Chemistry 211 - Exam 3 Prep (GMU, Dr. Fayissa)

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Spring 2024 Semester

Chemistry

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68 Terms

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Particle

Localized energy

  • Mass

  • Momentum

  • KE and PE

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Wave

Continuous distribution of energy

  • Frequency (v)

  • Wavelength (位)

  • Speed (c)

  • Amplitude (A)

<p>Continuous distribution of energy</p><ul><li><p>Frequency (v)</p></li><li><p>Wavelength (位<strong>)</strong></p></li><li><p>Speed (c)</p></li><li><p>Amplitude (A)</p></li></ul>
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When a wave hits a clear medium (like water)

it refracts because the speed of light changes which bends the path

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When a particle hits a clear medium (like water)

the speed continues to change gradually

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When a wave hits a small opening

it creates a semicircular wave coming out the other side (diffraction)

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When a beam of particles hits a small opening

only what hit the opening go directly through to the other side, the rest is blocked

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When a wave hits two small openings

it creates 2 semicircular waves thats can have both constructive and destructive interfrence with each other

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Diffraction

Diffuses light/waves as it moves through a gap, leads to interference

<p>Diffuses light/waves as it moves through a gap, leads to interference</p>
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Refraction

Bending light as it passes through something, think straw in water

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Diffusion

Scattering light as it passes through something, think light through a prism = rainbow

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Wavelength

Distance per cycle, 位

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Frequency

Cycles per second, v

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Electromagnetic Spectrum

This spectrum is the full range of electromagnetic radiation, organized by frequency or wavelength

  • Raging

  • Martians

  • Invaded

  • Venus

  • Using

  • X-ray

  • Guns

<p>This spectrum is the full range of electromagnetic radiation, organized by frequency or wavelength</p><ul><li><p><strong><u>R</u></strong>aging </p></li><li><p><strong><u>M</u></strong>artians </p></li><li><p><strong><u>I</u></strong>nvaded </p></li><li><p><strong><u>V</u></strong>enus </p></li><li><p><strong><u>U</u></strong>sing </p></li><li><p><strong><u>X</u></strong>-ray </p></li><li><p><strong><u>G</u></strong>uns</p></li></ul>
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Blackbody Radiation

Visible light when a solid is heated to 1000K, color and intensity change with temperature

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Temperature

is energy

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Color

is determined by wavelength and frequency

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Energy of a Photon Equation

E = nhv

AND

E = hc/位

where,

  • n = postive integer

  • h = Planck鈥檚 constant

  • v = frequency

  • c = speed of light

  • 位 = wavelength

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Speed of Light

299,792,458 m/s

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Plank鈥檚 Constant

6.626脳10-23 J/s

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Quantum Theory

  • LIMITs to how much energy something can emit or absorb

  • Quantized = fixed quantities for energy values

  • Change energy states either emit/absorb energy

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Energy is directly proportional to

frequency of a wave

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Energy is inversely proportional to

wavelength of a wave

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Photoelectric Effect

  • Threshold frequency

  • Frequency determines whether electrons are released

  • No time lag

<ul><li><p>Threshold frequency</p></li><li><p>Frequency determines whether electrons are released</p></li><li><p>No time lag</p></li></ul>
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Energy of a Photon (Metal)

hv = 桅 + (1/2)mv虏

where:

  • hv = energy of a photon

  • 桅 = binding energy of a electron to a metal surface, different for each metal

  • m = mass

  • v = velocity

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Spectral Lines of Atomic Hydrogen

The line spectrum emitted by a hydrogen atom when an excited hydrogen atom returns to its ground state.

