Chapter 6 Flashcards

1
Q

What is a wave?

A

A vibrating disturbance by which energy is transferred

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2
Q

Examples of waves

A

Microwaves, Ocean Waves

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3
Q

Properties of Waves

A

Wavelength
Amplitude
Frequency

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4
Q

Wavelength

A

Waves consist of alternating peaks and troughs separated by a constant amount

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5
Q

Amplitude

A

The heights of the peaks (or lows of the troughs)

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6
Q

Frequency

A

The number of peaks (or troughs) that pass by a certain fixed point in a certain amount of time

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7
Q

In a wave, what is mathematically related?

A

wavelength and frequency

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8
Q

Electromagnetic radiation

A

the transmission of energy in the form of electromagnetic waves

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9
Q

What is special about electromagnetic radiation?

A

Can travel through a vaccum

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10
Q

What is the smallest piece of light called?

A

Photon

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11
Q

Emission Spectrum

A

When large amounts of energy are provided to a substance, the substance releases that energy as electromagnetic radiation of certain frequencies
The specific frequencies given off are characteristic of the substance

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12
Q

What is the wavefunction?

A

Square is the probability of finding an electron in a certain region of space

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13
Q

Principal Quantum Numner

A

Corresponds to the one for the Bohr atom

It can take positive integer values (1, 2, 3, etc)

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14
Q

Angular Momentum Quantum Number

A

Gives the 3-D shape of the orbital
It can take on integer values from 0 to n-1
Designated by a letter

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15
Q

What are the letters for the Angular Momentum Quantum Number?

A

s, p, d, f, g, h

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16
Q

Magnetic Quantum Number

A

This quantum number describes the orientation of the orbital in space
The values of ml are integer values from -ℓ to +ℓ

17
Q

Level

A

Collection of orbitals with the same value of n

18
Q

Sublevel

A

One or more orbitals with the same value of n and ℓ

19
Q

Subshell

A

Contain a single orbital or several orbitals

20
Q

s Orbitals

A

s orbitals (ℓ = 0) are spherical in shape
The size of the orbital increases as n increases
The value (phase) of the wavefunction in all s orbitals is always positive
Larger values of n correspond to orbitals that have larger numbers of nodes (areas of zero electron density)
One node

21
Q

p orbitals

A

p orbitals have ℓ = 1, therefore there cannot be any p orbitals with n = 1 (remeber n must be larger than ℓ), they start at the n = 2 level
Each p sublevel consists of three orbitals (mℓ = -1, 0, +1), they are generally called px, py and pz - there is no simple relation between the subscript and the value of mℓ
All three orbitals are identical in size, shape, and energy
p orbitals have a “dumb-bell” shape, with one lobe on either side of the nucleus
The value (phase) of the wave-function (positive or negative) is opposite on the two sides of the nodal plane
2 Nodes

22
Q

d Orbitals

A

d orbitals have ℓ = 2, therefore there cannot be any d orbitals with n = 1 or n = 2, they start at the n = 3 level
Each d sublevel consists of five orbitals (mℓ = -2, -1, 0, +1, +2)
All five orbitals can expressed in a form so that they are identical in size, shape and energy … but they usually aren’t
2 Nodes

23
Q

Maxwell

A

Visible light consisted of electromagnetic waves

24
Q

Einstein

A

Used work on Photoelectric effect to show that under certain circumstances, light behaved more like particles

25
Balmer
Derived a formula to explain the position of the lines in the visible region of the hydrogen spectrum
26
Rydberg
Generalized Balmer's equation to all regions (infrared and ultraviolet)
27
De Broglie
Linked Einstein's idea about light having particle like properties with electrons
28
Davisson and Thomson
Showed that a beam of electrons could be diffracted by a sample in the same way as x-rays
29
Shrodinger
Derived equation tat describes the energies and movement of subatomic particles
30
Heisenberg's Uncertainty Principle
It is impossible to know both the momentum and the position of a particle with certainty