Скачать презентацию Partial Pressures 200 k Pa 500 k Скачать презентацию Partial Pressures 200 k Pa 500 k

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Partial Pressures 200 k. Pa + 500 k. Pa + 400 k. Pa = Partial Pressures 200 k. Pa + 500 k. Pa + 400 k. Pa = ? k. Pa 1100 k. Pa

Dalton’s Law of Partial Pressures & Air Pressure 8 mm Hg P Ar 590 Dalton’s Law of Partial Pressures & Air Pressure 8 mm Hg P Ar 590 mm Hg P Total = PO 149 + 2 PN + 2 + 590 + P CO 3 + 2 + P Ar 8 mm Hg PN 2 149 mm Hg PO 2 3 mm Hg P CO PTotal = 750 mm Hg EARTH 2

Dalton’s Partial Pressures Zumdahl, De. Coste, World of Chemistry 2002, page 421 Dalton’s Partial Pressures Zumdahl, De. Coste, World of Chemistry 2002, page 421

Dalton’s Law Zumdahl, De. Coste, World of Chemistry 2002, page 422 Dalton’s Law Zumdahl, De. Coste, World of Chemistry 2002, page 422

Dalton’s Law Applied Suppose you are given four containers – three filled with noble Dalton’s Law Applied Suppose you are given four containers – three filled with noble gases. The first 1 L container is filled with argon and exerts a pressure of 2 atm. The second 3 liter container is filled with krypton and has a pressure of 380 mm Hg. The third 0. 5 L container is filled with xenon and has a pressure of 607. 8 k. Pa. If all these gases were transferred into an empty 2 L container…what would be the pressure in the “new” container? What would the pressure of argon be if transferred to 2 L container? P 1 x V 1 = P 2 x V 2 (2 atm) (1 L) = (X atm) (2 L) PKr = 1 atm PT = PAr + PKr + PXe PTP= = 2 + 0. 5 + 6 T 2 + 380 + 607. 8 PPT == 8. 5 atm 989. 8 T PKr = 380 mm Hg PKr = 0. 5 atm PAr = 2 atm V = 1 liter Pxe 607. 8 k. Pa 6 atm V = 3 liters V = 0. 5 liter Ptotal = ? V = 2 liters

…just add them up PKr = 380 atm Hg 0. 5 mm PAr = …just add them up PKr = 380 atm Hg 0. 5 mm PAr = 2 atm Ptotal = ? Pxe 6 atm 607. 8 k. Pa V = 1 liter V = 3 liters V = 0. 5 liter V = 2 liters Dalton’s Law of Partial Pressures “Total Pressure = Sum of the Partial Pressures” PT = PAr + PKr + PXe + … P 1 x V 1 = P 2 x V 2 (0. 5 atm) (3 L) = (X atm) (2 L) PKr = 0. 75 atm P 1 x V 1 = P 2 x V 2 (6 atm) (0. 5 L) = (X atm) (2 L) Pxe = 1. 5 atm PT = 1 atm + 0. 75 atm + 1. 5 atm PT = 3. 25 atm

Dalton’s Law of Partial Pressures In a gaseous mixture, a gas’s partial pressure is Dalton’s Law of Partial Pressures In a gaseous mixture, a gas’s partial pressure is the one the gas would exert if it were by itself in the container. The mole ratio in a mixture of gases determines each gas’s partial pressure. Total pressure of mixture (3. 0 mol He and 4. 0 mol Ne) is 97. 4 k. Pa. Find partial pressure of each gas 3 mol He PHe = ? (97. 4 k. Pa) = 41. 7 k. Pa 7 mol gas 4 mol Ne (97. 4 k. Pa) = 55. 7 k. Pa PNe = ? 7 mol gas

Dalton’s Law: the total pressure exerted by a mixture of gases is the sum Dalton’s Law: the total pressure exerted by a mixture of gases is the sum of all the partial pressures PZ = PA, Z + PB, Z + …

80. 0 g each of He, Ne, and Ar are in a container. The 80. 0 g each of He, Ne, and Ar are in a container. The total pressure is 780 mm Hg. Find each gas’s partial pressure. PHe = 20/26 of total Total: 26 mol gas PNe = 4/26 of total PAr = 2/26 of total

