Chapter 10 – Gases.

Slides:



Advertisements
Similar presentations
Gases doing all of these things!
Advertisements

Foundations of College Chemistry, 14 th Ed. Morris Hein and Susan Arena Air in a hot air balloon expands upon heating. Some air escapes from the top, lowering.
Chapter 10 Gases No…not that kind of gas. Kinetic Molecular Theory of Gases Kinetic Molecular Theory of Gases – Based on the assumption that gas molecules.
Chapter 11 Gases.
Chapter 12 Gas Laws.
Gas Laws. Properties of Gases 1. Fluids 2. Low density 3. Highly compressible 4. Completely fill a container and exert pressure in all directions.
Gas Notes I. Let’s look at some of the Nature of Gases: 1. Expansion – gases do NOT have a definite shape or volume. 2. Fluidity – gas particles glide.
 The average kinetic energy (energy of motion ) is directly proportional to absolute temperature (Kelvin temperature) of a gas  Example  Average energy.
GAS LAWS. Behavior of Gases Gases can expand to fill their container Gases can be compressed –Because of the space between gas particles Compressibility:
Gases.
Gases Chapter 13.
The Gas Laws Chapter 9. Kinetic Molecular Theory 1. A gas is composed of small particles (molecules) that are spaced widely apart. Compressible Low density.
Gases Chapter 5 Copyright © The McGraw-Hill Companies, Inc. Permission required for reproduction or display.
I. Physical Properties (p ) Ch. 10 & 11 - Gases.
Gas Notes I. Let’s look at some of the Nature of Gases: 1. Expansion – gases do NOT have a definite shape or volume. 2. Fluidity – gas particles glide.
Chapter 10; Gases. Elements that exist as gases at 25 0 C and 1 atmosphere.
Gases Ch.10 and 11. Kinetic-Molecular Theory 1.Gases consist of very small particles that are far apart Most particles are molecules Volume of particles.
Gases. Elements that exist as gases at 25 0 C and 1 atmosphere.
Note: You must memorize STP and the gas laws!!. The Kinetic Molecular Theory states that gas particles are ____________ and are separated from one another.
Gases Unit 6. Kinetic Molecular Theory  Kinetic energy is the energy an object has due to its motion.  Faster object moves = higher kinetic energy 
Chapter 13 Review. Use the relationship between pressure, temperature, and volume to answer questions Pressure increases then volume decreases – temperature.
Practice Problems Chang, Chapter 5 Gasses. 5.2 Pressure of a Gas 1 Convert 749 mmHg to atmospheres.
Gases. Kinetic Theory of Gases Explains Gas behavior: 4 parts: 1) Gas particles do not attract or repel each other (no I.M. forces).
Gas Laws Copyright © The McGraw-Hill Companies, Inc. Permission required for reproduction or display. Congratulations….you’re almost there! We’re almost.
Gas Laws Kinetic Theory assumptions Gas particles do not attract or repel Small particles in constant random motion Elastic collisions All gases have the.
CHAPTER 10: GASES AP Chemistry. Measurements of Gases A. Volume, V 1. Definition: The amount of space an object or substance occupies 2. Common units:
The Gas Laws.
Gas Laws.
V. Combined and Ideal Gas Law
Gas Laws and Behavior of Gases
Chapter 14 Gas Behavior.
Gases Physical Characteristics & Molecular Composition
Gases Chapter 13.
Gas Laws.
Chapter 10 Gases.
Chapter 2 Gases COURSE NAME: CHEMISTRY 101 COURSE CODE:
Chapter 14 – Gas Laws.
Density, Dalton Avogadro & Graham
Chapter 13 Kinetic Theory (Kinetikos- “Moving”)
Chapter 13 The Gas Laws.
Gases.
Honors Chemistry Chapter 12 Gas Laws.
Gases Ideal Gas Law.
Gas laws.
Gases Chapter 5.
Chapter 14 Gases.
Chapter 11 Gas Laws.
Chapter 10 Gases No…not that kind of gas.
Chapter 11 Gases Four factors that can affect the behavior of a gas.
Ideal Gas Law PV=nRT.
How does a gas differ from a solid and a liquid?
The Gaseous State of Matter Chapter 12
Chemistry 1411 Joanna Sabey
UNIT 5 GASES.
Gas Laws Chapter 10 CHEM140 February 2, 2005.
Gases Chapter 5 Copyright © The McGraw-Hill Companies, Inc.  Permission required for reproduction or display.
Guy-Lussac’s Law P1 / T1 = P2 / T2 Avogadro’s Law V1 / n1 = V2 / n2
Chapter 5 The Gas Laws.
Chapter 13 Kinetic Theory (Kinetikos- “Moving”)
Gases Chapter 5 Copyright © The McGraw-Hill Companies, Inc.  Permission required for reproduction or display.
Intro to Gases.
Gas Laws Chapter 10 CHEM140 February 2, 2005.
Gases Chapters 10 & 11.
Gas Laws Chapter 14.
Gases.
Chapter 10 Key Terms Diffusion Permeability Compressibility Pressure Barometer Ideal Gas Law Molar Volume STP Vapor Pressure Avogadro’s Law Boyle’s Law.
Gas Laws.
Lecture Presentation Unit 7: Gas Laws Day 3.
GASES and the Kinetic Molecular Theory
Presentation transcript:

Chapter 10 – Gases

Luckily, we do things easier these days: Combined Gas Law Luckily, we do things easier these days: P1V1 = P2V2 n1T1 n2T2 By combining the three equations and Avogadro’s Law, we get the combined gas law.