<p>The line spectrum emitted by a hydrogen atom when an excited hydrogen atom returns to its ground state. </p>
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Rydberg Equation

A mathematical formula to determine the wavelength of light emitted by an electron moving between the energy levels of an atom. This equation doesn鈥檛 explain why line spectra occurs.

where:

  • n2 > n1

  • If n1 =

    • 1: UV

    • 2: Visible

    • 3: Infrared

  • R = Rydberg constant, 1.0967脳107 m-1

  • 位 = wavelength

<p>A mathematical formula to determine the wavelength of light emitted by an electron moving between the energy levels of an atom. This equation doesn鈥檛 explain why line spectra occurs.</p><p>where:</p><ul><li><p>n<sub>2</sub> &gt; n<sub>1</sub></p></li><li><p>If n<sub>1</sub> = </p><ul><li><p>1: UV </p></li><li><p>2: Visible</p></li><li><p>3: Infrared</p></li></ul></li><li><p>R = Rydberg constant, 1.0967脳10<sup>7</sup> m<sup>-1</sup></p></li><li><p>位 = wavelength</p></li></ul><p></p>
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Issues with Rutherford

  • Positive nucleus is supposed to attract negative electrons, but it doesn鈥檛

  • Contradicts classical physics

  • Supposed to be a continuous specrtra, like an ombre, not like the actual hydrogen line spectra

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Bohr fixes Rutherford Issues

  • Planck + Einstein = quantized energy

  • Stationary states

    • Hydrogen only has certian energy levels, and they have fixed orbits

    • Higher level is further from nucleus, but further is less stable

    • 1st orbit is ground state

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Change of Energy of a Photon

EPhoton = EFinal - EInitial= hv

  • hv = energy of a photon

  • No energy emitted in stationary states

  • Jumping states emit or absorb photons

    • Higher than n=1 (ground state) is an excited state

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Quantum Staircase

  • Space between levels get smaller as you get farther away from the nucleus

  • Highest frequency needed to go from n=1 to n=2

<ul><li><p>Space between levels get smaller as you get farther away from the nucleus</p></li><li><p>Highest frequency needed to go from n=1 to n=2</p></li></ul>
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Photon Absorbtion

Lower energy level to higher energy level

EX: n=2 > n=4

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Photon Emission

Higher energy level to lower energy level

EX: n=3 > n=1

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Bohr Model Equation

where:

  • z = charge of nucleus

  • n = energy of ground state

<p>where:</p><ul><li><p>z = charge of nucleus</p></li><li><p>n =  energy of ground state</p></li></ul>
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Matter/Energy Equation

e = mc虏

where:

e = energy

m = mass

c = speed of light

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De Broglie Wavelength

h = Plank鈥檚 Constant, 6.626脳10-34 J*s

<p>h = Plank鈥檚 Constant,  6.626脳10<sup>-34 </sup>J*s</p>
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Heisenburg鈥檚 Uncertainty Principle

Can鈥檛 know both position and speed at the same time

If we know one, the other becomes less certain and vice versa

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Quantum Mechanics

Wave nature of objects on the atomic scale

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Schrodinger鈥檚 Wave Equation (Quantum Mechanics)

H唯 = E唯

where:

  • H = Hamiltonian Operator (Total Energy of a System, KE + PE)

  • 唯 = Wave function is atomic orbital

  • E = Energy

  • 唯虏 = Probabilty density, the measure of the probability of finding an electron in some tiny volume of the atom

  • Solveable for hydrogen, not for many-electron atoms

<p>H唯 = E唯</p><p>where:</p><ul><li><p>H = Hamiltonian Operator (Total Energy of a System, KE + PE)</p></li><li><p>唯 = Wave function is atomic orbital</p></li><li><p>E = Energy</p></li><li><p>唯虏 = Probabilty density, the measure of the probability of finding an electron in some tiny volume of the atom</p></li><li><p>Solveable for hydrogen, not for many-electron atoms</p></li></ul>
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4 Quantum Numbers

  • Principle (n)

    • Always postive

    • Relative size and distance from nucleus

    • Energy

  • Angular Momentum (l)

    • Any number from 0 to (n-1)

    • Shape

  • Magnetic (ml)

    • -l

    • -l+1

    • 0

    • l+1

    • l

    • Orientation

  • Spin (m2)

