CHEM 20A: Vocab and Experiments

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Vocab definitions and experiments' diagrams and significance. Based on lecture notes (thanks Professor Eric).

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50 Terms

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Extensive Property

a property that depends on the size of the substance

ex: volume, mass

<p>a property that depends on the size of the substance</p><p><em>ex: volume, mass</em></p>
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Intensive Property

a property that is independent of the size of the substance

ex: temp, density

<p>a property that is independent of the size of the substance</p><p><em>ex: temp, density</em></p>
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Law of Conservation of Mass (Lavoisier)

Experiment: decomposition of mercury oxide

Significance: not creating or destroying building blocks, but rearranging in chemical reactions; you combine them in different ways and it comes out with a different property

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Law of Definite Proportion (Berthollet vs. Proust)

Experiment: Lavoisier’s experiment many times and measure [mass of gas/mass of mercury oxide]

Berthollet said % mass of gas is not fixed; it can vary over a range

Proust said, in a given chemical compound, the proportions by mass of elements that compose it are fixed; variations due to error or impurities

Significance: building blocks combine in specific ratios (ONE COMPOUND) to form different compounds

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Law of Multiple Proportions

When two elements form a multiple compounds (DIFFERENT COMPOUNDS WITH SAME ELEMENTS), the masses of one element that combine with a fixed mass (1g) of the other element are in the ratio of small integers to each other.

*note: when solving, one element should be fixed

<p>When two elements form a multiple compounds (DIFFERENT COMPOUNDS WITH SAME ELEMENTS), the masses of one element that combine with a fixed mass (1g) of the other element are in the ratio of small integers to each other.</p><p><em>*note: when solving, one element should be fixed</em></p>
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Dalton’s Atomic Theory of Matter (1808)

Significance: summarized the conservation of mass and definite proportion; coined “atom”

The two main things he got wrong:

  1. He said that atoms are indestructible/indivisible

Can be further broken down to electrons, protons, and neutrons

  1. He assumed the identity of the atom is determined by the mass

Not true because of isotopes

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Law of Combining Volumes (Gay-Lussac)

The ratio of the volumes of any pair of gases in a gas phase chemical reaction (at the same temperature and pressure) is the ratio of simple integers.

<p>The ratio of the volumes of any pair of gases in a gas phase chemical reaction (at the same temperature and pressure) is the ratio of simple integers.</p>
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Avogadro’s Hypothesis

Equal volumes of different gases at the same temperature and pressure contain equal numbers of particles.

Experiment: 1 L of N + 1 L of O = 2 L of NO

The assumption would be that it would = 1 L NO, but since it’s 2 L NO, the hypothesis suggests N and O are diatomic molecules

<p>Equal volumes of different gases at the same temperature and pressure contain equal numbers of particles.</p><p></p><p>Experiment: 1 L of N + 1 L of O = 2 L of NO</p><p><em>The assumption would be that it would = 1 L NO, but since it’s 2 L NO, the hypothesis suggests N and O are diatomic molecules</em></p>
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Mole

Conceptualization: a unit for an amount of a substance, kinda like how a pair = 2 and a dozen = 12

Formula: 1 mol of atoms = 6.0221 × 10^23 atoms

Avogadro’s Number: 6.0221 × 10^23

If I divide mass (g) by the molar mass, I get mol of molecules

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Avogadro’s Number

6.0221 × 10^23 atoms

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Relationship between average atomic mass and mole

avg. atomic mass in amu = 1 mol of [element] atoms

<p>avg. atomic mass in amu = 1 mol of [element] atoms</p>
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Molar Mass of an Element

molar mass of an element = mass of one mole of its atoms (atomic mass)

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Molecular Weight (molar mass of a compound)

molar mass of a compound = mass of 1 mole of its molecules

To find the molar mass of a compound, add up the avg. atomic mass of all the atoms in a molecule

<p>molar mass of a compound = mass of 1 mole of its molecules</p><p></p><p>To find the molar mass of a compound, add up the avg. atomic mass of all the atoms in a molecule</p>
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Molecular Formula

the actual number of atoms in a molecule

<p>the actual number of atoms in a molecule</p>
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Empirical Formula

the simplest whole number ratio of atoms

<p>the simplest whole number ratio of atoms</p>
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Percent Mass Composition

(mass of element in a compound)/(mass of a molecule)

<p>(mass of element in a compound)/(mass of a molecule)</p>
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Empirical Formula from Percent Mass Composition

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Cathode Ray Tube Experiment

Experiment: shoot a ray of electrons through a tube with an electric and magnetic field affecting the ray; electric directs the path, and changing the magnetic field can make it go straight (the light can curve without magnetic field, the distance = D)

Significance: charge-to-mass ratio

<p>Experiment: shoot a ray of electrons through a tube with an electric and magnetic field affecting the ray; electric directs the path, and changing the magnetic field can make it go straight (the light can curve without magnetic field, the distance = D)</p><p></p><p><strong>Significance: charge-to-mass ratio</strong></p>
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Oil Drop Experiment

Experiment: oil drop given a charge, and when it falls (gravity pulls it down), the negatively charged drop is suspended in air by changing the magnitude of the electric field

Significance: charge of e- (it’s 1.6 × 10^-19)

(charge can be calculated from the mass of the oil drop and the magnitude of the electric field needed to balance g-force)

If there are multiple e-s, the difference in charges has to be an integer multiple of the charge of the e-, and the smallest difference is the charge of the e-

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Gold Foil Experiment

Before, the Plum-Pudding Model said an atom was made up of a positively charged “pudding” with e-s evenly spread out because they repel.

