7.4 The Quantum-Mechanical Model of the Atom Flashcards

1
Q

quantum mechanics

A

examines the wave nature of objects on the atomic scale

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2
Q

schrodinger equation

A

Energy of the Atom x Atomic Orbital = Hamilotonian Operator x Atomic Orbital

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3
Q

Atomical Orbital

A

a mathmatical description of the electron’s matter-wave in three dimensions

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4
Q

orbit

A

an electron’s path around the nucleus

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5
Q

orbital

A

a mathmatical function that describes the electron’s matter-wave but has no physical meaning

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6
Q

probability density ψ^2

A

a measure of the probability of finding the electron in some tiny volume of the atom

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7
Q

electron density diagram

A

the value for ψ^2 is shown by dots; the greater the density of dots, the higher the probability of finding the electron in that volume

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8
Q

radial probability distribution

A

the total probability of finding the electron at some distance “r” from the nucleus

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9
Q

probability contour

A

the electron is somewhere within that volume 90% of the time

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10
Q

Principal quantum number (n)

A

indicates the relative size of the of the orbital and therefore the relative distance from the nucleus of the peak in the radial probability distribution plot
*the higher the n value, the higher the energy level

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11
Q

the angular momentum quantum number (l)

A

related to the shape of the orbital

  • n limits l
  • the # of possible l values = the value of n
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12
Q

the magnetic quantum number (ml)

A

prescribes the three dimensional orientation of the orbital in the space around the nucleus

  • l limits ml
  • the # of ml values = 2l + 1
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13
Q

Total # of ml values for a given n value

A

n^2

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14
Q

level (shells)

A

given by n value: the smaller the n value, the n value the lower the energy level and the greater the probability that the electron is closer to the nucleus

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15
Q

sublevel (subshells)

A

given by the l value, gives each shape a letter:

  • l = 0, s sublevel
  • l = 1, p sublevel
  • l = 2, d sublevel
  • l = 3, f sublevel
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16
Q

s orbital

A

an orbital w/ l = 0 has a spherical shape w/ the nucleus at its center; for any s orbital, ml = 0

17
Q

p orbital

A

an orbital w/ l = 1, has two regions (lobes) of high probability, one on either side of the nucleus

18
Q

d orbital

A

an orbital w/ l = 2, has 5 possible ml values