EXAM 1 Flashcards

(46 cards)

1
Q

Physical laws used to describe the energy and motion of very small objects, like subatomic particles

A

Quantum mechanics

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2
Q

Set of laws used to describe energy and motion of larger objects

A

Classical mechanics

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3
Q

Studies the motions of objects

A

Mechanics

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4
Q

Quantum mechanical model of the atom theory

A
  1. Energy is absorbed, released, and stored for atoms and molecules
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5
Q

A vibrating disturbance by which energy is transmitted through space

A

Wave

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6
Q

Number of times per second of the wave

A

Frequencies

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7
Q

Average of its displacement (A)
The vertical distance from the midline of a wave to the peak or trough
Proportional to the intensity

A

Amplitude

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8
Q

Speed at which the wavelength water moves forward

A

Velocity

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9
Q

Distances between the crests of the wave

A

Wavelength

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10
Q

How to find speed (velocity)

A

V= wavelength x frequency

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11
Q

Comprises only a very small fraction of all wavelengths of light

A

Electromagnetic Spectrum

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12
Q

Wavelength of light

A

Electromagnetic spectrum

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13
Q

Electromagnetic spectrum keys

A

Left to right: shorter the wavelength higher the frequency greater the energy

Right side has shorter waves, high energy
Left smaller waves, low energy

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14
Q

How to find frequency

A

Frequency= speed of light (3.0x10^8) / wavelength

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15
Q

How to find wavelength

A

Wavelength= speed of light/ frequency

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16
Q

Interaction between waves

A

Interference

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17
Q

Two waves interact so that they add to make a larger wave

A

Constructive interference

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18
Q

The peak of one wave and the peak of another superimpose to re-Inforce eachother

A

Phase

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19
Q

The waves meet and cancel eachother out, you have a flat line

20
Q

Peak of one wave and through of the other superimpose perfectly to cancel eachother out

21
Q

The property of heated molecules to release EM radiation
Electricity when both make the burner molecules will vibrate fast
It is not particular a wavelength but it is over a spectrum of different temps of all waves
Cannot use classical mechanics
If you assume that light behaves like a photo then the prediction fits the data

A

Black body radiation

22
Q

Plancks Idea

A

Explained black body radiation, assumed light is full of photons

23
Q

A massless particle that acts like light, colors have same photons (for light beams)

24
Q

Atoms and molecules can only emit and absorb in small amounts

25
How to find energy of a photon
Hvphoton Frequency = c/wavelength Photon= h(c/wavelentght)
26
- Where light strikes the surge ace of a metal and expels an electron into space but only if the light has required energy - Total energy of the light= energy needed to release the electron off the metal + kinetic energy of the ejected electron - classical mechanics predicted that, given the light was bright, all colors frequencies of light should cause ejection of a proton but it was a fail
Photoelectric effect
27
Photo electric effect equation
TElight= BEelectron + KEelectgron TElight= BE electron hv= BEelectron Vlight= BEelectron/h OR KEe= H(c/wavelength light) -BEe
28
Contains all wavelengths of visible light, it is smear from red to violet like seen in a rainbow, this is seen in black body radiation when you heat a solid to a very high temp and molecules vibrate (white line)
Continuous spectra
29
When purified elements are energized and as a result have light emission only at a specific wavelength, this is caused by electrons jumping between energy levels, heating or using electric are, energized a sample until it prodiuces light, light is passed through a primsm Colored lines
Line spectra
30
To explain why elements emit only discrete wavelengths of light - energy of an electron was quantized and that the amount of energy of an electron was quantized and that the amount of energy in the electron was related to the electrons distance from the nucleus - electrons do not travel in orbits
Bohr model
31
Bright line spectra
Emission
32
Dark line spectra
Absorption
33
Traveling waves encounter an obstacle or opening in a barrier that is about the same size as the wavelength, they bend - waves pass through, bend and go off in different directions
Diffraction
34
Is the de brogile wave a electromagnetic radiation
No
35
De brogile equation
Wavelength = h/ mv
36
1. A single electron can occupy different places at the same time 2. A single electron can have two or more different velocities at the same time
Heinsenburg theory
37
The idea tha an electron can be at 2 or more places at the same time, predicts all successful standing waves that can form sphere sizes , define region in the space and electron density
Schrodinger
38
The range of velocities that electrons can occupy is inversely related to the range of positions it can occupy
Heisenburg uncertainty principle
39
Size of atoms, range of positions equation
(Deltax)(mdeltav) > h/ 4pi
40
Electrons have a wave nature Uncertainty principle Energies of electrons are quantized
Wave mechanical model
41
Locations and energies of these orbitals are determined by math functions
Wave functions
42
Locations were the electrons reside in the atom and are regions of space which have a high probability of finding electrons
Orbitals
43
Four quantum numbers
The principle Angular momentum Magnetic Spin
44
Distance from the nucleus and the energy of the electron The farther out, the higher the energy and more unstable Main energy level and shell 1,2,3,4
Principle quantum
45
Shape of orbital, sub level of energy/sub shell L 0,1,2 (n-1) S=0 P=1 D=2 F=3 G=4
Angular momentum
46
Magnetic quantum ml Ml= -1, 0,1….+1
Magnetic quantum