Learning Log b Why are you advised to open windows slightly if a tornado approaches?

Slides:



Advertisements
Similar presentations
Ch Gases III. Three More Laws Ideal Gas Law, Daltons Law, & Grahams Law.
Advertisements

Molar Mass (M) and Density (d) of Gases
1 Pressure Pressure: Force applied per unit area. Barometer: A device that measures atmospheric pressure. Manometer: A device for measuring the pressure.
Physical Properties Gases. Kinetic Molecular Theory b Particles in an ideal gas… have no volume have elastic collisions are in constant, random, straight-line.
Molecular Composition of Gases
NOTES: 14.4 – Dalton’s Law & Graham’s Law
Partial Pressure Problems. Vocabulary Used in Partial Pressure Problems 1. Partial Pressure- The pressure of each gas in a mixture. 2. Dalton’s Law- The.
III. Ideal Gas Law (p , ) Ch. 10 & 11 - Gases.
Chapter 11 Gases.
III. Ideal Gas Law Gases Gases. V n A. Avogadro’s Principle b Equal volumes of gases contain equal numbers of moles at constant temp & pressure true for.
1 Partial Pressure Pressure of individual gases in a mixture.
1 CHAPTER 11 Gases and their Properties. 2 Density Comparison The density of gases is much less than that of solids or liquids: compoundSolid density.
GAS LAWS Chapter 10.
Chapter 11: Gases. © 2009, Prentice-Hall, Inc. Characteristics of Gases Unlike liquids and solids, gases – expand to fill their containers; – are highly.
Ch. 11 Molecular Composition of Gases
Topic 10 Gases III. Ideal Gas Law.
Ideal Gas Law & Gas Stoichiometry
Gas Laws Practice Problems 1) Work out each problem on scratch paper. 2) Click ANSWER to check your answer. 3) Click NEXT to go on to the next problem.
III. Ideal Gas Law Gases. PV T VnVn PV nT A. Ideal Gas Law = k UNIVERSAL GAS CONSTANT R= L  atm/mol  K R=8.315 dm 3  kPa/mol  K = R You don’t.
A theory concerning the thermodynamic behavior of matter, especially the relationships among pressure, volume, and temperature in gases. Kinetic Molecular.
Gas Laws By: Ms. Buroker. Gas Laws Gas Laws explores the relationships between: Volume, V … Liters Temperature, T … Kelvin Amount, n … moles Pressure,
Ideal Gas Law (Equation):
Chapter 11 Molecular Composition of Gases. Avogadro’s Law Equal Volumes of Gases at the Same Temperature & Pressure contain the Same Number of “Particles.”
JEOPARDY REVIEW The Gas Laws.
Ideal Gas Law & Gas Stoichiometry. Ideal Gas Law P V = n R T P = Pressure (atm) V = Volume (L) T = Temperature (K) n = number of moles R is a constant,
I. The Gas Laws Ch Gases. A. Boyle’s Law b The pressure and volume of a gas are inversely related at constant mass & temp P V P 1 V 1 = P 2 V 2.
Gas Properties and Gas Laws Chapters Kinetic Molecular Theory of Gases An ideal gas is one that fits all the assumptions of this theory: 1) Gases.
Section 13.2 Using Gas Laws to Solve Problems. Section 13.2 Using Gas Laws to Solve Problems 1.To understand the ideal gas law and use it in calculations.
III. Ideal Gas Law (p , ) Ch. 10 & 11 - Gases.
C. Johannesson III. Ideal Gas Law (p , ) Ch. 10 & 11 - Gases.
DALTON’S LAW OF PARTIAL PRESSURE
Ideal Gas Law & Gas Mixtures. Ideal Gas Law Ideal Gas Law: PV = nRT Where n = the number of moles R is the Ideal Gas Constant The ideal gas law can be.
III. Ideal Gas Law and Dalton’s Law of Partial Pressure Gases.
Chapter 11: Gases. Section 1: Gases and Pressure.
12.2 DALTON’S LAW OF PARTIAL PRESSURES
Chapter 14-3 I. Avogadro’s Principle A. Equal volumes of gases at same T and P contain equal #’s of molecules B. H 2 + Cl 2 → 2HCl 1 vol. 1 vol. 2 vol.
Ch. 5 Gases!!!!!. Pressure conversions O Pressure – force per unit area O Can be measured in atm, mmHg, torr, kPa, psi O 1atm =760mmHg = 760torr = 101.3kPa=
Partial Pressure Problems. Vocabulary Used in Partial Pressure Problems 1. Partial Pressure- The pressure of each gas in a mixture. 2. Dalton’s Law- The.
Ideal Gas Law.
Ideal Gas Law PV = nRT P= pressure (atm) V= volume (L)
Unit 1 Gases. Ideal Gases Objectives 1. Compute the value of an unknown using the ideal gas law. 2. Compare and contrast real and ideal gases.
Ch. 10 & 11 - Gases Ideal Gas Law C. Johannesson.
Ch Gases.  To describe a gas fully you need to state 4 measurable quantities:  Volume  Temperature  Number of molecules  pressure.
Chapter 11: Gases. Section 1: Gases and Pressure.
1. 2 Partial Pressure Pressure of individual gases in a mixture.
II. Ideal Gas Law Ch Gases. A. Ideal Gas Law P 1 V 1 P 2 V 2 T 1 n 1 T 2 n 2 = This is where we ended with the Combined Gas Law: Play video!
The Gas Laws Ch. 14- Gases. Boyle’s Law P V PV = k Pressure and Volume are inversely proportional. As Volume increased, pressure decreases.
Ideal Gas Law Ch. 10 & 11 - Gases. V n A. Avogadro’s Principle b Equal volumes of gases contain equal numbers of moles at constant temp & pressure true.
GAS LAWS Boyle’s Charles’ Gay-Lussac’s Combined Gas Ideal Gas Dalton’s Partial Pressure.
Dalton’s Law of Partial Pressures
Gases Chapter 5 Lesson 2.
III. Ideal Gas Law.
Gases.
To understand the Ideal Gas Law and use it in calculations
Gas Laws II.
Ideal Gas Law (p ) please read the text first
Chemistry 1411 Joanna Sabey
Ch. 10 & 11 - Gases III. Ideal Gas Law (p , )
Topic 10 Gases III. Ideal Gas Law.
Ch. 13 Gases III. Ideal Gas Law (p ).
Ch. 10 & 11 - Gases III. Ideal Gas Law (p , )
Gas Laws II.
Gas Laws II.
CHAPTER 13 – GASES PRESSURE – Force per unit area
III. Ideal Gas Law (p , in class)
Gas Laws II.
III. Ideal Gas Law (p , in class)
Ch Gases III. Ideal Gas Law.
Ch. 10 & 11 - Gases III. Ideal Gas Law (p , )
BELLWORK.
Presentation transcript:

