Thermodynamics and chemical equilibrium: States of matter; Henry's Law and Raoult's Law Flashcards

1
Q

What is ΔH?

A

the heat flow into the system at constant pressure

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2
Q

What is entropy?

A

a thermodynamic quantity representing the unavailability of a system’s thermal energy for conversion into mechanical work; qualitatively, entropy is a measure of how evenly energy is distributed in a system

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3
Q

What is the second law of thermodynamics?

A

a system with constant volume and internal energy will adopt a configuration that maximises its entropy

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4
Q

What is Gibbs free energy?

A

the maximum energy available in a system to do non-expansion work under conditions of constant temperature and pressure

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5
Q

What is temperature?

A

a measure of how much the internal energy changes when the entropy is varied while the volume is held constant; reflects the amount of kinetic energy of the molecules in the system

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6
Q

How is temperature defined?

A

T = (∂u/∂S)v

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7
Q

What units does temperature have?

A

Kelvin

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8
Q

What is heat capacity?

A

a measure of how much the internal energy or enthalpy changes as the temperature is varied

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9
Q

How is heat capacity at constant volume defined?

A

C(v) = (∂u/∂T)v ≈ (ΔU/ΔT)v

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10
Q

How is heat capacity at constant pressure defined?

A

C(p) = (∂H/∂T)p ≈ ΔH/ΔT

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11
Q

What is another definition of heat capacity?

A

C ≈ q/ΔT

where q is the heat supplied to the system

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12
Q

What is an extensive property of the system?

A

the value depends on the amount of substance in the sample

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13
Q

What is specific heat?

A

the amount of heat per unit mass required to raise the temperature by one degree

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14
Q

Is specific heat an extensive or intensive property?

A

an intensive property

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15
Q

Define specific heat

A

c(p) = C(p)/m

where m is the mass of the sample

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16
Q

What is molar heat capacity?

A

the amount of heat per mole required to raise the temperature by one degree; C(p,m)

17
Q

Define G

A

G = H - TS

18
Q

Define ΔG

A

ΔG = ΔH - TΔS at constant T

19
Q

Define the standard equilibrium constant

A

ΔG0 = - RTlnK0

20
Q

What is the standard state?

A

state of a system chosen as standard for reference by convention; the state of the pure system at standard pressure (1 bar)

21
Q

What is the standard state of a solvent?

A

the state of the pure solvent at standard pressure

22
Q

What is the standard state of a solute?

A

the hypothetical state of the solute at standard molality (most commonly 1 mol.kg^-1), standard pressure and exhibiting ideal-dilute behaviour

23
Q

What is the problem with the chemists’ definition of the standard state of the solute?

A

it leads to a standard state of H+ ions in solution corresponding to a pH of zero, which does not occur in biological systems

24
Q

What is an alternative definition of the standard state of the solute?

A

molality of 1 x 10^-7 mol.kg^-1 (pH = 7 for H+)

25
Q

What configuration will a system under conditions of constant temperature and pressure adopt?

A

that of lowest possible Gibbs free energy

26
Q

What is Gibbs free energy a function of?

A

T, p, n(A), n(B)

where n(A) and n(B) are number of moles of A and B, respectively

27
Q

Considering a two-component system such as that represented by the simple equilibrium A⇌B, how does the Gibbs free energy depend on the amount of A and B present?

A

dG = (∂G/∂n(A)) dn(A) + (∂G/∂n(B)) dn(B)

28
Q

Define the chemical potential

A
μ(A) = ∂G/∂n(A)
μ(B) = ∂G/∂n(B)
29
Q

Define dG

A

dG = μ(B) dn(B) + μ(A) dn(A)
= [ (μ(B) - μ(A) ] dn(B)

therefore ∂G/∂n(B) = μ(B) - μ(A)

30
Q

What is the meaning of G taking a minimum value?

A

there is no thermodynamic advantage to changing the composition; the system is at equilibrium

31
Q

What is the relationship between μ(A) and μ(B) at equilibrium?

A

at equilibrium, ∂G = 0, therefore μ(B) - μ(A) = 0 and μ(A) = μ(B)

32
Q

What happens to the chemical potential at equilibrium?

A

at equilibrium, the chemical potentials of all components of a mixture are equal across all phases

33
Q

Define the chemical potential relative to a standard

A

μ(x) = μ(x)0 + RT ln a(x)

where a(x) is the relative activity of x