Plan for Fri, 10 Oct 08 Mistake in Exam 1 key –Graphical LR problem: #13 in V1, #5 in V2 –Keys say the answer is B…the answer is really D –Bring your exam.

Slides:



Advertisements
Similar presentations
Kinetic Molecular Theory
Advertisements

I.Dalton’s Law A.The total pressure of a mixture of gases equals the sum of the pressures each gas would exert independently 1.P total = P 1 + P 2 + …
Any Gas….. 4 Uniformly fills any container 4 Mixes completely with any other gas 4 Exerts pressure on its surroundings.
Kinetic Molecular Theory of Gases
At STP, 1 mol of any ideal gas occupies 22.4 L
Dalton’s Law of Partial Pressure In mixtures of gases each component gas behaves independently of the other(s). John Dalton (remember him from.
Changes of State Click in this box to enter notes. Copyright © Houghton Mifflin Company. All rights reserved. Go to Slide Show View (press F5) to play.
At STP, 1 mol of any ideal gas occupies 22.4 L
The Gaseous State 5.1 Gas Pressure and Measurement 5.2 Empirical Gas Laws 5.3 The Ideal Gas Law 5.4 Stoichiometry and Gas Volumes.
The Gaseous State. Copyright © Houghton Mifflin Company.All rights reserved. Presentation of Lecture Outlines, 5–2 Gas Laws In the first part of this.
The Gaseous State Chapter 5 Suggested problems to start: 19, 23-27, 29, 31, 33, 35, 39, 41, 45.
The Gaseous State Chapter 5.
Chapter 11 Gases Copyright McGraw-Hill
Plan for Mon, 13 Oct 08 Exp 2 post-lab question Lecture
By Steven S. Zumdahl & Donald J. DeCoste University of Illinois Introductory Chemistry: A Foundation, 6 th Ed. Introductory Chemistry, 6 th Ed. Basic Chemistry,
Skip 12.7 Laws and Models Laws, such as the ideal gas law, predict how a gas will behave, but not why it behaves so. A model (theory) explains.
Prentice Hall ©2004 Ppt17b Ppt 18b, Continuation of Gases 1. Kinetic Molecular Theory (continued) Postulates / Model How KMT explains Gas Behavior (Gas.
Copyright©2000 by Houghton Mifflin Company. All rights reserved. 1 Gases Chapter 5 Become familiar with the definition and measurement of gas pressure.
Ch Gases Properties: Gases are highly compressible and expand to occupy the full volume of their containers. Gases always form homogeneous mixtures.
Warm Up 4/9 Write the formula of magnesium chloride.
Pressure and Pressure Conversions
Chapter 13: Gases. What Are Gases? Gases have mass Gases have mass.
Unit 10 Gases. Lesson 1 Kinetic Molecular Theory and Gas Characteristics.
Chapter 13 Gases. Chapter 13 Table of Contents Copyright © Cengage Learning. All rights reserved Pressure 13.2 Pressure and Volume: Boyle’s Law.
12.6 Dalton’s Law of Partial Pressure
KINETIC MOLECULAR THEORY AND PRESSURE 13.3: pgs. 474 – 478 & 13.1: pgs
Gases- Part 2 Gas Stoichiometry Dalton’s Partial Pressure Kinetic Molecular Theory Effusion and Diffusion Real Gases.
This theory helps explain and describe relationships between pressure, volume, temperature, velocity, frequency, and force of collisions. This theory describes.
Gas Laws Fundmentals KINETIC MOLECULAR THEORY KINETIC MOLECULAR THEORY  KMT is a model to explain the behavior of gaseous particles and is based on.
Copyright©2000 by Houghton Mifflin Company. All rights reserved. 1 A Gas 4 Uniformly fills any container. 4 Mixes completely with any other gas 4 Exerts.
1 Chapter 6: The States of Matter. 2 PHYSICAL PROPERTIES OF MATTER All three states of matter have certain properties that help distinguish between the.
1 Chapter 5: GASES Part 2. 2 Dalton’s Law of Partial Pressures  Since gas molecules are so far apart, we can assume that they behave independently. 
Copyright©2004 by Houghton Mifflin Company. All rights reserved. 1 Introductory Chemistry: A Foundation FIFTH EDITION by Steven S. Zumdahl University of.
Unit 12 - Gases Pressure Pressure and Volume: Boyle’s Law Volume and Temperature: Charles’s Law Volume and Moles: Avogadro’s Law Ideal Gas Law Dalton’s.
Agenda Ideal Gas Law Gas Laws Review Gas Laws Practice.
Chapter 14: The Behavior of Gases
Kinetic Molecular Theory. What do we assume about the behavior of an ideal gas?   Gas molecules are in constant, random motion and when they collide.
CHM 108 SUROVIEC SPRING 2014 Chapter 5 1. I. Pressure A. Molecular collisions Pressure = Force Area (force = mass x acceleration) 2.
The Gas Laws. INTRODUCTION TO GASES I can identify the properties of a gas. I can describe and explain the properties of a gas.
Objectives To learn about atmospheric pressure and how barometers work
Christian Madu, Ph.D. Collin College Lecture Presentation Chapter 5-2 Gases.
by Steven S. Zumdahl & Donald J. DeCoste University of Illinois Introductory Chemistry: A Foundation, 6 th Ed. Introductory Chemistry, 6 th Ed. Basic.
Gases Mr. Chan Northwestern University To insert your company logo on this slide From the Insert Menu Select “Picture” Locate your logo file Click OK To.
Gases All molecules move to some extent. –Vibrational –Rotational –Translational *
Jumpin’ Jack Flash It’s a gas gas gas! Solids, Liquids and Gases and Gas Laws Chapter 7.
Gases. What do we know? 1.Gases have mass. 2.Gases are easily compressed. 3.Gases uniformly and completely fill their containers. 4.Different gases move.
Properties  Gases take the shape and volume of their container  Weak intermolecular forces  Volume is dependent on temperature and pressure Increase.
1 Mr. ShieldsRegents Chemistry U05 L04 2 Development of KMT Let’s discuss each of the 5 key assumptions of the KMT: 1.Gas particles do not attract or.
Agenda Behavior of Gases Gas Laws Gas Laws Worksheet.
Gas Laws. 1. Kinetic Molecular Theory Ideal Gases :  Gas particles do not attract or repel each other.  Gas particles are much smaller than the distances.
Gases Judy Hugh. Useful Units to Remember P: Pressure - Atmospheres (atm), torr, mmHg V: Volume - Liters (L) n: Amount of gas - moles (mol) T: Temperature.
CATALYST: PICK UP PAPERS IN THE FRONT WRITE OUT THE SOLUBILITY RULES!
Aim: What are the properties of Gases? DO NOW: Fill in the blanks. (increase or decrease for each blank) 1. As the volume of a gas ____________, the pressure.
Section 13.3 Using a Model to Describe Gases 1.List the physical properties of gases 2.Use the KMT to explain the physical properties of gases. Objectives.
Questions Are gas particles attracting or repelling each other? Are gas particles traveling randomly or in an ordered manner? Are there small or great.
The Property of Gases – Kinetic Molecular Theory explains why gases behave as they do
Chapter 5 Gases. Air Pressure & Shallow Wells Gases Are mostly empty space Occupy containers uniformly and completely The densities of gases are much.
Kinetic Molecular Theory and Properties of Gases.
Chapter 5 Gases. Chapter 5  One of the most amazing things about gasses is that, despite wide differences in chemical properties, all gases more or less.
Wednesday, October 7 th  Please take out your notes!  A gas mixture with a total pressure of 745 mmHg contains each of the following gases.
 Properties of Gases  Gases uniformly fill any container  Gases are easily compressed  Gases mix completely with any other gas  Gases exert pressure.
The Gas Laws.
States of Matter I: Gases
AP Chemistry Start this over break? Due Next Class:
AP Chem Unit 1 Test Corrections (and make-up work) due by next Thursday Today: Gas Behavior and Gas Laws Review Bring in empty/clean soup can you’d feel.
Gases AP Chemistry Chapter 5.
Kinetic Molecular Theory of Gases
To understand the Ideal Gas Law and use it in calculations
Dalton’s Law of Partial Pressures
12.7 Laws and Models Laws, such as the ideal gas law, predict how a gas will behave, but not why it behaves so. A model (theory) explains why. The Kinetic.
Presentation transcript:

