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Thermodynamics
formulas and constants
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Boiling point of water in celsius
100
degrees
boiling point in fahrenheit
212
degrees
boiling point in rankine
671.67
degrees
boiling point in kelvin
373.15
freezing point of water
0 degrees
freezing point of fahrenheit
32
degrees
freezing point of rankine
459.67
degrees
freezing point of kelvin
273.15
absolute zero
in celsius
-273.15
degrees
absolute zero
in
Fahrenheit
-459.65
degrees
absolute zero
in rankine
0
degrees
absolute zero
in
kelvin
0
celsius to fahrenheit
f
=
f=
f
=
9
/
5
c
+
9/5 c +
9/5
c
+
32
32
32
celsius to kelvin
k
=
k =
k
=
c
+
c +
c
+
273.15
273.15
273.15
fahrenheit to celsius
c
=
c=
c
=
5
/
9
(
F
−
32
)
5/9(F-32)
5/9
(
F
−
32
)
fahrenheit to rankine
R
=
R =
R
=
F
+
F+
F
+
459.67
459.67
459.67
mass density
ρ
=
\rho =
ρ
=
m
V
{\frac {m}{V}}
V
m
weight density
ρ
=
\rho =
ρ
=
W
V
{\frac {W}{V}}
V
W
specific volume
v
=
v =
v
=
V
m
=
{\frac {V}{m}}=
m
V
=
1
ρ
m
\frac{1}{\rho m}
ρ
m
1
specific gravity
for solid: 1000 kg/m^3
for gas: 1.4 kg/m^3
s
p
.
g
r
.
=
sp.gr.=
s
p
.
g
r
.
=
ρ
s
u
b
s
t
a
n
c
e
ρ
s
t
a
n
d
a
r
d
{\frac{\rho substance}{\rho standard}}
ρ
s
t
an
d
a
r
d
ρ
s
u
b
s
t
an
ce
pressure
P
=
P =
P
=
F
A
{\frac {F}{A}}
A
F
Gauge Pressure
P
g
a
u
g
e
=
Pgauge =
P
g
a
ug
e
=
P
a
b
s
−
P
a
t
m
Pabs-Patm
P
ab
s
−
P
a
t
m
total pressure
P
t
o
t
a
l
=
Ptotal=
Pt
o
t
a
l
=
P
a
t
m
+
Patm+
P
a
t
m
+
P
g
a
u
g
e
Pgauge
P
g
a
ug
e
pressure gauge
P
=
P=
P
=
ρ
h
g
{\rho}{h}{g}
ρ
h
g
pascal's
principle
P
1
=
P1=
P
1
=
P
2
P2
P
2
F
1
A
2
=
{\frac{F1}{A2}}=
A
2
F
1
=
F
2
A
2
{\frac{F2}{A2}}
A
2
F
2
expansion by length
Δ
L
=
ΔL =
Δ
L
=
α
L
Δ
T
αLΔT
αL
Δ
T
L
N
=
LN =
L
N
=
L
0
+
L0 +
L
0
+
Δ
L
ΔL
Δ
L
expansion by volume
Δ
V
=
ΔV =
Δ
V
=
β
V
0
Δ
T
βV0ΔT
β
V
0Δ
T
V
N
=
VN =
V
N
=
V
0
+
V0 +
V
0
+
Δ
V
ΔV
Δ
V
for almost all types of gases have the
same value at standard temperature 0℃
𝛽𝑔𝑎𝑠𝑒𝑠 = 3.66 × 10−3/℃
FOURIER’S
LAW OF
THERMAL
CONDUCTION
Q
t
=
{\frac{Q}{t}}=
t
Q
=
k
A
Δ
T
L
{\frac{kAΔT}{L}}
L
k
A
Δ
T
CONVECTION
Q
t
=
{\frac{Q}{t}}=
t
Q
=
h
A
Δ
T
hAΔT
h
A
Δ
T
STEFFAN BOLTZMANN LAW
Q
t
=
{\frac{Q}{t}}=
t
Q
=
σ
e
A
(
(
T
2
)
4
−
(
T
1
)
4
)
σeA((T2)^4 − (T1)^4)
σ
e
A
((
T
2
)
4
−
(
T
1
)
4
)
sensible heat
Q
=
Q =
Q
=
m
c
Δ
T
mcΔT
m
c
Δ
T
specific heat
For
water
and
ice
:
cw =
1
cal/g-°C
ci =
0.5
cal/g-°C
ABSOLUTE
ENTROPY
S
=
S=
S
=
Q
T
K
{\frac{Q}{TK}}
T
K
Q
IDEAL GAS LAW
𝑃
𝑉
=
𝑃𝑉 =
P
V
=
𝑛
𝑅
𝑇
𝑛𝑅𝑇
n
RT
UNIVERSAL GAS LAW
R
=
R=
R
=
8.314
J
m
o
l
−
K
8.314{\frac{J}{mol-K}}
8.314
m
o
l
−
K
J
=
=
=
1.986
B
T
U
m
o
l
−
k
1.986{\frac{BTU}{mol-k}}
1.986
m
o
l
−
k
BT
U
=
=
=
1545
f
t
−
l
b
m
o
l
−
K
1545{\frac{ft-lb}{mol-K}}
1545
m
o
l
−
K
f
t
−
l
b
BOYLE'S LAW
𝑃
1
𝑉
1
=
𝑃1𝑉1 =
P
1
V
1
=
𝑃
2
𝑉
2
𝑃2𝑉2
P
2
V
2
CHARLES' LAW
V
1
T
1
=
{\frac{V1}{T1}}=
T
1
V
1
=
V
2
T
2
{\frac{V2}{T2}}
T
2
V
2
GAY-LUSSAC'S LAW
P
1
T
1
=
{\frac{P1}{T1}}=
T
1
P
1
=
P
2
T
2
{\frac{P2}{T2}}
T
2
P
2
THE COMBINES GAS LAW
P
1
V
1
T
1
=
{\frac{P1V1}{T1}}=
T
1
P
1
V
1
=
P
2
V
2
T
2
{\frac{P2V2}{T2}}
T
2
P
2
V
2
Standard conditions STP
𝑇
=
𝑇 =
T
=
273.15
𝐾
=
273.15 𝐾 =
273.15
K
=
0
°
𝐶
0 °𝐶
0°
C
𝑃
=
𝑃 =
P
=
1
𝑎
𝑡
𝑚
=
1 𝑎𝑡𝑚 =
1
a
t
m
=
1.013
×
105
𝑃
𝑎
1.013 × 105 𝑃𝑎
1.013
×
105
P
a
Note: Under standard conditions,
1 kmol of ideal gas
occupies a volume of
22.4 m^3
See all 43 cards
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