Express the pressure of acetone in the formula. Acetone: formula, properties, application

METHOD FOR CALCULATING PARAMETERS OF EVAPORATION OF FLAMMABLE UNHEATED LIQUIDS AND LIQUEFIED HYDROCARBON GASES

I.1 Evaporation rate W, kg/(s m 2), determined from reference and experimental data. For flammable liquids not heated above ambient temperature, in the absence of data, it is allowed to calculate W according to formula 1)

W = 10 -6 h p n, (I.1)

where h - coefficient taken according to Table I.1 depending on the speed and temperature of the air flow above the evaporation surface;

M - molar mass, g/mol;

p n - saturated vapor pressure at the calculated liquid temperature t p, determined from reference data, kPa.

Table I.1

Air flow speed in the room, m/s The value of coefficient h at temperature t, ° C, air in the room
10 15 20 30 35
0,0 1,0 1,0 1,0 1,0 1,0
0,1 3,0 2,6 2,4 1,8 1,6
0,2 4,6 3,8 3,5 2,4 2,3
0,5 6,6 5,7 5,4 3,6 3,2
1,0 10,0 8,7 7,7 5,6 4,6

I.2 For liquefied hydrocarbon gases (LPG), in the absence of data, it is allowed to calculate the specific gravity of vapors of evaporated LPG m LPG, kg/m 2, according to formula 1)

, (AND 2)

1) The formula is applicable at temperatures of the underlying surface from minus 50 to plus 40 °C.

Where M - molar mass of LPG, kg/mol;

L isp - molar heat of evaporation of LPG at the initial temperature of LPG T l, J/mol;

T 0 - initial temperature of the material on the surface of which LPG is poured, corresponding to the design temperature t p , K;

Tf - initial temperature of LPG, K;

l TV - thermal conductivity coefficient of the material on the surface of which LPG is poured, W/(m K);

a is the effective coefficient of thermal diffusivity of the material on the surface of which LPG is poured, equal to 8.4·10 -8 m 2 /s;

t - current time, s, taken equal to the time of complete evaporation of LPG, but not more than 3600 s;

Reynolds number (n - air flow speed, m/s; d- characteristic size of the LPG strait, m;

u in - kinematic viscosity of air at the design temperature t p, m 2 / s);

l in - coefficient of thermal conductivity of air at the design temperature t p, W/(m K).

Examples - Calculation of evaporation parameters of flammable unheated liquids and liquefied hydrocarbon gases

1 Determine the mass of acetone vapor entering the room as a result of emergency depressurization of the apparatus.

Data for calculation

In a room with a floor area of ​​50 m 2, an apparatus with acetone with a maximum volume of V ap = 3 m 3 is installed. Acetone enters the apparatus by gravity through a pipeline with a diameter d= 0.05 m with flow q, equal to 2 · 10 -3 m 3 /s. Length of the pressure pipeline section from the tank to the manual valve l 1 = 2 m. Length of the outlet pipeline section with diameter d = 0.05 m from the container to the manual valve L 2 is equal to 1 m. The air flow speed in the room with general ventilation running is 0.2 m/s. The air temperature in the room is tp = 20 ° C. The density r of acetone at this temperature is 792 kg/m 3. The saturated vapor pressure of acetone p a at t p is 24.54 kPa.

The volume of acetone released from the pressure pipeline, V n.t., is

where t is the estimated pipeline shutdown time equal to 300 s (for manual shutdown).

Volume of acetone released from the outlet pipe V from is

The volume of acetone entering the room

V a = V ap + V n.t + V from = 3 + 6.04 · 10 -1 + 1.96 · 10 -3 = 6.600 m 3.

Based on the fact that 1 liter of acetone is poured onto 1 m2 of floor area, the calculated evaporation area S p = 3600 m2 of acetone will exceed the floor area of ​​the room. Therefore, the floor area of ​​the room is taken as the area of ​​acetone evaporation equal to 50 m2.

The evaporation rate is:

W use = 10 -6 · 3.5 · 24.54 = 0.655 · 10 -3 kg/(s m 2).

The mass of acetone vapors formed during emergency depressurization of the apparatus T, kg, will be equal

t = 0.655 10 -3 50 3600 = 117.9 kg.

2 Determine the mass of gaseous ethylene formed during the evaporation of a spill of liquefied ethylene under conditions of emergency depressurization of the tank.