Plan for Fri, 10 Oct 08 Mistake in Exam 1 key –Graphical LR problem: #13 in V1, #5 in V2 –Keys say the answer is B…the answer is really D –Bring your exam to me by Monday to get these points back Office Hours?? Lecture –Dalton’s Law of Partial Pressures (5.4) –Kinetic Molecular Theory of Gases (5.5) Quiz 2

Three 3.0-L flasks, each at a pressure of 878 mmHg, are in a room. The flasks contain He, Ar, and Xe, respectively. Which of the three flasks contain the most atoms of gas? –All flasks contain the same number of atoms. Which of the flasks has the greatest density of gas? –The gas with the greatest M, Xe. If the He flask was heated and the Ar flask cooled, which of the three flasks would be at the highest pressure? –The flask that was heated, He. If the temperature of the He was lowered with the Xe was raised, which of the three flasks would have the greatest number of moles of gas? –They will all have the same number of moles.

Partial Pressures The pressure exerted on the shelves by all of the records is equal to the sum of the pressures exerted by the individual records: …or the pressures exerted by each genre:

Dalton’s Law of Partial Pressures For a mixture of ideal gases in a container, the total pressure exerted by the mixture is the sum of the pressures each gas would exert if it were alone. Recall that according to the ideal gas law, gas molecules are indistinguishable, non-interacting point particles. Increasing the number of point particles increases the pressure an amount proportional to the number of moles.

