Chemistry Final

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Chapter 13-19

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168 Terms

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Δ S (+)

Spontaneous

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Δ S (-)

Nonspontaneous

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Δ G (+)

Nonspontaneous

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Δ G (-)

Spontaneous

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Δ Go = 0

Equilibrium

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Ecell (+)

Spontaneous

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Ecell (-)

Nonspontaneous

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Polar vitamin

water soluble, not easily stored in body, excreted in urine

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solution formation main factors

1) IMFs solute-solvent similar to pure solute and pure solvent 2) increased entropy upon mixing

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Δ Hsolute

Endothermic, breaking solute IMFs, H > 0

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Δ Hsolvent

Endothermic, breaking solvent IMFs, H > 0

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Δ Hmix

Exothermic, formation of solute-solvent interactions, H < 0

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Hsolution = 0

solution will form if entropy increases

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Hsolution < 0

exothermic, solution forms if entropy increases, warm to touch

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Hsolution > 0

endothermic, solution forms if entropy increases, cool to touch

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Hsolute for ionic solute

negative Hlattice

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Hsolution = Hsolute + Hhydration

Aqueous solutions with ionic solutes, where Hhydration = Hsolvent + Hmix

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saturated solution

no addition solute can dissolve, dissolved solute in dynamic equilibrium with solute solute

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unsaturated solution

more solute can dissolve, no undissolved solute so no dynamic equilibrium

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supersaturated solution

more than equilibrium amount of solute dissolved, unstable and precipitates easily

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impact of temperature on solid solute

no effect

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impact of temperature on gaseous solute

less soluble under higher temperatures

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Sgas = KHPgas

Henry’s Law— quantifies the solubility of a gas (S) in a liquid by its partial pressure (P) above the liquid, where K is a constant at a given temperature.

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Sgas

molarity (M)

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KH

Henry’s constant (M/atm)

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Pgas

partial pressure of a gas solute above solution (atm)

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Molarity (M)

mol / L

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Molality (m)

mol / kg solvent

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mole fraction

moles of a component divided by total moles in a mixture

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percent by mass

mass of component / total mass of mixture * 100

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ppm

mass solute/mass solution * 106

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ppb

mass solute/mass solution * 109

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colligative properties

properties that only depend on # of particles in solution

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vapor pressure of a liquid

pressure of a gas above its liquid in equilibrium

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vapor pressure lowering

solvent’s vapor pressure decreases when a solute is added

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Raoult’s Law

Psolution = Xsolvent solvent

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Ideal solution

A solution that follows Raoult's Law at all concentrations, exhibiting no significant interactions between solute and solvent.

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Positive deviation from ideal solution

solute-solvent interactions are significantly weaker than solvent-solvent interactions

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Negative deviation from ideal solution

solute-solvent interactions are significantly stronger than solvent-solvent interactions

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van’t hoff factor (i)

ratio of moles of solute particles to moles of formula units dissolved. If a solute dissociates 100%, i is equal to the number of particles per formula unit.

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ion pairing

oppositely charged ions associate in solution, causing imeasured to be lower than iexpected

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collision model

reactions occur when particles collide, breaking and forming bonds. More collisions and higher energy collisions = faster rate

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factors impacting reaction rates

concentration of reactants, temperature of reaction, structure and orientation of colliding particles

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generalized reaction rate aA + bB —> cC + dD

(-1/a)(ΔA/Δt) = (1/c)(ΔC/Δt)

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average rate

rate of a reaction over a time interval. can change as the reaction proceeds

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instantaneous rate

rate of a reaction at a specific instant, equal to the slope of the tangent

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rate law, A + B —> products

rate = k[A]m[B]n

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integrated rate laws

used for determining amount of reactant present at a certain time

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linear relationship of zero order

[A]t vs t

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linear relationship of first order

ln[A]t vs t

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linear relationship of second order

1/[A]t vs t

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Frequency factor (A)

the number of times a reactant approaches the activation barrier. product of collision frequency (z) and orientation factor (p)

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exponential factor

e(-Ea/RT) the fraction of approaches with enough energy to surmount the activation barrier

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elementary reaction

a single reaction that cannot be broken down into simpler steps. form a reaction mechanism

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molecularity

number of reactant molecules involved in an elementary reaction. the lower the # of particles, the less stringent the requirements for effective collisions

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rate law of elementary reaction

CAN be determined directly from stoichiometry

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rate determining step

the slowest elementary reaction within a reaction mechanism. has the largest Ea

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dynamic equilibrium

rate of forward rxn equals rate of reverse rxn

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equilibrium constant

equilibrium ratio of concentrations/pressures of products raised to stoichiometric coefficients over the concentrations/pressures of reactants raised to their stoichiometric coefficients.