Data for calculation

An isothermal tank of liquefied ethylene with a volume V i.r.e = 10,000 m 3 is installed in a concrete embankment with a free area S ob = 5184 m 2 and a flanging height H ob = 2.2 m. The degree of filling of the tank is a = 0.95.

The liquefied ethylene supply pipeline enters the tank from the top, and the outlet pipeline exits from the bottom.

The diameter of the outlet pipeline d tp = 0.25 m. The length of the pipeline section from the tank to the automatic valve, the probability of failure of which exceeds 10 -6 per year and the redundancy of its elements is not ensured, L= 1 m. Maximum consumption of liquefied ethylene in the dispensing mode G liquid e = 3.1944 kg/s. Density of liquefied ethylene r l.e. at operating temperature T ek= 169.5 K is equal to 568 kg/m3. Density of ethylene gas r g.e at T ek equal to 2.0204 kg/m3. Molar mass of liquefied ethylene M zh.e = 28 · 10 -3 kg/mol. Molar heat of vaporization of liquefied ethylene L иcn at T eq is equal to 1.344 · 10 4 J/mol. The temperature of concrete is equal to the maximum possible air temperature in the corresponding climatic zone T b = 309 K. The thermal conductivity coefficient of concrete l b = 1.5 W/(m K). Thermal diffusivity coefficient of concrete A= 8.4 · 10 -8 m 2 /s. The minimum air flow speed is u min = 0 m/s, and the maximum for a given climatic zone is u max = 5 m/s. The kinematic viscosity of air n in at the design air temperature for a given climatic zone t р = 36 ° C is equal to 1.64 · 10 -5 m 2 /s. The thermal conductivity coefficient of air l in at t p is equal to 2.74 · 10 -2 W/(m · K).

If the isothermal tank is destroyed, the volume of liquefied ethylene will be

Free dike volume V about = 5184 · 2.2 = 11404.8 m3.

Due to the fact that V zh.e< V об примем за площадь испарения S исп свободную площадь обвалования S об, равную 5184 м 2 .

Then the mass of evaporated ethylene m i.e. from the area of ​​the strait at an air flow speed u = 5 m/s is calculated using formula (I.2)

The mass m i.e. at u = 0 m/s will be 528039 kg.

The table shows the thermophysical properties of benzene vapor C 6 H 6 at atmospheric pressure.

The values ​​of the following properties are given: density, heat capacity, thermal conductivity coefficient, dynamic and kinematic viscosity, thermal diffusivity, Prandtl number depending on temperature. Properties are given in the temperature range from .

According to the table, it can be seen that the values ​​of density and Prandtl number decrease with increasing temperature of gaseous benzene. Specific heat capacity, thermal conductivity, viscosity and thermal diffusivity increase their values ​​when benzene vapor is heated.

It should be noted that the vapor density of benzene at a temperature of 300 K (27°C) is 3.04 kg/m3, which is much lower than that of liquid benzene (see).

Note: Be careful! Thermal conductivity in the table is indicated to the power of 10 3. Remember to divide by 1000.

Thermal conductivity of benzene vapor

The table shows the thermal conductivity of benzene vapor at atmospheric pressure depending on temperature in the range from 325 to 450 K.
Note: Be careful! Thermal conductivity in the table is indicated to the power of 10 4. Don't forget to divide by 10000.

The table shows the values ​​of the saturated vapor pressure of benzene in the temperature range from 280 to 560 K. Obviously, when benzene is heated, its saturated vapor pressure increases.

Sources:
1.
2.
3. Volkov A.I., Zharsky I.M. Large chemical reference book. - M: Soviet School, 2005. - 608 p.

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n16.doc

Chapter 7. VAPOR PRESSURE, PHASE TEMPERATURES

TRANSITIONS, SURFACE TENSION
Information on the vapor pressure of pure liquids and solutions, their boiling and solidification (melting) temperatures, as well as surface tension are necessary for calculations of various technological processes: evaporation and condensation, evaporation and drying, distillation and rectification, etc.
7.1. Vapor pressure
One of the simplest equations for determining the saturated vapor pressure of a pure liquid depending on temperature is Antoine's equation:

, (7.1)

Where A, IN, WITH– constants, characteristic of individual substances. The constant values ​​for some substances are given in table. 7.1.