Given pressure and volume: Just cross out the unit that’s not involved: P1V1 = P2V2 P1V1 = P2V2 T1 T2 Look! It gives you Boyle’s Law!

Given volume and temperature: Luckily, we do things easier these days: V1 = V2 P1V1 = P2V2 T1 T2 T1 T2 This way we get Charles’ Law!

Temperature (T) Pressure (P) Volume (V) Moles (n) Kelvin (K) Degrees Celsius (°C) Pressure (P) Atmospheres (atm) Kilopascals (kPa) Torr mmHg Volume (V) Liters (L) Milliliters (mL) Cubic centimeters (cm3) Moles (n) Mole (mol)

To solve any gas law problem: Practice Problem 3: A hot air balloonist heats the air in his 1,500 L balloon from 374 K to 400 K. What is the volume of the air in his balloon after it is heated? 1.) Underline your given, box your unknown. 2.) Label the givens, and make your equation. 3.) Plug in given numbers and solve for unknown. 4.) Check that the answer makes sense!

More Practice! Mr. George likes to bike around Hermann Park on the weekends, but his tires lose air during the week. If the tire’s pressure at 295K is 200. kPa, what would the temperature be if the pressure decreases by 35.0 kPa?

More Practice! A balloon filled with air has a volume of 5.56 mL at a pressure of 1.56 atm and a temperature of 53oC. How much volume would the balloon occupy at STP?

Kinetic Molecular Theory The kinetic molecular theory is a set of assumptions that allow us to predict the behavior of matter in the gas phase: 1.) Matter is composed of tiny particles. 2.) The particles of matter are in continual motion. 3.) The total kinetic energy of colliding particles remains constant.

The Relationships….. P V Inverse T V Direct P T Direct

Dalton’s Law of Partial Pressure Ptotal = P1 + P2 + P3…. Pi = XiPT where mole fraction Xi = ni/nT Ex: Natural gas contains 8.24 moles of CH4, 0.421 moles of C2H6, and 0.116 moles of C3H8. If the total pressure of the gases is 1.37, what is the partial pressure of CH4?

Dalton’s Law of Partial Pressure Ex: Determine the total pressure of a gas mixture that contains O2, N2, and He. If the partial pressures of the gasses are PO2 = 20 kPa, PN2=45 kPa, and PHe=36.5 kPa

Dalton’s Law Ex: A container contains water and oxygen. What is the partial pressure of oxygen at 28°C if the total pressure is 98.74 kPa and the vapor pressure of water at 28°C is 3.8 kPa.

Gas Particles & Diffusion The Kinetic Molecular Theory reminds us that gas is composed of small particles. NH3 + HCl  NH4Cl Small particles will undergo diffusion, or spread from areas of high concentration to low concentration. This happens faster if temperature is high, or if the particles are very small.

Effusion Gas effusion is the process by which a gas under pressure escapes from one compartment of a container to another by passing through a small opening. r1/r2 = √(M2/M1) Ex: An unknown gas ‘X’ effuses two times faster than a sample of SO3 (g) through a porous container. Which of the following is the unknown gas? (H2, CH4, Ne, Ar)

Gas Stoichiometry Be sure all reactions are balanced! Ex: When AgNO3 is treated with 2.34 L of HI gas to give AgI, and HNO3, how many g of AgI are produced? AgNO3 + HI  HNO3 + AgI

Gas Stoichiometry Ex: If you have 2.3 L of nitrogen gas that reacts with oxygen gas to make nitrogen monoxide gas, how many Liters of nitrogen monoxide were made? N2 + O2  NO

Ideal Gas Law Ideal gas law equation: PV = nRT. P = pressure (kPa, atm, mmHg) V= volume (L) n = number of moles R = constant (8.31 L kPa/K mol, 0.0821 L atm/K mol, or 62.36 L mmHg/K mol) T = temperature (K)

Ideal Gas Law Ex: What is the volume occupied by 36.0 g of water vapor at 125C and 102 kPa?

Ideal Gas Law Ex: At what temperature will 0.0100 mole of argon gas have a volume of 275 mL at 100.0 kPa?

Ideal Gas Law Ex: What volume is occupied by 5.34 moles of HCl gas at 35.0°C and 115.23 atm?

Density (d) Calculations d = m/V = PM/RT where m = mass of the gas (grams) M = molar mass of the gas M = dRT/P where d = density of the gas (g/L)

Density Calculations Ex: Calculate the density of methane (CH4) gas at STP. Ex: A 2.10 liter container has 4.65 g of a gas at 1.00 atm and 27.0 oC. What is the molar mass of the gas?