However, when a sheet of gold was shot with positively charged particles, there were some that were deflected/bounced back.

This suggested that atoms have a core (the nucleus) that’s dense and positively charged

Significance: discovery of a nucleus

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Mass Spectrometry

A magnetic field bends the path of e-s in a beam, and it was seen that some atoms of the same element were bent differently. Lighter atoms bend more, and heavier atoms bend less. 

Significance: atoms of the same element CAN have different masses; discovery of isotopes

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Calculation of Average Atomic Mass

SUM of all isotopes’ [(mass x abundance)]

The mass of each is denoted by the superscript before the chemical symbol (the superscript after is the charge)

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Blackbody Radiation

Significance: energy is quantized

For a blackbody (object), as temp increases, the frequency of its most intense color increases. This is because more energy is needed to turn on the light bulbs of higher frequency (energy to turn on/# of light bulbs is proportional to freq).There is more energy as temperature increases, so the higher frequency bulbs can be turned on. The “lighting up” of the higher frequency bulbs means the most intense color also shifts to a higher frequency.

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Classical Physics vs. Planck (and quantum physics)

Classical Physics:

  • energy shared equally to all light bulbs

  • # of light bulbs proportional to its frequency

  • it can go up to infinity/objects can have any amount of energy

  • HOWEVER: not physical (doesn’t actually happen); “ultraviolet catastrophe“

LBs must have energy to give off electromagnetic radiation & # of LBs proportional to freq…

Planck:

  • energy is not distributed equally 

  • energy given to each light bulb is proportional to the frequency

    • more energy needed to give energy to LB w/ high freq

    • fewer high freq LB can emit

  • ENERGY QUANTIZED!!!

    • quantum physics: object can have E or O but no b/w

<p><strong>Classical Physics: </strong></p><ul><li><p>energy shared equally to all light bulbs</p></li><li><p># of light bulbs proportional to its frequency </p></li><li><p><strong><em>it can go up to infinity/objects can have any amount of energy</em></strong></p></li><li><p><strong>HOWEVER: not physical</strong> (doesn’t actually happen); “ultraviolet catastrophe“</p></li></ul><p></p><p>LBs must have energy to give off electromagnetic radiation &amp; # of LBs proportional to freq…</p><p></p><p><strong>Planck:</strong></p><ul><li><p><strong>energy is not distributed equally&nbsp;</strong></p></li><li><p>energy given to each light bulb is proportional to the frequency</p><ul><li><p>more energy needed to give energy to LB w/ high freq</p></li><li><p>fewer high freq LB can emit</p></li></ul></li><li><p><strong>ENERGY QUANTIZED!!!</strong></p><ul><li><p>quantum physics: object can have E or O but no b/w</p></li></ul></li></ul><p></p>
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Properties of Waves

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Photoelectric Effect

Experiment: shine light onto a metal plate; electrons bounce off

Einstein’s Explanation:

  • light exists as packets of energy, aka photons

  • the energy of a photon proportional to its freq: E = h*ν (ν is freq)

  • each photon can eject an e- if it has enough energy to break bond b/w metal and e-

  • leftover energy becomes KE of e- (@ threshold freq, it has just enough energy to break, KE = 0)

Significance: discovery of photons

Experimental observations:

  1. higher intensity of light causes → more photons per sec → more e- ejected, but the KE of the ejected e- stays the same because energy of photon (E = h*freq) stays the same

  2. There is a threshold frequency for different metals. Below the threshold frequency, photons don’t have enough energy to ejected e-

  3. Increasing the frequency of the light → photons have more energy → increases KE of the ejected e-

<p>Experiment: shine light onto a metal plate; electrons bounce off</p><p>Einstein’s Explanation:</p><ul><li><p>light exists as packets of energy, aka photons</p></li><li><p>the energy of a photon proportional to its freq: E = h*<em>ν</em> (<em>ν is freq</em>)</p></li><li><p>each photon can eject an e- if it has enough energy to break bond b/w metal and e-</p></li><li><p>leftover energy becomes KE of e- <strong><em>(@ threshold freq, it has just enough energy to break, KE = 0)</em></strong></p></li></ul><p></p><p><strong>Significance: discovery of photons</strong></p><p></p><p>Experimental observations:</p><ol><li><p>higher intensity of light causes → more photons per sec → more e- ejected, but the KE of the ejected e- stays the same because energy of photon (E = h*freq) stays the same</p></li><li><p>There is a threshold frequency for different metals. Below the threshold frequency, photons don’t have enough energy to ejected e-</p></li><li><p>Increasing the frequency of the light → photons have more energy → increases KE of the ejected e-</p></li></ol><p></p>
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de Broglie wavelength (to find wavelength for PARTICLE, not photon)

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Two-Slit Experiment

Experiment: light shone on a screen with two slits.