If two boiling temperatures are known at corresponding pressures, then, taking WITH= 230, constants can be determined A And IN by jointly solving the following equations:

; (7.2)

. (7.3)

Equation (7.1) corresponds quite satisfactorily to experimental data in a wide temperature range between the melting temperature and
= 0.85 (i.e.
  = 0.85). This equation provides the greatest accuracy in cases where all three constants can be calculated on the basis of experimental data. The accuracy of calculations using equations (7.2) and (7.3) is significantly reduced already at
 250 K, and for highly polar compounds at  0.65.

The change in vapor pressure of a substance depending on temperature can be determined by the comparison method (according to the linearity rule), based on the known pressures of the reference liquid. If two temperatures of a liquid substance are known at corresponding saturated vapor pressures, we can use the equation

, (7.4)

Where
And
– saturated vapor pressure of two liquids A And IN at the same temperature ;
And
– saturated vapor pressure of these liquids at temperature ; WITH– constant.
Table 7.1. Vapor pressure of some substances depending on

on temperature
The table shows the values ​​of the constants A, IN And WITH Antoine's equation: , where is the saturated vapor pressure, mmHg. (1 mm Hg = 133.3 Pa); T– temperature, K.

Substance name

Chemical formula


Temperature range, o C

A

IN

WITH

from

before

Nitrogen

N 2

–221

–210,1

7,65894

359,093

0

Nitrogen dioxide

N 2 O 4 (NO 2)