Dalton’s Law: PZ = PA, Z + PB, Z + … Two 1. 0 Dalton’s Law: PZ = PA, Z + PB, Z + … Two 1. 0 L containers, A and B, contain gases under 2. 0 and 4. 0 atm, respectively. Both gases are forced into Container B. Find total pres. of mixture in B. A B PX VX A 2. 0 atm 1. 0 L B 4. 0 atm 1. 0 L VZ PX, Z 2. 0 atm 1. 0 L 4. 0 atm Total = 6. 0 atm

Two 1. 0 L containers, A and B, contain gases under 2. 0 and Two 1. 0 L containers, A and B, contain gases under 2. 0 and 4. 0 atm, respectively. Both gases are forced into Container Z (w/vol. 2. 0 L). Find total pres. of mixture in Z. B A Z PX VX A 2. 0 atm 1. 0 L B 4. 0 atm 1. 0 L VZ 2. 0 L PX, Z PAVA = PZVZ 1. 0 atm 2. 0 atm (1. 0 L) = X atm (2. 0 L) 2. 0 atm PBVB = PZVZ X = 1. 0 atm 4. 0 atm (1. 0 L) = X atm (2. 0 L) Total = 3. 0 atm

Find total pressure of mixture in Container Z. A B 1. 3 L 3. Find total pressure of mixture in Container Z. A B 1. 3 L 3. 2 atm C 2. 6 L 1. 4 atm PX A VX 3. 2 atm Z 3. 8 L 2. 7 atm 2. 3 L X atm 1. 3 L B 1. 4 atm 2. 6 L C 2. 7 atm 3. 8 L VZ PX, Z 1. 8 atm 2. 3 L PAVA = PZVZ 3. 2 atm (1. 3 L) = X atm (2. 3 L) X = 1. 8 atm PBVB = PZVZ 1. 6 atm 1. 4 atm (2. 6 L) = X atm (2. 3 L) 4. 5 atm P C V C = P ZV Z Total = 7. 9 atm 2. 7 atm (3. 8 L) = X atm (2. 3 L)

Dalton’s Law The total pressure of a mixture of gases equals the sum of Dalton’s Law The total pressure of a mixture of gases equals the sum of the partial pressures of the individual gases. Ptotal = P 1 + P 2 +. . . When a H 2 gas is collected by water displacement, the gas in the collection bottle is actually a mixture of H 2 and water vapor. Courtesy Christy Johannesson www. nisd. net/communicationsarts/pages/chem

Dalton’s Law Hydrogen gas is collected over water at 22. 5°C. Find the pressure Dalton’s Law Hydrogen gas is collected over water at 22. 5°C. Find the pressure of the dry gas if the atmospheric pressure is 94. 4 k. Pa. The total pressure in the collection bottle is equal to atmospheric pressure and is a mixture of H 2 and water vapor. GIVEN: P H 2 = ? Ptotal = 94. 4 k. Pa PH 2 O = 2. 72 k. Pa Look up water-vapor pressure on p. 899 for 22. 5°C. WORK: Ptotal = PH 2 + PH 2 O 94. 4 k. Pa = PH 2 + 2. 72 k. Pa PH 2 = 91. 7 k. Pa Sig Figs: Round to least number of decimal places. Courtesy Christy Johannesson www. nisd. net/communicationsarts/pages/chem

Dalton’s Law A gas is collected over water at a temp of 35. 0°C Dalton’s Law A gas is collected over water at a temp of 35. 0°C when the barometric pressure is 742. 0 torr. What is the partial pressure of the dry gas? The total pressure in the collection bottle is equal to barometric pressure and is a mixture of the “gas” and water vapor. GIVEN: Pgas = ? Ptotal = 742. 0 torr PH 2 O = 42. 2 torr Look up water-vapor pressure on p. 899 for 35. 0°C. WORK: Ptotal = Pgas + PH 2 O 742. 0 torr = PH 2 + 42. 2 torr Pgas = 699. 8 torr Sig Figs: Round to least number of decimal places. Courtesy Christy Johannesson www. nisd. net/communicationsarts/pages/chem

