atomic structure - foundations Flashcards

1
Q

(perfect) black body definition

A

a hypothetical perfect absorber and radiator of energy with no reflecting power

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2
Q

black body radiation definition

A

any radiation that comes out of a black body

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3
Q

outline the ultraviolet catastrophe

A

applying classical physics to black bodies successfully predicts the intensities of the emissions of low frequencies but vastly overpredicted them at high frequencies
- solved by quanitisation

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4
Q

quantisation definition

A

the ideal that light exists as particle like packets of radiation = photons (meaning they have specific energies)

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5
Q

what is plancks constant?

A

the energy of a photon is proportional to its frequency, related by plancks constant
E = hv

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6
Q

outline the photoelectric effect

A

when radiation from light strikes a metal surface, electrons are ejected - if the frequency of the radiation is above a certain threshold (depends on metal) - provides evidence for the quanitisation of light
this ejection occurs at aa 1:1 ratio

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7
Q

define intensity of light

A

number of photons present

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8
Q

why does radiation only eject electrons if its above a certain threshhold

A

when electrons are hit by a photon there is a transfer of energy, but electrons need a minimum amount of energy to be ejected, photon energy becomes the kinetic energy of the elctron

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9
Q

wave-particle duality definition

A

there is evidence to prove than light/matter can behave both as a particle and as a wave, so it is treated as whichever is more convenient

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10
Q

how does atomic spectra provide evidence for quantisation?

A

atoms can absorb/emit electromagnetic radiation of certain frequencies, implying only certain frequencies are possible within an atom - this is observed on atomic spectra, which can therefore be used to study the internal electronic structure of an atom

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11
Q

how are atomic spectra made?

A

when certain frequencies of radiation/light are absorbed by an atom, causing electrons to be excited and move to a different subshell then seen as lines on the spectra - suggests electrons can only exist at certain energy levels within an atom (so electronic energy is quantised)

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12
Q

outline the function of the rydberg equation

A

used to determine how much energy is emitted when electrons change energy levels

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13
Q

what equation is used when considering wave particle duality?

A

λ = h/mv
where λ = wavelength m
h = plancks constant
m = mass kg
v = velocity

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14
Q

outline the heisenberg uncertainty principle

A

since electrons have wave properties, it is impossible to know their precise position + momentum simultaneously - this applies to other things with wave particle duality

ΔρΔq >= h/4π
where Δρ = uncertainty in momentum
Δq = uncertainty in position
h = plancks constant

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15
Q

give the momentum equation

A

ρ = mv = mass * velocity

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16
Q

how does uncertainty principle relate to size of electrons ?

A

because of the uncertainty principle, since electrons are so small, you cannot localise an electron to a very small space without giving it a very large momentum

17
Q

why are electrons probabilities?

A

as the precise location of electrons in atoms cannot be known, we instead use probabilities of the electron being in certain volumes of space

18
Q

what is schrodingers wave function

A

a function with that describes the wave of an electron in an atomic orbital
it has 2 parts:
the radial function - describes the wave in terms of distance rom nucleus (r)
angular function - describes how amplitude of wave varies with direction

19
Q

what is a limitation of schrodingers wave function?

A

it only forms for 2 body problems - nucleus + 1 electron

20
Q

what does it mean if the wavefunction = 0

A

this is a node

21
Q

what is the Born interpretion?

A

the square of the wavefunction, which is proportional to the probability of finding an electron within a small volume of space

22
Q

what are the implications of wave-particle duality on position of electrons in atoms?

A

as schrodingers equation treats electrons as waves, the electrons are spread out (delocalised) so wave mechanisms is in terms of probability, where probability per unit volume = electron density

23
Q

what does solving schrodingers equation give you?

A

the specific energies that are possible for electrons within atoms

24
Q

amplitude definition, in an atomic wave function

A

the value of electron wave at any point in space

25
intensity definition, in atomic wave function
= amplitude squared = probability density of finding an electron at a certain position - total intensity = 1, each wave function describes 1 electron