–71,7

–11,2

12,65

2750

0

–11,2

103

8,82

1746

0

Nitrogen oxide

NO

–200

–161

10,048

851,8

0

–164

–148

8,440

681,1

0

Acrylamide

C 3 H 5 ON

7

77

12,34

4321

0

77

137

9,341

3250

0

Acrolein

C 3 H 4 O

–3

140

7,655

1558

0

Ammonia

NH 3

–97

–78

10,0059

1630,7

0

Aniline

C6H5NH2

15

90

7,63851

1913,8

–53,15

90

250

7,24179

1675,3

–73,15

Argon

Ar

–208

–189,4

7,5344

403,91

0

–189,2

–183

6,9605

356,52

0

Acetylene

C2H2

–180

–81,8

8,7371

1084,9

–4,3

–81,8

35,3

7,5716

925,59

9,9

Acetone

C3H6O

–59,4

56,5

8,20

1750

0

Benzene

C6H6

–20

5,5

6,48898

902,28

–95,05

5,5

160

6,91210

1214,64

–51,95

Bromine

BR 2

8,6

110

7,175

1233

–43,15

Hydrogen bromide

HBr

–99

–87,5

8,306

1103

0

–87,5

–67

7,517

956,5

0

Continuation of the table. 7.1

Substance name

Chemical formula


Temperature range, o C

A

IN

WITH

from

before

1,3-Butadiene

C4H6

–66

46

6,85941

935,53

–33,6

46

152

7,2971

1202,54

4,65

n-Butane

C4H10

–60

45

6,83029

945,9

–33,15

45

152

7,39949

1299

15,95

Butyl alcohol

C4H10O

75

117,5

9,136

2443

0

Vinyl acetate

CH 3 COOCH=CH 2

0

72,5

8,091

1797,44

0

Vinyl chloride

CH 2 =CHСl

–100

20

6,49712

783,4

–43,15

–52,3

100

6,9459

926,215

–31,55

50

156,5

10,7175

4927,2

378,85

Water

H 2 O

0

100

8,07353

1733,3

–39,31

Hexane

C 6 H 1 4

–60

110

6,87776

1171,53

–48,78

110

234,7

7,31938

1483,1

–7,25

Heptane

C 7 H 1 6

–60

130

6,90027

1266,87

–56,39

130

267

7,3270

1581,7

–15,55

Dean

C 10 H 22

25

75

7,33883

1719,86

–59,35

75

210

6,95367

1501,27

–78,67

Diisopropyl

ether


C6H14O

8

90

7,821

1791,2

0

N,N-Dimethylacetamide

C 4 H 9 ON

0

44

7,71813

1745,8

–38,15

44

170

7,1603

1447,7

–63,15

1,4-Dioxane

C4H8O2

10

105

7,8642

1866,7

0

1,1-Dichloroethane

C2H4Cl2

0

30

7,909

1656

0

1,2-Dichloroethane

C2H4Cl2

6

161

7,18431

1358,5

–41,15

161

288

7,6284

1730

9,85

Diethyl ether

(C 2 H 5) 2 O

–74

35

8,15

1619

0

Isobutyric acid

C4H8O2

30

155

8,819

2533

0

Isoprene

C 5 H 8

–50

84

6,90334

1081,0

–38,48

84

202

7,33735

1374,92

2,19

Isopropyl alcohol

C3H8O

–26,1

82,5

9,43

2325

0

Hydrogen iodide

HI

–50

–34

7,630

1127

0

Krypton

Kr

–207

–158

7,330

7103

0

Xenon

Heh

–189

–111

8,00

841,7

0

n-Xylene

C 8 H 10

25

45

7,32611

1635,74

–41,75

45

190

6,99052

1453,43

–57,84

O-Xylene

C 8 H 10

25

50

7,35638

1671,8

–42,15

50

200

6,99891

1474,68

–59,46

Continuation of the table. 7.1

Substance name

Chemical formula


Temperature range, o C

A

IN

WITH

from

before

Butyric acid

C4H8O2

80

165

9,010

2669

0

Methane

CH 4

–161

–118

6,81554

437,08

–0,49

–118

–82,1

7,31603

600,17

25,27

Methylene chloride

(dichloromethane)


CH2Cl2

–28

121

7,07138

1134,6

–42,15

127

237

7,50819

1462,59

5,45

Methyl alcohol

CH 4 O

7

153

8,349

1835

0

-Methylstyrene

C 9 H 10

15

70

7,26679

1680,13

–53,55

70

220

6,92366

1486,88

–71,15

Methyl chloride

CH3Cl

–80

40

6,99445

902,45

–29,55

40

143,1

7,81148

1433,6

44,35

Methyl ethyl ketone

C4H8O

–15

85

7,764

1725,0

0

Formic acid

CH2O2

–5

8,2

12,486

3160

0

8,2

110

7,884

1860

0

Neon

Ne

–268

–253

7,0424

111,76

0

Nitrobenzene

C 6 H 5 O 2 N

15

108

7,55755

2026

–48,15

108

300

7,08283

1722,2

–74,15

Nitromethane

CH 3 O 2 N

55

136

7,28050

1446,19

–45,63

Octane

C 8 H 18

15

40

7,47176

1641,52

–38,65

40

155

6,92377

1355,23

–63,63

Pentane

C5H12

–30

120

6,87372

1075,82

–39,79

120

196,6

7,47480

1520,66

23,94

Propane

C 3 H 8

–130

5

6,82973

813,2

–25,15

5

96,8

7,67290

1096,9

47,39

Propylene (propene)

C3H6

–47,7

0,0

6,64808

712,19

–36,35

0,0

91,4

7,57958

1220,33

36,65

Propylene oxide

C3H6O

–74

35

6,96997

1065,27

–46,87

Propylene glycol

C 3 H 8 O 2

80

130

9,5157

3039,0

0

Propyl alcohol

C3H8O

–45

–10

9,5180

2469,1

0

Propionic acid

C 3 H 6 O 2

20

140

8,715

2410

0

Hydrogen sulfide

H2S

–110

–83

7,880

1080,6

0

Carbon disulfide

CS 2

–74

46

7,66

1522

0

Sulfur dioxide

SO 2

–112

–75,5

10,45

1850

0

Sulfur trioxide ()

SO 3

–58

17

11,44

2680

0

Sulfur trioxide ()

