’s wavelength increases (and momentum decreases) after colliding with an electron

A

Enstein/de Broglie theory:

mass and energy are equivalent; particles have wavelength and photons have momentum

29
Q

It is not possible to know both the position and the momentum of a moving particle at the same time;

[change in position * mass * change in speed is greater than or equal to (Planck’s constant/4 * pi)]

The more accurately we know the speed, the less accurately we know the position, and vice versa

A

Heisenberg’s Uncertainty Principle:

[delta x * mass * delta U >/= (h/4pi)]

30
Q

9.11 x 10^-31 kg

A

the mass of an electron

31
Q

The hydrogen atom has only certain energy levels, which Bohr called ‘stationary states’:

A

Bohr’s atomic model

32
Q

Each state is associated with a fixed circular orbit of the electron around the nucleus

A

(Bohr’s atomic model)

33
Q

the higher the energy level, the farther the orbit is from the nucleus

A

(Bohr’s atomic model)

34
Q

when the H electron is in the first orbit, the atom is in its lowest energy state–the ‘ground state’

A

(Bohr’s atomic model)

35
Q

*The atom doesn’t radiate energy while in one of its stationary states

A

(Bohr’s atomic model)

36
Q

*The atom changes to another stationary state only by emitting or absorbing a photon

A

(Bohr’s atomic model)

37
Q

the energy of the photon (hv) equals the difference between the energies of the two energy states

A

(Bohr’s atomic model)

38
Q

when the E electron is in any energy state higher than n=1, the atom is in an excited state

A

(Bohr’s atomic model)