Final exam Flashcards

1
Q

Definition of pressure

A

P = F/A

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2
Q

Definition of work

A

dw= -PextdV

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3
Q

first law of thermo

A

dU = dQ + dw

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4
Q

definition of heat capacity

A

C = (∂Q/∂T)

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5
Q

What is U a function of?

A

T and V

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6
Q

Definition of enthalpy

A

H = U + PV

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7
Q

Heat capacity at a constant volume

A

Cv = (∂U/∂T)v

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8
Q

heat capactiy at a constant pressure

A

Cp = (∂H/∂T)p

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9
Q

Definition of entropy

A

ds = dQrev/T

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10
Q

Change in entropy for the irreversible isothermal expansion of an ideal gas

A

∆S = nRln(V2/V1) = -nRln(P2/P1)

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11
Q

Change in entropy for the heating of a gas from T1 to T2 keeping volume constant

A

∆S = Cv*ln(T2/T1)

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12
Q

Change in entropy for the heating of a gas from T1 to T2 keeping pressure constant

A

∆S = Cp*ln(T2/T1)

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13
Q

Entropy of mixing for an ideal gas

A

∆Smix = naRln(1/ya) + nbRln(1/yb)

na and nb are the number of moles and ya and yb are the mole fractions

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14
Q

Definition of G

A

G = H - TS

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15
Q

Defintion of A

A

A = U - TS

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16
Q

entropy of phase transitions

A

∆S = ∆H/T

17
Q

(∂U/∂T)v = ?

A

Cv

18
Q

(∂H/∂T)p = ?

A

Cp

19
Q

T(∂S/∂T)v = ?

A

Cv

20
Q

T(∂S/∂T)p = ?

A

Cp

21
Q

(∂G/∂T)p = ?

A

-S

22
Q

(∂A/∂T)v = ?

A

-S

23
Q

(∂G/∂P)T = ?

A

V

24
Q

(∂A/∂V)T = ?

A

-P

25
Q

Gm = G/n = ?

A

µ

26
Q

Basic equations

A
dU = Tds - PdV
dA = -SdT -PdV
dH = TdS + VdP
dG = -SdT + VdP
27
Q

Clausius Equation

A

dP/dT = ∆H / T∆V

28
Q

Clausius- Clapeyron Equation

A

d(ln(P))/dT = ∆Hm/R(T^2)

29
Q

Chemical potential of an ideal gas

A

µ = µ˚ + RTln(P/P˚)

30
Q

Van’t Hoff equation

A

ln(Ka) = -∆H˚/RT+∆S/R

31
Q

∆G = ? not at equilibrium when you have ∆G˚

A

∆G = ∆G˚ + RTln(Q)

32
Q

∆G = ? not at equilibrium when you dont have ∆G˚

A

∆G = RTln(Q/Ka)

33
Q

∆G˚ = ?

A

∆G˚ = -RTln(Ka)

34
Q

Arrhenius Equation

A

K=A*exp(-Ea/RT)

35
Q

gibbs phase rule

A

F = C - P + 2
F - DOF
C - # of the components
P - # of phases

36
Q

Gibbs energy of mixing for an ideal solution

A

ntotal R T ∑xi ln(xi)

37
Q

entropy of mixing for an ideal solution

A

R ∑ ni ln(xi)