SO 3

–52,5

13,9

11,96

2860

0

Tetrachlorethylene

C 2 Cl 4

34

187

7,02003

1415,5

–52,15

End of table. 7.1

Substance name

Chemical formula


Temperature range, o C

A

IN

WITH

from

before

Thiophenol

C6H6S

25

70

7,11854

1657,1

–49,15

70

205

6,78419

1466,5

–66,15

Toluene

C 6 H 5 CH 3

20

200

6,95334

1343,94

–53,77

Trichlorethylene

C2HCl3

7

155

7,02808

1315,0

–43,15

Carbon dioxide

CO 2

–35

–56,7

9,9082

1367,3

0

Carbon oxide

CO

–218

–211,7

8,3509

424,94

0

Acetic acid

C 2 H 4 O 2

16,4

118

7,55716

1642,5

–39,76

Acetic anhydride

C 4 H 6 O 3

2

139

7,12165

1427,77

–75,11

Phenol

C6H6O

0

40

11,5638

3586,36

0

41

93

7,86819

2011,4

–51,15

Fluorine

F 2

–221,3

–186,9

8,23

430,1

0

Chlorine

Cl2

–154

–103

9,950

1530

0

Chlorobenzene

C 6 H 5 Cl

0

40

7,49823

1654

–40,85

40

200

6,94504

1413,12

–57,15

Hydrogen chloride

HCl

–158

–110

8,4430

1023,1

0

Chloroform

CHCl 3

–15

135

6,90328

1163,0

–46,15

135

263

7,3362

1458,0

2,85

Cyclohexane

C6H12

–20

142

6,84498

1203,5

–50,29

142

281

7,32217

1577,4

2,65

Tetrachloride

carbon


CCl 4

–15

138

6,93390

1242,4

–43,15

138

283

7,3703

1584

3,85

Ethane

C2H6

–142

–44

6,80266

636,4

–17,15

–44

32,3

7,6729

1096,9

47,39

Ethylbenzene

C 8 H 10

20

45

7,32525

1628,0

–42,45

45

190

6,95719

1424,26

–59,94

Ethylene

C2H4

–103,7

–70

6,87477

624,24

–13,14

–70

9,5

7,2058

768,26

9,28

Ethylene oxide

C2H4O

–91

10,5

7,2610

1115,10

–29,01

Ethylene glycol

C 2 H 6 O 2

25

90

8,863

2694,7

0

90

130

9,7423

3193,6

0

Ethanol

C2H6O

–20

120

6,2660

2196,5

0

Ethyl chloride

C 2 H 5 Cl

–50

70

6,94914

1012,77

–36,48

When determining the saturated vapor pressure of water-soluble substances using the linearity rule, water is used as a reference liquid, and in the case of organic compounds insoluble in water, hexane is usually taken. The values ​​of saturated vapor pressure of water depending on temperature are given in table. P.11. The dependence of saturated vapor pressure on hexane temperature is shown in Fig. 7.1.

Rice. 7.1. Dependence of saturated vapor pressure of hexane on temperature

(1 mm Hg = 133.3 Pa)
Based on relationship (7.4), a nomogram was constructed to determine the saturated vapor pressure depending on temperature (see Fig. 7.2 and Table 7.2).

Above solutions, the saturated vapor pressure of the solvent is less than above a pure solvent. Moreover, the higher the concentration of the dissolved substance in the solution, the greater the decrease in vapor pressure.


Allen

6

1,2-Dichloroethane

26

Propylene

4

Ammonia

49

Diethyl ether

15

Propionic

56

Aniline

40

Isoprene

14

acid

Acetylene

2

Iodobenzene

39

Mercury

61

Acetone

51

m-Cresol

44

Tetralin

42

Benzene

24

O-Cresol

41

Toluene

30

Bromobenzene

35

m-Xylene

34

Acetic acid

55

Ethyl bromide

18

iso-Oil

57

Fluorobenzene

27

-Bromonaphthalene

46

acid

Chlorobenzene

33

1,3-Butadiene

10

Methylamine

50

Vinyl chloride

8

Butane

11

Methylmonosilane

3

Methyl chloride

7

-Butylene

9

Methyl alcohol

52

Chloride

19

-Butylene

12

Methyl formate

16

methylene

Butylene glycol

58

Naphthalene

43

Ethyl chloride

13

Water

54

-Naphthol

47

Chloroform

21

Hexane

22

-Naphthol

48

Tetrachloride

23

Heptane

28

Nitrobenzene

37

carbon

Glycerol

60

Octane

31*

Ethane

1

Decalin

38

32*

Ethyl acetate

25

Dean

36

Pentane

17

Ethylene glycol

59

Dioxane

29

Propane

5

Ethanol

53

Diphenyl

45

Ethyl formate

20

Evaporation is the transition of a liquid into vapor from a free surface at temperatures below the boiling point of the liquid. Evaporation occurs as a result of the thermal movement of liquid molecules. The speed of movement of molecules fluctuates over a wide range, deviating greatly in both directions from its average value. Some molecules that have a sufficiently high kinetic energy escape from the surface layer of the liquid into the gas (air) medium. The excess energy of the molecules lost by the liquid is spent on overcoming the interaction forces between molecules and the work of expansion (increase in volume) when the liquid transforms into vapor.