    • +1/2

    • -1/2

    • Direction of electron spin

<ul><li><p>Principle (n)</p><ul><li><p>Always postive</p></li><li><p>Relative size and distance from nucleus</p></li><li><p><strong>Energy</strong></p></li></ul></li><li><p>Angular Momentum (l)</p><ul><li><p>Any number from 0 to (n-1)</p></li><li><p><strong>Shape</strong></p></li></ul></li><li><p>Magnetic (m<sub>l</sub>)</p><ul><li><p>-l</p></li><li><p>-l+1</p></li><li><p>0</p></li><li><p>l+1</p></li><li><p>l</p></li><li><p><strong>Orientation</strong></p></li></ul></li><li><p>Spin (m<sub>2</sub>)</p><ul><li><p>+1/2 </p></li><li><p>-1/2 </p></li><li><p><strong>Direction of electron spin</strong></p></li></ul></li></ul>
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n, l, m Chart

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Pauli Exclusion Principle

  1. Each atom is described completely by the four quantum numbers

  2. No atom in an element will have the exact same 4 numbers

  3. An atomic orbital can hold a maximum of two electrons and they have opposite spins.

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Factors Affecting Atomic Orbital Energies

  1. Nuclear charge

  2. Shielding Effect

  3. Orbital shape

As a element gets bigger the closer electrons get pulled more closely, while the farther away electrons are not pulled as tightly due to shielding and being farther away from the nucleus.

<ol><li><p><span>Nuclear charge</span></p></li><li><p><span>Shielding Effect</span></p></li><li><p><span>Orbital shape</span></p></li></ol><p><span>As a element gets bigger the closer electrons get pulled more closely, while the farther away electrons are not pulled as tightly due to shielding and being farther away from the nucleus.</span></p>
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Sublevel Energy Levels

s < p < d < f聽 in energy

<p><span>s &lt; p &lt; d &lt; f&nbsp; in energy</span></p>
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Ground State Electron Configuration Example

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Electron Configuration Chart

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Ground State for Elements and Their Electrons

The most stable state for an element, which can be found from the periodic table (all elements are in these states on the periodic table)

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<p>Condensed Electron Configuration</p>

Condensed Electron Configuration

  1. Find the element on the table

  2. Write the symbol in brackets for the nearest, smaller noble gas

  3. Subtract the amount of electrons for the noble gas from the element you are writing for

  4. Write the electron config for those remaining atoms

<ol><li><p>Find the element on the table</p></li><li><p>Write the symbol in brackets for the nearest, smaller noble gas</p></li><li><p>Subtract the amount of electrons for the noble gas from the element you are writing for</p></li><li><p>Write the electron config for those remaining atoms</p></li></ol>
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Atomic Radius Trend

Increases DOWN a column

Increases to the LEFT of a period

<p>Increases DOWN a column</p><p>Increases to the LEFT of a period</p>
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Ionization Energy Trend

Increases UP a column

Increases to the RIGHT of a period

<p>Increases UP a column</p><p>Increases to the RIGHT of a period</p>
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Electron Affinity Trend

Increases UP a column

Increases to the RIGHT of a period

(with many exceptions for both)

<p>Increases UP a column</p><p>Increases to the RIGHT of a period</p><p>(with many exceptions for both)</p>
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Metalic Behavior Trend

Increases DOWN a column

Increases to the LEFT of a period

<p>Increases DOWN a column</p><p>Increases to the LEFT of a period</p>
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Ionic Bonding

Bond between metal and nonmetal, the metal transfers an electron to the nonmetal, a strong bond

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Covalent Bonding

Sharing of electrons between two nonmetals, a weak bond

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Metallic Bonding

A type of chemical bond similar to a covalent bond. Atoms in metals are held together by forces caused by the valence electrons. Electrons float freely around metalic ion cores.

