Lecture 7 Flashcards

1
Q

classical mechanics

A

newton’s law of motion:
an object will stay at rest and an object will stay in motion, unless acted upon by a net force

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2
Q

heisenberg uncertainty principle

A

you can’t know the location and energy (momentum) of an electron at the same time

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3
Q

wave functions

A

relates to the location of an electron to the amplitude of the wave
corresponds to te energy

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4
Q

probability of finding an electron

A

each of the wave function is associated with a particular energy, E
these wave functions are known as orbitals, probability of finding an electron
quantum numbers used

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5
Q

orbitals

A

regions where orbitals are most likely to reside
the probability is given by the solution of Schrodinger’s equation

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6
Q

n

A

principle quantum number
as distance increases from the nucleus, energy increases
defines the general size and energy (location) of orbital

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7
Q

l

A

angular momentum quantum number
shape of orbital
l = 0,1,2…n-1
orbitals with the same value of l form a subshell-> break them down into individual orbitals -> with different shapes

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8
Q

orbital shapes

A

different orbitals have different shapes
different electrons can be found in different locations around the nucleus

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9
Q

l orbitals and number

A

l = 0, s
1 = p
2 = d
3 = f

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10
Q

shapes of orbitals

A

check notes

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11
Q

phases

A

the sign (+/-) of the wavefunction, represented by a change in colour
known as a phase
when the wavefunction changes sign, the middle point is always zero
called an angular node
l = number of angular nodes

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12
Q

m l

A

magnetic quantum numbers
ml = -1…0…+1
specifies the orientation of the orbital in space
divides the subshell into individual orbitals, which hold electrons

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13
Q

number of orbitals

A

s = 1
p = 3
d = 5
f = 7

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14
Q

examples

A

check notes

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15
Q

spin quantum numbers

A

ms
quantum phenomenon
electrons act as tiny magnets
magnetic moment can be either up or down
corresponds to the spin quantum number
ms = +1/2 or -1/2

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