Proving Dalton’s Law Say we have a container with some amount of three different gases inside, at a certain T and P. Dalton’s Law says that the total pressure exerted by the three gases is the sum of the individual pressures.

Example 5.15, p. 195 Mixtures of He and O 2 are used in scuba tanks to help prevent “the bends.” For a particular dive, 46 L of O 2 at 25 o C and 1.0 atm was pumped along with 12 L of He at 25 o C and 1.0 atm into a 5.0-L tank. What is the partial pressure of each gas? What is the total pressure?

Mole Fraction and Partial Pressure In the last example, we determined the total pressure in two ways: –We calculated the partial pressure of each gas and added them together. –We added up the total number of moles of gas and then calculated the total pressure. These two methods suggest a useful relationship between number of moles of each gas and total pressure.

Mole Fraction and Partial Pressure 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 fraction of moles of a certain gas in a mixture is equal to the ratio of its partial pressure to the total pressure of the mixture.

Collecting gases over water E&G, Fig 5.20

Kinetic Molecular Theory (KMT) The gas laws of Boyle, Charles, and Avogadro are empirical, meaning they are based on observation. –Some guy sitting in a lab and watching how containers full of gases react to different conditions. These laws offer a general description of behavior based on many experiments. –They can tell you what happens to an ideal gas under certain conditions, but not why it happens. KMT is a theoretical, molecular-level model of ideal gases, which can be used to predict the behavior of a gaseous system. Since all matter is composed of atoms an molecules, we want to explain macroscopic behavior in terms of these basic building blocks.

KMT Postulates 1.Gas particles are so small compared to the distances between them that the volume of the individual particles is negligible. 2.Gas particles are in constant motion. The collisions of the particles with the walls of the container are the cause of the pressure exerted by the gas. 3.The particles are assumed to exert no forces on each other; they neither attract or repel their neighbors. 4.The average kinetic energy of a collection of gas particles is assumed to be directly proportional to the Kelvin temperature of the gas.

What can KMT do for you? The main ideas you should take from KMT is that we can describe T and P from a molecular perspective. Pressure: arises from molecules banging into the container walls. Temperature: arises from the kinetic energy of the gas molecules. The more KE they have, the faster they can move around, the “hotter” they are.

Pressure according to KMT Copyright © Houghton Mifflin Company. All rights reserved. Go to Slide Show View (press F5) to play the video or animation. (To exit, press Esc.) This media requires PowerPoint® 2000 (or newer) and the Macromedia Flash Player (7 or higher). [To delete this message, click inside the box, click the border of the box, and then press delete.] One moleculeMany molecules

Microscopic Illustration of Boyle's Law Copyright © Houghton Mifflin Company. All rights reserved. Go to Slide Show View (press F5) to play the video or animation. (To exit, press Esc.) This media requires PowerPoint® 2000 (or newer) and the Macromedia Flash Player (7 or higher). [To delete this message, click inside the box, click the border of the box, and then press delete.] According to KMT, gas pressure is the result of the gaseous molecules colliding with the walls of the container. BOYLE’S LAW: As the volume of a gas is decreased, gas molecules have less distance to travel before they collide with the container, so they collide more often, and the pressure of the system increases. n, T constant

Temperature according to KMT Copyright © Houghton Mifflin Company. All rights reserved. Go to Slide Show View (press F5) to play the video or animation. (To exit, press Esc.) This media requires PowerPoint® 2000 (or newer) and the Macromedia Flash Player (7 or higher). [To delete this message, click inside the box, click the border of the box, and then press delete.] Kinetic energy: The energy an object has by virtue of its motion. Basically, the energy you must apply to an object to accelerate it from rest to a given velocity ( u ): The average E k of a molecule is directly proportional to the absolute temperature in K.

Microscopic Illustration of Charles' Law Copyright © Houghton Mifflin Company. All rights reserved. Go to Slide Show View (press F5) to play the video or animation. (To exit, press Esc.) This media requires PowerPoint® 2000 (or newer) and the Macromedia Flash Player (7 or higher). [To delete this message, click inside the box, click the border of the box, and then press delete.] According to KMT, the temperature of a gaseous system arises from the kinetic energy ( E k ) of the gas molecules. CHARLES’S LAW: As heat is applied, E k of the gas molecules increases, thereby increasing their speed. To maintain constant pressure under these conditions, the volume of the system must increase. n, P constant

Interplay of T & P according to KMT According to KMT, gas pressure is the result of the gaseous molecules colliding with the walls of the container. If the kinetic energy of the molecules is increased, the molecules will collide more often and more forcefully, thereby increasing the pressure. n, V constant