Unit 1: Quantum Theory Flashcards

1
Q

Dalton

A

Matter is made up of small indivisible particles
- Billiard ball model

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2
Q

J.J Thompson

A

e are embedded in a sphere of positive charge
- Chocolate chip cookie model

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3
Q

Rutherford

A

Atoms are equally made up of e and p. There is a nucleus of positive charge in the middle.
- Nuclear model

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4
Q

Maxwell

A

Light is an electromagnetic wave. c=lamdaf

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5
Q

Planck

A

Energy emiited is not continuous but quantized. e exist only with energy which is multiple of a small quantity.
change in E=hf

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6
Q

Problem with Rutherfords model

A

1) e would continuously emit radiation as they spiral towards the nucleus
2) Does not explain the empirical data of line spectra being shown. According to his model e would emit continous spectra.

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7
Q

Einstein

A

Applied Plancks theory to light. Light emitted by a hot object is composed of photons of different E.

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8
Q

Photoelectric Effect - Hertz

A

Enough E must be provided to ionize an e from its atom. Higher F = higher E = lower wavelength

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9
Q

Bohr Postulates

A

1) Stationary State Postulate - e do not continuously radiate energy as they move around the nucleus. Each E-level corresponds to a constant state of E.
2)Transition Postulate - e can only change energy by transitioning from one E-level to another. To transition energy must be emitted or absorbed which is equal to the difference of energy between energy levels.

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10
Q

Problem with Bohrs Model

A

1) only explains h line spectra
2) e are not completely descirbed as small particles

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11
Q

Line Series

A

Lyman n=1, UV
Balmer n=2, visible
Paschen n=3, infared
Bracket n=4, infared

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12
Q

Ionization Energy

A

The amount of energy required to “remove” an e from a neutral gaseous atom to produce a positive ion (cation)

X(g) + E(J) – X+(g) + e-

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13
Q

De Broglie

A

Particles may have wave nature.
lamda = h/mv

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14
Q

Aufbau Principle

A

“build it up principle”
States that shells and subshells are filled successively from lower E to higher E in a specififc order according to stability.

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15
Q

Heisenberg Uncertainty Principle

A

States that one can never know both the exact position and momentum of an e at the same time.

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16
Q

Schrodinger’s Wave Function

A

Represents the volume of space an e- is likely to be in (orbital)

17
Q

Hund’s Rule

A

States that In the ground state e- configuration, all orbitals of equal e are occupied first by a single e- with parallel spins before any orbital is occupied by a second e- pf opposite spin.

18
Q

Pauli Exclusion Principle

A

States that no two e- in the same atom can have the same four quantum numbers.