<p>A type of chemical bond similar to a covalent bond. Atoms in metals are held together by forces caused by the valence electrons. Electrons float freely around metalic ion cores.</p>
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Lewis Dot Diagram

Representation of valence electrons.

  • - is a pair electron bond between two elements

  • = is a double pair electron bond between two elements

  • Each dot represents an electron

<p>Representation of valence electrons.</p><ul><li><p>- is a pair electron bond between two elements</p></li><li><p>= is a double pair electron bond between two elements</p></li><li><p>Each dot represents an electron</p></li></ul>
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Lattice Energy Trend

Lattice energy: the energy required to separate 1 mol of an ionic solid into gaseous ions.

  • As ionic size increases, lattice energy decreases.

  • As聽 ionic charge increases, lattice energy increases.

<p><span>Lattice energy: the energy required to separate 1 mol of an ionic solid into gaseous ions.</span></p><ul><li><p><span>As ionic size increases, lattice energy decreases.</span></p></li><li><p><span>As&nbsp; ionic charge increases, lattice energy increases.</span></p></li></ul>
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Coulomb鈥檚 Law

k(Q1*Q2 / r1 + r2)

where:

  • k = Coulomb鈥檚 constant

  • Q1 = Charge of particle 1

  • Q2 = Charge of particle 2

  • r1 = Particle 1 radius

  • r2 = Particle 2 radius

<p>k(Q1*Q2 / r1 + r2)</p><p>where:</p><ul><li><p>k = Coulomb鈥檚 constant</p></li><li><p>Q1 = Charge of particle 1</p></li><li><p>Q2 = Charge of particle 2</p></li><li><p>r1 = Particle 1 radius</p></li><li><p>r2 = Particle 2 radius</p></li></ul>
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Covalent Bond Properties

  • Bond Order

    • The number of electrons being bonded.

    • EX:

      • Bond Order 1 = Single Bond

      • Bond Order 2 = Double Bond

      • Bond Order 3 = Triple Bond

  • Bond Energy

    • Energy needed to overcome the attraction between the nuclei and shared electrons. The stronger the bond, the higher the bond energy.

      • Higher bond order = more bond energy

      • Lower bond order = less bond energy

  • Bond Length

    • The distance between the nuclei of bonded atom

      • Higher bond order = shorter length (3)

      • Lower bond order = longer length (1)

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Enthalpy of a Reaction

Change in H of Reaction = Change in H of Reactant Bonds - Change in H of Product Bonds

You basically subtract the H of products from the H of Reactants to find your H of the whole reaction

<p>Change in H of Reaction = Change in H of Reactant Bonds - Change in H of Product Bonds</p><p>You basically subtract the H of products from the H of Reactants to find your H of the whole reaction</p>
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Electronegativity Trends

Increases UP a column

Increases to the RIGHT of a period

<p>Increases UP a column</p><p>Increases to the RIGHT of a period</p>
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Bond Polarity / Ionic Character

The greater the difference in electronegativities between two bonded atoms, the greater the polarity / Ionic Character of the bond

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Metallic and Non-Metallic Character

<p></p>
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Diamagnetic Elements

Elements that have all of their electrons paired up in their electron configuration.

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Paramagnetic (Non-Diamagnetic)

Elements that have one or more unpaired electrons in their electron configuration.

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Quantum Numbers for Oribitals

  • S: l = 0, m1 = 0

  • P: l = 1, m1 = -1, 0, +1

  • D: l = 2, m1 = -2, -1, 0, +1, +2

  • F: l = 3, m1 = -3, -2, -1, 0, +1, +2, +3

<ul><li><p>S: l = 0, m1 = 0</p></li><li><p>P: l = 1, m1 = -1, 0, +1</p></li><li><p>D: l = 2, m1 = -2, -1, 0, +1, +2</p></li><li><p>F: l = 3, m1 = -3, -2, -1, 0, +1, +2, +3</p></li></ul>
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Lattice Enthalpy Energy Diagram

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All Periodic Table Trends

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SPDF Blocks Periodic Table

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