Evaporation is an endothermic process. If heat is not supplied to the liquid from the outside, it cools as a result of evaporation. The rate of evaporation is determined by the amount of vapor formed per unit time per unit surface of the liquid. This must be taken into account in industries involving the use, production or processing of flammable liquids. Increasing the rate of evaporation with increasing temperature results in the more rapid formation of explosive concentrations of vapors. The maximum evaporation rate is observed when evaporating into a vacuum and into an unlimited volume. This can be explained as follows. The observed rate of the evaporation process is the total rate of the process of transition of molecules from the liquid phase V 1 and condensation rate V 2 . The total process is equal to the difference between these two speeds: . At constant temperature V 1 does not change, but V 2 proportional to the vapor concentration. When evaporating into a vacuum in the limit V 2 = 0 , i.e. the total speed of the process is maximum.

The higher the vapor concentration, the higher the condensation rate, therefore, the lower the total evaporation rate. At the interface between the liquid and its saturated vapor, the evaporation rate (total) is close to zero. A liquid in a closed container evaporates and forms saturated steam. Vapor that is in dynamic equilibrium with the liquid is called saturated. Dynamic equilibrium at a given temperature occurs when the number of evaporating liquid molecules is equal to the number of condensing molecules. Saturated steam, leaving an open vessel into the air, is diluted by it and becomes unsaturated. Therefore, in the air

In rooms where containers with hot liquids are located, there is unsaturated vapor of these liquids.

Saturated and unsaturated vapors exert pressure on the walls of blood vessels. Saturated vapor pressure is the pressure of steam in equilibrium with a liquid at a given temperature. The pressure of saturated steam is always higher than that of unsaturated steam. It does not depend on the amount of liquid, the size of its surface, or the shape of the vessel, but depends only on the temperature and nature of the liquid. With increasing temperature, the saturated vapor pressure of a liquid increases; at the boiling point, the vapor pressure is equal to atmospheric pressure. For each temperature value, the saturated vapor pressure of an individual (pure) liquid is constant. The saturated vapor pressure of mixtures of liquids (oil, gasoline, kerosene, etc.) at the same temperature depends on the composition of the mixture. It increases with increasing content of low-boiling products in the liquid.

For most liquids, the saturated vapor pressure at various temperatures is known. The values ​​of saturated vapor pressure of some liquids at various temperatures are given in table. 5.1.

Table 5.1

Saturated vapor pressure of substances at different temperatures

Substance

Saturated vapor pressure, Pa, at temperature, K

Butyl acetate

Baku aviation gasoline

Methyl alcohol

Carbon disulfide

Turpentine

Ethanol

Ethyl ether

Ethyl acetate

Found from the table.


5.1 the saturated vapor pressure of a liquid is an integral part of the total pressure of the vapor-air mixture.

Let us assume that the mixture of vapor with air formed above the surface of carbon disulfide in a vessel at 263 K has a pressure of 101080 Pa. Then the saturated vapor pressure of carbon disulfide at this temperature is 10773 Pa. Therefore, the air in this mixture has a pressure of 101080 – 10773 = 90307 Pa. With increasing temperature of carbon disulfide

its saturated vapor pressure increases, air pressure decreases. The total pressure remains constant.

The part of the total pressure attributable to a given gas or vapor is called partial. In this case, the vapor pressure of carbon disulfide (10773 Pa) can be called partial pressure. Thus, the total pressure of the steam-air mixture is the sum of the partial pressures of carbon disulfide, oxygen and nitrogen vapors: P steam + + = P total. Since the pressure of saturated vapors is part of the total pressure of their mixture with air, it becomes possible to determine the concentrations of liquid vapors in the air from the known total pressure of the mixture and the vapor pressure.

The vapor pressure of liquids is determined by the number of molecules striking the walls of the container or the concentration of vapor above the surface of the liquid. The higher the concentration of saturated steam, the greater its pressure will be. The relationship between the concentration of saturated steam and its partial pressure can be found as follows.

Let us assume that it would be possible to separate steam from air, and the pressure in both parts would remain equal to the total pressure Ptot. Then the volumes occupied by steam and air would correspondingly decrease. According to the Boyle-Mariotte law, the product of gas pressure and its volume at a constant temperature is a constant value, i.e. for our hypothetical case we get:

.