1 / 111

AP Notes Chapter 11

AP Notes Chapter 11. Properties Of Gases. Temperature. An indirect measure of the average kinetic energy of a collection of particles KE avg = kT Boltzman Plot. Pressure.

lberryman
Download Presentation

AP Notes Chapter 11

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript

  1. AP Notes Chapter 11 Properties Of Gases

  2. Temperature • An indirect measure of the average kinetic energy of a collection of particles KEavg = kT Boltzman Plot

  3. Pressure Measure of the number of collisions between gas particles and a unit area of the wall of the containerPressure = force / unit area

  4. Force/area English system: pounds/in2 (psi) Metric system: Newton/m2 (pascal)

  5. Torricelli Barometer h = 760 mm Hg 1 atmosphere pressure

  6. 1 atm = 760 torr (mm Hg) = 101.325 kPa = 1.01325 bar =14.70 psi

  7. Patm Manometer h Pgas

  8. Patm Manometer h Pgas

  9. Volume Total space of a container that gases occupy due to the free random motion of the gas molecules

  10. Relationship between Volume & Pressure of Gases P-V

  11. V P (at constant T)

  12. Slope = k V 1/P (at constant T)

  13. In mathematical terms: y = mx + b Boyle’s Law

  14. Relationship between Volume & Temperature of Gases V-T

  15. In mathematical terms: y = mx + b V = mT + b Charles’ Law

  16. Where T must be in Kelvin (K) temperature K = 0C + 273

  17. Relationship between Pressure & Temperature of Gases P-T

  18. In mathematical terms: y = mx + b P = mT + b Gay-Lussac’s Law

  19. Relationship between Volume & Moles of Gases V-n

  20. In mathematical terms: y = mx + b V = mn + b Avogadro’s Law

  21. Avogadro’s Hypothesis At constant temperature and pressure, equal volumes of gases contain equal number of particles

  22. 3. Hydrogen gas [8.3 liters] reacts in the presence of 2.5 liters of nitrogen gas at 370C and 100 kPa. What volume of ammonia is produced at these same conditions?

  23. Combined Gas Law

  24. Ideal & Real Gasses

  25. Kinetic Molecular Theory 1. Gases consist of small particles that are far apart in comparison to their own size. These particles are considered to be tiny points occupying a negligible volume compared to that of their container.

  26. Kinetic Molecular Theory 2. Molecules are in rapid and random straight-line motion. This motion can be described by well-defined and established laws of motion.

  27. Kinetic Molecular Theory 3. The collisions of molecules with the walls of a container or with other molecules are perfectly elastic. That is, no loss of energy occurs.

  28. Kinetic Molecular Theory 4. There are no attractive forces between molecules or between molecules and the walls with which they collide.

  29. Kinetic Molecular Theory 5. At any particular instant, the molecules in a given sample of gas do not all possess the same amount of energy.

  30. PARTICLE IN THE BOX Have 1 particle, with mass m, with velocity 

  31. Consider the P exerted:

  32. But: f = ?

  33. But: f = ma where

  34. 

  35.  

  36.   Change in velocity = (

  37. Thus, the pressure exerted by one particle on a wall is:

  38. But,

  39. But, and, the distance a particle travels between collisions with the same wall is ?

  40. Substituting into we get:

  41. Simplifying:

  42. but,

  43. This represents the pressure (P) that one particle exerts striking opposite walls in the box.

  44. Now assume the box contains N particles. Then, N/3 particles are traveling between opposite walls.

  45. Thus, the total pressure on opposite walls is:

More Related