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equilibrium constant dependence on balanced reaction

  1. changing direction inverts K

  2. multiplying coefficients by a factor raises K to that factor

  3. when adding constituent reactions, K1K2=Koverall

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reaction quotient (Q)

Q = K equilibrium

Q < K reaction will go forwards

Q > K reverse reaction will occur

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Le Chatliers Principle

system will shift in direction to re establish equilibrium

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Arrhenius acid

molecular compound that dissociates in water to form H+/H3O+

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Arrhenius base

compound that generates OH- in water

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six strong acids

HCl, HBr, HI, HNO3, HClO4, H2SO4

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Bronsted-Lowery acid

proton (H+) donor

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Bronsted-Lowery base

proton (H+) acceptor

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neutralization reaction

H+ is transferred from an acid to a base

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amphoteric

species can act as a base or acid (i.e., H2O)

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conjugate acid-base pairs

two substances related to each other by the transfer of a proton

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Binary acid (HX) strength

increases down a group, increases across a period

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Oxyacid (H-O-Y) strength

increases with the number of oxygen atoms and electronegativity of Y

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impact of resonance stabilization on oxyacid strength

anions that exhibit resonance stabilization act as stronger acids when protonated

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Acid ionization constant (KA)

how much a weak acid dissociates in water. KA=[H+][A-]/[HA]

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Autoionization of water

2H2O (l) ⇌ H3O+ (aq) + OH- (aq)

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Water dissociation constant (KW)

KW = [H3O+][OH-] = 1.0×10-14 M

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pH

-log[H3O+]

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pOH

-log[OH-]

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percent ionization of an acid (HA)

the percentage of added acid molecules that actually dissociate into H3O+ and anion (A-)

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percent ionization

[H3O+]/[HA] x 100%

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pH of a single strong acid in water

calculate [H3O+] from complete dissociation of strong acid, neglect [H3O+] from auto ionization of water unless strong acid is very dilute

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pH of two strong acids in water

calculate moles of H3O+ separately and add, divide by total volume of solution (L) to get [H3O+]

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pH of single weak acid in water

calculate [H3O+] from HA partial dissociation using an ICE table, typically neglect [H3O+] from auto ionization of water.

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pH of two weak acids in water

the weak acid with the larger KA will dictate the pH of the overall mixture

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pH of strong/weak acid mixture

calculate [H3O+] from complete dissociation of strong acid, use as initial concentration in ICE table. use ICE table to calculate [H3O+] from partial dissociation of weak acid to determine if contributes significantly to total [H3O+]

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Base Ionization Constant (KB)

[BH+][OH-]/[B]

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pH of strong/weak base mixture

calculate [OH-] from dissociation of strong base and use as initial [OH-] in ICE table. use ICE table to calculate [OH-] from weak base to see if contributes significantly to total

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acid-base properties of ions

determined by the strength of its conjugate

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Ions that do NOT impact pH

  1. anions that are conjugate bases of STRONG acids

  2. cations that are counter ions of STRONG bases

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Ions that make solutions BASIC

  1. anions that are conjugate bases of weak acids

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Ions that make solutions ACIDIC

  1. cations that are conjugate acids of weak bases

  2. cations that are small and highly charged, forming a complex ion with water making an ionizable H+

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Polyprotic acid

multiple ionizable protons, each dissociation step has its own KA value

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pH of a polyprotic acid

typically calculated using KA of the first dissociation step, except in dilute solutions

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H2SO4

special case where first dissociation step is complete but second is partial

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Lewis acid

lone pair acceptor

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Lewis base

lone pair donor

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buffer

solution that resists pH changes. essential components: either a weak base and its conjugate acid or a weak acid and its conjugate base

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common ion effect

when a weak acid is added to a solution that contains its anion, it will dissociate less due to Le Chatlier’s principle

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calculating the pH of a buffer after adding strong component

  1. allow strong component to react to completion

  2. use Henderson hasselbalch and pKa to calculate final pH

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characteristics of an effective buffer

  1. relative concentrations of weak components should be equal or close

  2. absolute concentrations of weak components should be high