Dalton’s Law of Partial Pressures 1. Container A (with volume 1. 23 dm 3) Dalton’s Law of Partial Pressures 1. Container A (with volume 1. 23 dm 3) contains a gas under 3. 24 atm of pressure. Container B (with volume 0. 93 dm 3) contains a gas under 2. 82 atm of pressure. Container C (with volume 1. 42 dm 3) contains a gas under 1. 21 atm of pressure. If all of these gases are put into Container D (with volume 1. 51 dm 3), what is the pressure in Container D? Px A 3. 24 atm Vx PD VD 1. 23 dm 3 2. 64 atm 1. 51 dm 3 B 2. 82 atm 0. 93 dm 3 1. 74 atm 1. 51 dm 33 1. 51 dm C 1. 21 atm 1. 42 dm 3 1. 14 atm 1. 51 dm 3 PT = P A + P B + P C TOTAL (PA)(VA) = (PD)(VD) (3. 24 atm)(1. 23 dm 3) = (x atm)(1. 51 dm 3) (PA) = 2. 64 atm 5. 52 atm (PB)(VB) = (PD)(VD) (2. 82 atm)(0. 93 dm 3) = (x atm)(1. 51 dm 3) (PB) = 1. 74 atm (PC)(VA) = (PD)(VD) (1. 21 atm)(1. 42 dm 3) = (x atm)(1. 51 dm 3) (PC) = 1. 14 atm

Dalton’s Law of Partial Pressures 3. Container A (with volume 150 m. L) contains Dalton’s Law of Partial Pressures 3. Container A (with volume 150 m. L) contains a gas under an unknown pressure. Container B (with volume 250 m. L) contains a gas under 628 mm Hg of pressure. Container C (with volume 350 m. L) contains a gas under 437 mm Hg of pressure. If all of these gases are put into Container D (with volume 300 m. L), giving it 1439 mm Hg of pressure, find the original pressure of the gas in Container A. Px Vx PD STEP 3) STEP 4) A VD PA 150 m. L 406 mm Hg 300 m. L STEP 2) B 628 mm Hg 250 m. L 523 mm Hg 300 m. L STEP 1) C 437 mm Hg 350 m. L (PC)(VC) = (PD)(VD) (437)(350) = (x)(300) (PC) = 510 mm Hg 300 m. L PT = P A + P B + P C TOTAL STEP 1) 510 mm Hg 1439 mm Hg STEP 2) (PB)(VB) = (PD)(VD) (328)(250) = (x)(300) (PB) = 523 mm Hg STEP 3) 1439 -510 -523 406 mm Hg STEP 4) (PA)(VA) = (PD)(VD) (PA)(150 m. L) = (406 mm Hg)(300 m. L) (PA) 812 mm Hg = 812 mm Hg

Table of Partial Pressures of Water Vapor Pressure of Water Temperature (o. C) 0 Table of Partial Pressures of Water Vapor Pressure of Water Temperature (o. C) 0 5 8 10 12 14 16 18 20 Pressure (k. Pa) 0. 6 0. 9 1. 1 1. 2 1. 4 1. 6 1. 8 2. 1 2. 3 Temperature (o. C) 21 22 23 24 25 26 27 28 29 Pressure (k. Pa) 2. 5 2. 6 2. 8 3. 0 3. 2 3. 4 3. 6 3. 8 4. 0 Temperature (o. C) 30 35 40 50 60 70 80 90 100 Pressure (k. Pa) 4. 2 5. 6 7. 4 12. 3 19. 9 31. 2 47. 3 70. 1 101. 3

c Mole Fraction The ratio of the number of moles of a given component c Mole Fraction The ratio of the number of moles of a given component in a mixture to the total number of moles in the mixture.

The partial pressure of oxygen was observed to be 156 torr in air with The partial pressure of oxygen was observed to be 156 torr in air with total atmospheric pressure of 743 torr. Calculate the mole fraction of O 2 present.

The mole fraction of nitrogen in the air is 0. 7808. Calculate the partial The mole fraction of nitrogen in the air is 0. 7808. Calculate the partial pressure of N 2 in air when the atmospheric pressure is 760. torr. 0. 7808 X 760. torr = 593 torr

The production of oxygen by thermal decomposition KCl. O 3 (with a small amount The production of oxygen by thermal decomposition KCl. O 3 (with a small amount of Mn. O 2) Zumdahl, De. Coste, World of Chemistry 2002, page 423 Oxygen plus water vapor