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OBJECTIVES I.

Experiment 1 : Boyle’s Law To determine the relationship between pressure and volume of an ideal gas. To compare the experimental results with theoretical results.

II.

Experiment 2 : Gay-Lussac To determine the relationship between pressure and temperature of an ideal gas.

III.

Experiment 3 : Isentropic Expansion To demonstrate the isentropic expansion process.

IV.

Experiment 5: Brief Depressurization To study the response of the pressurized vessel following a brief depressurization.

V.

Experiment 7 : Determination of Ratio of Heat Capacity To determine the ratio of heat capacity.

DATA AND RESULT

I.

Experiment 1 a. Experiment 1.1 (Pressure to Atmosphere) Before expansion

After expansion

PT 1 (kPa abs)

151.5

134.7

PT 2 (kPa abs)

102.9

133.8

b. Experiment 1.2 (Atmospheric to Vacuum) Before expansion

After expansion

PT 1 (kPa abs)

106.9

91.1

PT 2 (kPa abs)

57.5

90.1

c. Experiment 1.3 ( Pressure to Vacuum) Before expansion

After expansion

PT 1 (kPa abs)

153.3

122.8

PT 2 (kPa abs)

60.7

121.7

II.

Experiment 2

Pressure (Kpa Abs)

III.

Trial 1

Trial 2

Trial 3

Temperature (°C)

Temperature (°C)

Temperature (°C)

Pressurized Vessel

Depressurized Vessel

Pressurize d Vessel

Depressurized Vessel

Pressurized Vessel

Depressurized Vessel

110

30

29.6

29.4

29.6

29.5

29.6

120

30.2

30.2

29.9

30.4

29.7

30.2

130

30.9

31.2

30.4

31.5

30.5

31.2

140

31.8

32.8

31.5

32.9

31.3

32.4

150

32.8

32.3

32.4

34.2

32.2

33.9

160

33.7

35.8

33.3

35.8

32.8

34.2

Experiment 3 Before Expansion

After Expansion

PT 1 (kPa abs)

160

34.9

TT 1 ( ͦC)

104

29.7

IV.

Experiment 5 PT 1 (kPa abs)

V.

Initial

After Brief Expansion

104.8

31.0

106.3

30.5

107.6

29.8

108.7

29.5

109.5

29.4

110.1

29.3

110.7

29.3

111.0

29.4

111.5

29.7

Experiment 7 Initial

Intermediate

Final

PT 1 (kPa abs)

158.4

104.8

111.5

TT 1 ( ͦC)

31.4

31.0

29.7

CALCULATIONS I.

EXPERIMENT 1: BOYLE’S LAW Ideal gas equation PV=RT. For Boyle’s Law, temperature is constant at room temperature. Where, R= 8.314 L kPa K-1mol-1, T= 25 @ 298 a) From pressurized chamber to atmospheric chamber P1= 151.5 kPa, P2= 134.7 kPa, V1 and V2 are calculated: V1= 𝑅𝑇/𝑃1 = (8.314 𝑥 298)/151.5 = 16.354 L V2= 𝑅𝑇/𝑃2 = (8.314 𝑥 298)/134.7 =18.393 L According to Boyle’s Law, P1V1=P2V2 P1V1= (151.5 kPa)(16.354L) = 2477.631 L kPa P2V2= (134.7 kPa)(18.393L) = 2477.537 L kPa

b) From atmospheric chamber to vacuum chamber P1= 106.9 kPa, P2= 91.1 kPa, V1 and V2 are calculated: V1= 𝑅𝑇/𝑃1 = (8.314 𝑥 298)/106.9 = 23.177 L V2= 𝑅𝑇/𝑃2 = (8.314 𝑥 298)/91.1 =27.196 L According to Boyle’s Law, P1V1=P2V2 P1V1= (106.9 kPa)(23.177) = 2477.621 L kPa P2V2= (91.1 kPa)(27.196L) = 2477.556 L kPa c) From pressurized chamber to vacuum chamber P1= 153.38 kPa, P2= 122.8kPa, V1 and V2 are calculated: V1= 𝑅𝑇/𝑃1 = (8.314 𝑥 298)/153.33 = 16.158 L V2= 𝑅𝑇/𝑃2 = (8.314 𝑥 298)/122.8 =20.176 L According to Boyle’s Law, P1V1=P2V2 P1V1= (153.38 kPa)(16.158L) = 2478.314 L kPa P2V2= (122.80 kPa)(20.176L) = 2477.61 L kPa

EXPERIMENT 2: GAY-LUSSAC LAW Average trial 1,2,3 Pressure, kPa abs 110

Temperature, °C Pressurise Vessel 29.63

Temperature, °C Depressurise Vessel 29.60

120

29.93

30.27

130

30.60

31.33

140

31.53

32.70

150

32.47

34.13

160

33.40

35.27

Pressure vs Temperature

180

Pressure,kPa abs

160 140 120 100 80 pressurized vessel

60

40 20 0 29

Pressure,kPa abs

II.

30

31 32 Temperature,°C

33

34

Pressure vs Temperature

180 160 140 120 100 80 60 40 20 0

Depressurized Vessel

29

30

31

32 33 Temperature,°C

34

35

36

III.

EXPERIMENT 3 : ISENTROPIC EXPANSION

𝑇2⁄𝑇1 = (𝑃2⁄𝑃1)(𝑘−1⁄𝑘) (29.7)/(34.9) = [(104)/(160)](𝑘−1⁄𝑘) 0.851 = (0.65)(𝑘−1⁄𝑘) In 0.851 = [(𝑘 − 1⁄𝑘)] In 0.65 k = 1.5988

IV.

EXPERIMENT 5: BRIEF DEPPRESURIZATION

Responses of pressurization vessel following of brief depressurization 112

Pressure,kPa abs

111 110

Responses of pressurization vessel following of brief depressurization

109 108 107 106 105 104 29

29.5

30

30.5

Temperature,°C

31

31.5

V.

EXPERIMENT 7: DETERMINATION OF RATIO OF HEAT CAPACITY

Calculate the value of heat capacity ratio, by the given formula of Cv:The expression of heat capacity ratio is:

𝐶𝑣 𝑅

𝐼𝑛

; 𝑤ℎ𝑒𝑟𝑒 𝐶𝑉 8.314 𝐿 𝑘𝑝𝐴

𝐾 −1 𝑚𝑜𝑙 −1

𝐼𝑛 [

𝑇2 𝑇1

= −𝐼𝑛

𝑉2 𝑉1

=

302.85 304.55

𝑉2 𝑉1

𝑃1𝑇1 𝑃2𝑇2

] = −𝐼𝑛[

158.4𝑘𝑃𝑎(304.55) 111.5(302.85)

]

Cv = 529.79 𝐿 𝑘𝑝𝐴 𝐾 −1 𝑚𝑜𝑙 −1

Cp= Cv +R = 529.79 𝐿 𝑘𝑝𝐴 𝐾 −1 𝑚𝑜𝑙 −1+ 8.314 𝐿 𝑘𝑝𝐴 𝐾 −1 𝑚𝑜𝑙 −1 = 538.10 𝐿 𝑘𝑝𝐴 𝐾 −1 𝑚𝑜𝑙 −1

Therefore the ratio of: 𝑐𝑝 𝑐𝑣

𝑐𝑝

=

538.10 529.79

The theoretical value of 𝑐𝑣 is 1.4

= 1.016

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