Quantum Numbers Flashcards

1
Q

What shape is principle (n)?

A

shell

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2
Q

What values is principle (n)?

A

zero, positive integers

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3
Q

What is the position of a lower n?

A

closer to nucleus

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4
Q

What are the characteristics of a higher n?

A

larger atom and more energy

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5
Q

n=1 distance to nucleus

A

closer

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6
Q

n=5 distance to nucleus

A

farther

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7
Q

n=1 relative size of orbital

A

smaller

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8
Q

n=5 relative size of orbital

A

larger

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9
Q

n=1 relative energy

A

smaller

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10
Q

n=5 relative energy

A

larger

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11
Q

What is angular momentum (𝓵)

A

subshell
shape of the orbital

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12
Q

What are the values of angular momentum (𝓵)?

A

0…n-1
if n=1, 𝓵=0
if n=3, 𝓵=0, 1, 2
values correspond to certain shapes

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13
Q

What is magnetic (m𝓵)

A

number of orbitals in a subshell

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14
Q

What are the values of magnetic (m𝓵)?

A

integers from -𝓵 to 𝓵
if 𝓵=1, m𝓵=-1, 0, 1 (3 total)
all equal energy

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15
Q

What are the 𝓵, m𝓵, # of orbitals, and orbital name for n=1?

A

0) 0) 1 orbital) 1s

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16
Q

What are the 𝓵, m𝓵, # of orbitals, and orbital name for n=2?

A

0) 0) 1 orbital) 2s
1) -1, 0, 1) 3 orbitals) 2p

17
Q

What are the 𝓵, m𝓵, # of orbitals, and orbital name for n=3?

A

0) 0) 1 orbital) 3s
1) -1, 0, 1) 3 orbitals) 3p
2) -2, -1, 0, 1, 2) 5 orbitals) 3d

18
Q

What are the 𝓵, m𝓵, # of orbitals, and orbital name for n=4?

A

0) 0) 1 orbital) 4s
1) -1, 0, 1) 3 orbitals) 4p
2) -2, -1, 0, 1, 2) 5 orbitals) 4d
3) -3, -2, -1, 0, 1, 2, 3) 7 orbitals) 4f

19
Q

How do we apply quantum numbers?

A

identify size, shape, and relative energy of orbital where electron is likely to be

20
Q

What are the characteristics of 𝓵=1?

A

peanut shape
3 orientations (m𝓵=-1, 0, 1)
degenerate––equal energy
differ only based on axis(plane)
contains one node
Phasing
principle energies above n=1 have p-orbitals

20
Q

What are the characteristics of 𝓵=0?

A

spherical
one orientation (m𝓵=0)
all principle numbers (shells) have an s-orbital

21
Q

What are nodes?

A

area of no electron density

22
Q

What is phasing?

A

product of constructive/destructive interference

23
Q

What are the characteristics of 𝓵=2?

A

4 leaf clover (mostly)
5 orientations (m𝓵=-2, -1, 0, 1, 2)
degenerate
2 nodes
Phasing
principal energies above n=2 have d-orbitals

24
Q

More nodes=

A

higher energies

25
Q

What are the characteristics of 𝓵=3?

A

irregular shapes
7 orientations (m𝓵=-3, -2, -1, 0, 1, 2, 3)
degenerate
shells above n=3 have f-orbitals

26
Q

What is spin (ms)?

A

rotation of electron

27
Q

How does spin act?

A

like a tiny magnet––create current

28
Q

How many orientations does spin have?

A

2
spin up (ms=1/2)
spin down (ms=-1/2)

29
Q

What is the Pauli Exclusion Principle?

A

no 2 electrons have same quantum numbers (n, 𝓵, m𝓵, ms)
add 2 electrons to orbital tree

30
Q

What is Pauli?

A

each orbital can have max 2 electrons (spin paired)

31
Q

What is the Aufbau Principle?

A

fill electrons from lowest to highest energy orbitals

32
Q

What is Hund’s Rule?

A

single occupy degenerate orbitals, then pair

33
Q

What does degenerate mean?

A

a situation where two or more quantum states (like orbitals) have the exact same energy level