  • if e- behaves like particle, no interference and light goes straight through to create two solid lines corresponding to the slits

BUT multiple lines were created

This suggested that, instead of behaving like particles, e- behaves like waves and that resulted in the interference pattern (distance b/w bright spots related to wavelength)

  • bright spot: constructive interference

  • dark spot: destructive interference

Significance: e- has wave-like behavior

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Composition of Atoms

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Electromagnetic Radiation: equation for calculating the wavelength of a PHOTON from its frequency

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Electromagnetic Radiation: calculating the energy of a PHOTON from its frequency or wavelength

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Absorption and Emission of Photons: definitions and equation

Absorption: when an e- absorbs a photon, it will jump to a higher level (only if the energy of the photon matches the energy difference)

Emission: when an e- drops to a lower level, it releases a photon whose energy is the differenc

Equation: for both, 

E photon = |delta E| = |E of final - E of initial|

<p><span style="color: rgb(0, 0, 0);"><strong>Absorption:</strong> when an e- absorbs a photon, it will jump to a higher level (only if the energy of the photon matches the energy difference)</span></p><p></p><p><span style="color: rgb(0, 0, 0);"><strong>Emission:</strong> when an e- drops to a lower level, it releases a photon whose energy is the differenc</span></p><p></p><p><span style="color: rgb(0, 0, 0);"><strong>Equation:</strong>&nbsp;for both,&nbsp;</span></p><p><span style="color: rgb(0, 0, 0);">E photon = |delta E| = |E of final - E of initial|</span></p>
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En for Bohr atom question

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En for particle-in-a-box question

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Wavefunction

a mathematical equation that describes the amplitude of a wave at different locations;

it has no physical meaning, but (wavefunction)² gives the probability of finding e-

<p>a mathematical equation that describes the amplitude of a wave at different locations; </p><p>it has no physical meaning, but (wavefunction)² gives the probability of finding e-</p>
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Node

probability of finding the particle is 0

<p>probability of finding the particle is 0</p>
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n (shell)

Name: Principal quantum number

Value: 1, 2, 3,…

Determines: size

Rules: smallest allowed value is 1

As 𝑛 increases, the probability of finding the electron farther away from the nucleus increases.

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L (subshell)

Name: Angular momentum quantum number

Value: n - 1

Determines: shape

Rules:  smallest allowed value is 1; largest, n-1

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mL (orbital)

Name: Magnetic quantum number

Value: -L ≤ ml ≤ +L (the end points and what falls in the range)

Determines: orientation

Rules: allowed values depend on L

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mS (spin)

Name: Spin quantum number

Value: +1/2, -1/2

Determines: spin of e-

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How many subshells and orbitals are in the n = 3 shell?

(note: doesn’t specify L)

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How many orbitals can have the following quantum numbers in an atom?

a. n = 2, l = 1

b. n = 4,l = 2, ml = −2

c. n = 2,l = 2

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s-orbital

L = 0

angular nodes: 0

<p>L = 0</p><p>angular nodes: 0</p>
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p-orbital

L = 1

angular nodes: 1

<p>L = 1</p><p>angular nodes: 1</p>
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d-orbital

L = 2

angular nodes: 2

<p>L = 2</p><p>angular nodes: 2</p>
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f-orbital

L = 3

angular nodes: 3

<p>L = 3</p><p>angular nodes: 3</p>
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Effective Nuclear Charge

When there are multiple e-, e- found closer to the nucleus are less shielded

(if it’s closer, there are less other e- blocking; e-e repulsion is what causes the sheilding)

They will have a higher effective nuclear charge…

(it will feel more nuclear charge since it’s closer),

…making its energy lower (the stronger the attraction b/w the e- and nuc., the more stable and lower energy)

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Energy Levels: Bohr vs Atomic Orbitals

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Energy Levels: Atomic Orbitals

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<img src="https://knowt-user-attachments.s3.amazonaws.com/d69768ca-19d5-43a7-9add-78cb354d0850.png" data-width="100%" data-align="center" alt="knowt flashcard image"><p></p>
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General Rules for Writing Electron Configuration

  1. Aufbau Principle: add Z electrons, one after another, to the orbitals with the lowest energy,

  2. Pauli’s Exclusion: no more than two electrons in any one orbital.

  3. Hund’s Rule: If more than one orbital in a subshell is available, add electrons with parallel spins to different orbitals of the subshell rather than pairing two electrons in one of the orbitals (if all full w/ 1, then ok to add a 2nd)