Diffusion. Atomic Collision  Molecules in a gas make collisions with each other as well as the wall.  There is an average time and average distance.

Slides:



Advertisements
Similar presentations
Diffusion and Osmosis.
Advertisements

Ideal gas Assumptions Particles that form the gas have no volume and consist of single atoms. Intermolecular interactions are vanishingly small.
Ideal gas Assumptions 1.Particles that form the gas have no volume and consist of single atoms. 2.Intermolecular interactions are vanishingly small.
The Gas Laws 1.Boyle’s Law 2.Charles’ Law 3.Gay-Lussac’s Law 4.Avogadro’s Law.
States of Matter. Video on States of Matter Questions 1 What is the fourth state of matter? Which of the states of matter has fixed volume? Which of.
Dalton’s Law of Partial Pressure In mixtures of gases each component gas behaves independently of the other(s). John Dalton (remember him from.
Lecture 4 – Kinetic Theory of Ideal Gases
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.
Diffusion and Osmosis Diffusion Particles in a liquid or gas spread out… … from regions of high concentration… … to regions of low concentration… …until.
Entropy Physics 202 Professor Lee Carkner Lecture 17 “Entropy isn’t what it used to be.” --Anonymous.
Kinetic Molecular Theory of Gases Gases consist of molecules that are constantly moving through space in strait lines, randomly, and with various speeds.
Gas Laws Summary. States of Matter & Kinetic Energy Low KEHigh KE.
Note Guide 8-1 Nature of Gases Kinetic Theory = all matter has tiny particles that are always moving --gas particles are molecules or atoms 3 assumptions.
Knight: Chapter 18 The Micro/Macro Connection
Thermo & Stat Mech - Spring 2006 Class 15 1 Thermodynamics and Statistical Mechanics Transport Processes.
Viscosity. Average Speed The Maxwell-Boltzmann distribution is a function of the particle speed. The average speed follows from integration.  Spherical.
4.3 Exchange of gases in the lungs. Learning Objectives What are the essential features of exchange surfaces? How are gases exchanged in the alveoli of.
Osmosis and Diffusion Web Lesson. a. Hypotonic Hypotonic refers to the solution in a concentration gradient having the lesser concentration (of solute.
Solar System Physics I Dr Martin Hendry 5 lectures, beginning Autumn 2007 Department of Physics and Astronomy Astronomy 1X Session
Chapter 13: Temperature and Ideal Gas
Do Now: What is KMT, Kinetic Molecular Theory
Section 5: The Ideal Gas Law The atmospheres of planets (and the Sun too) can be modelled as an Ideal Gas – i.e. consisting of point-like particles (atoms.
Gas Densities, Partial Pressures, and Kinetic-Molecular Theory Sections
Chapter 14 The Ideal Gas Law and Kinetic Theory Molecular Mass, the Mole, and Avogadro’s Number To facilitate comparison of the mass of one atom.
Gay-Lussac’s Law. As temperature increases, in a rigid container with constant volume, the average speed of the gas molecules increases, creating more.
The Property of Gases – Kinetic Molecular Theory And Pressure.
Atkins’ Physical Chemistry Eighth Edition Chapter 21 – Lecture 1 Molecules in Motion Copyright © 2006 by Peter Atkins and Julio de Paula Peter Atkins Julio.
The Nature of Gases Kinetic Theory and a Model for Gases.
Chapter 21: Molecules in motion
Chapter 21: Molecules in motion Diffusion: the migration of matter down a concentration gradient. Thermal conduction: the migration of energy down a temperature.
Chapter 13 Kinetic - Molecular Theory. The Nature of Gases The word “Kinetic” means motion The energy an object has due to its motion is called kinetic.
States of Matter Chapter 13. Chapter 13- The States of Matter  Gases- indefinite volume and shape, low density.  Liquids- definite volume, indefinite.
1) Gases are highly compressible An external force compresses the gas sample and decreases its volume, removing the external force allows the gas.
Micelles as Drug Carriers for Controlled Release
Kinetic Molecular Theory KMT. KMT Newtonian Cradle: What happens as two balls are pulled back and then released? Why does this happen?
Gases. Gases - Concepts to Master What unit of measurement is used for temperature when solving gas law problems? Why? Summarize the Kinetic Molecular.
Kinetic Molecular Theory & Gas Laws It’s all about the particles.
Aquatic Respiration The gas exchange mechanisms in aquatic environments.
21.4 Transport properties of a perfect gas
Step 1: Derive an expression that shows how the pressure of a gas inside an effusion oven varies with time if the oven is not replenished as the gas escapes.
Diffusion, Effusion, and Graham’s Law of Diffusion
Chapter 21: Molecules in motion Diffusion: the migration of matter down a concentration gradient. Thermal conduction: the migration of energy down a temperature.
Chapter 16 Kinetic Theory of Gases. Ideal gas model 2 1. Large number of molecules moving in random directions with random speeds. 2. The average separation.
The aim of the lesson today is to: 1.. Surface Area to Volume Ratio.
Transport Phenomena and Diffusion ( ) Net motion of particles occurs when a system is disturbed from equilibrium (e.g., concentration gradients)concentration.
The Nature of Gases: Part 1 Kinetic Theory and a Model for Gases.
Kinetic Theory of Gases 4 Main Postulates. Kinetic Theory Postulate 1 – Gases consist of tiny particles (atoms or molecules) whose size is negligible.
“One does not meet oneself until one catches the reflection from an eye other than human.” - Loren Eiseley -
Kinetic Properties (see Chapter 2 in Shaw, pp ) Sedimentation and Creaming: Stokes’ Law Brownian Motion and Diffusion Osmotic Pressure Next lecture:
Agenda Behavior of Gases Gas Laws Gas Laws Worksheet.
Warm UP  1. What are the different forms of energy?  2. What is energy?  3. What is kinetic energy and how do you measure it?  4. What is potential.
13.1 A Model to Explain Gas Behavior
Kinetic-Molecular Theory of Matter (KMT) 1.gases are mostly empty space 2.gas particles are in constant and random motion 3.collisions are elastic 4.gas.
© 2009, Prentice-Hall, Inc. Kinetic-Molecular Theory This is a model that aids in our understanding of what happens to gas particles as environmental conditions.
Gas Kinetic Molecular Theory Graham’s Law.
Gas Laws Wasilla High School Kinetic Molecular Theory and Gas Behavior  The word kinetic refers to motion.  The energy an object has because.
CHAPTER 10 – Gases Lecture 1 – KMT, Graham’s & Dalton’s Law
Margarita Valero Juan Physical Chemistry Department Pharmacy Faculty
The Ideal Gas Law and Kinetic Theory
10.5 Applications of the Idel Gas Equation