Learning Log b Why are you advised to open windows slightly if a tornado approaches?

Dalton’s Law Ideal Gas Law (p , ) Ch. 10 & 11 - Gases

A.Dalton’s Law of Partial Pressures b Total pressure of a mixture of gases is equal to the sum of the partial pressures of the component gases. In the absence of a chemical reaction P T = P 1 + P 2 + P 3 +…

Practice Problem Dalton’s Law of Partial Pressures b Calculate the partial pressure in millimeters of mercury exerted by the four main gases in air at 760 mm Hg: nitrogen, oxygen, argon, and carbon dioxide. Their abundance by volume is %, 20.95%, %, and 0.035%, respectively.

Practice Problem b N: (760 mm Hg)(0.7808) = mm Hg b O: (760 mm Hg)(0.2095) = mm Hg b Ar: (760 mm Hg)( ) = mm Hg b C: (760 mm Hg)( ) = mm Hg mm Hg mm Hg mm Hg mm Hg = 760 mm Hg

Practice Problem A mixture of four gases exerts a total pressure of 1200 mm Hg. Gases A and B each exert 420 mm Hg. Gas C exerts 280 mm Hg. What pressure is exerted by gas D? P T = P 1 + P 2 + P 3 + P = 420 mm Hg mm Hg mm Hg + P = 1120 mm Hg + P 4 P 4 = 80 mm Hg

B. Vapor pressure of water b Gases are often collected in lab by water displacement and are mixed with water vapor b P atm = P gas + P H2O b To determine the pressure of the gas collected – subtract the vapor pressure of the water at that temperature from the current atmospheric pressure

Learning Log (before lab) b Oxygen gas from the decomposition of hydrogen peroxide was collected by water displacement. The barometric pressure and the temperature during the experiment were torr and 20.0 °C. What was the partial pressure of the oxygen collected?

PracticePractice b P atm = P gas + P H2O b P O2 = P atm - P H2O (20.0 °C) b vapor pressure of water at 20.0 °C is 17.5 torr (from TableA-8) b P O2 = torr – 17.5 torr b P O2 = torr

C. Ideal Gas Law b The mathematical relationship among pressure, volume, temperature and the number of moles of a gas. b Derived by combining the gas laws. PV=nRT

PV T VnVn PV nT D. Ideal Gas Constant = k IDEAL GAS CONSTANT R= L  atm/mol  K R=8.315 dm 3  kPa/mol  K = R Merge the Combined Gas Law with Avogadro’s Principle:

GIVEN: P = ? atm n = mol T = 16°C = 289 K V = 3.25 L R = L  atm/mol  K WORK: PV = nRT P(3.25)=(0.412)(0.0821)(289) L mol L  atm/mol  K K P = 3.01 atm E. Ideal Gas Law Problems b Calculate the pressure in atmospheres of mol of He at 16°C & occupying 3.25 L.

GIVEN: V = ? n = 85 g T = 25°C = 298 K P = kPa R = dm 3  kPa/mol  K E. Ideal Gas Law Problems b Find the volume of 85 g of O 2 at 25°C and kPa. = 2.7 mol WORK: 85 g 1 mol = 2.7 mol g PV = nRT (104.5)V=(2.7) (8.315) (298) kPa mol dm 3  kPa/mol  K K V = 64 dm 3

F.Finding Molar Mass from the Ideal Gas Law n = mass n = m Molar mass M PV = mRT OR M PV=nRT M = mRT PV

G.Finding Density from the Ideal Gas Law D = mass or D = m volume V M = DRT P M = mRT PV D = MP RT

PRACTICE PROBLEMS b At 28°C and at, 1.00 L of gas has a mass of 5.16 g. What is the molar mass of this gas? b P = atm V = 1.00 L b T = 28°C = 273 = 301 K m = 5.16 g b M = mRT PV = (5.16 g) ( L∙atm/mol∙K) (301K) (0.974 atm)(1.00 L) = 131g/mol

PRACTICE PROBLEMS b What is the density of a sample of ammonia gas, NH 3, if the pressure is atm and the temperature is 63.0°C? b P = atm T = 63.0°C = 336 K M = g/mol R = L∙atm/mol∙K b D = MP = ( g/mol)(0.928 atm) RT (0.0821L∙atm/mol∙K)((336 K) = g/L NH 3

Homework Assignment b Workbook. b Complete problems #1 and 2 on pp , 1-2 p. 178, 1-2 p. 180

Practice Test Part 2 b P. 181 – 182 #1-7, 12,

Practice test Part 2 b Workbook p. 182 #1-7