Diffusion.
(5.3) Characteristics of Gases
TRANSPORT PROPERTIES Ch 30 Quantity Gradiant Laws Temperature Heat HOT
Figure 21.1  A cubical box with sides of length d containing an ideal gas. The molecule shown moves with velocity vi. Fig. 21.1, p.641.
Kinetic molecular theory
13-14 Continued Air is supersaturated when the partial pressure of water exceeds the saturated vapor pressure. Dew point is the temperature where partial.
Diffusion, Effusion, and Graham’s Law
Figure 21.1  A cubical box with sides of length d containing an ideal gas. The molecule shown moves with velocity vi. Fig. 21.1, p.641.
Presentation transcript:

Diffusion

Atomic Collision  Molecules in a gas make collisions with each other as well as the wall.  There is an average time and average distance between collisions.

Mean Free Path  A particle of radius r must avoid other particles so it traces a cylinder of radius 2r.  The length of the cylinder is the speed times the time.  There are N/V particles in the volume, but they move reducing the path.  The combination gives the mean free path.

Random Walk  A molecule will move in random directions after each collision.  If it starts in one place it will eventually move away.  The motion is called a random walk.

Concentrated Region  Molecules in a concentrated region will disperse into the rest of the medium.  The difference in concentrations is the concentration gradient. C1C1 xx C2C2

Diffusion Constant  Different materials pass through an area at different rates. Depends on concentrateDepends on concentrate Depends on mediumDepends on medium C1C1 xx C2C2 A D O 2 in air: D = 1.8 x m 2 /s O 2 in water: D = 1.0 x m 2 /s DNA in water: D = 1.3 x m 2 /s

Fick’s Law  The rate of diffusion depends on the concentration gradient, area, and diffusion constant.  J measures mol/m 3.  There is a diffusion time t for diffusion in one direction over a distance  x.