Chemistry Chapter 11: Gases
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Questions and Answers

Match the gas law with its corresponding mathematical expression:

Boyle's Law = $p_i V_i = p_f V_f$ Charles's Law = $V = kT$ Gay-Lussac's Law = $P_i/T_i = P_f/T_f$ Avogadro's Law = $V/n = k$

Match the gas law with its main focus:

Ideal Gas Law = Relation between pressure, volume, temperature, and moles Combined Gas Law = Relating initial and final states of a gas Gay-Lussac's Law = Pressure and temperature relation Avogadro's Law = Volume and number of moles relation

Match the value of R with its corresponding units:

0.0821 = $L ext{ } atm/(mol ext{ } K)$ 8.314 = $J/(mol ext{ } K)$ R = Gas constant

Match the gas law with its description:

<p>Ideal Gas Law = Describes the relationship between pressure, volume, temperature, and amount of gas Boyle's Law = Pressure of a gas varies inversely with its volume at constant temperature Charles's Law = Volume of a gas is directly proportional to its temperature at constant pressure Avogadro's Law = Volume of a gas is directly proportional to the number of moles at constant temperature and pressure</p> Signup and view all the answers

Match the description with the correct gas law:

<p>States that pressure is constant = Charles's Law Describes the inverse relationship between pressure and volume = Boyle's Law States that volume is constant = Gay-Lussac's Law Relates volume to the number of moles = Avogadro's Law</p> Signup and view all the answers

Match the gas law with its mathematical expression:

<p>Ideal Gas Law = PV = nRT Combined Gas Law = P1V1/T1 = P2V2/T2 Gay-Lussac's Law = P1/T1 = P2/T2 Charles's Law = V1/T1 = V2/T2</p> Signup and view all the answers

Match the statement to the corresponding gas law:

<p>If temperature increases, volume increases = Charles's Law At constant temperature, pressure and volume are inversely proportional = Boyle's Law Pressure increases with temperature at constant volume = Gay-Lussac's Law Volume is directly proportional to moles = Avogadro's Law</p> Signup and view all the answers

Match each law with its applicable condition:

<p>Ideal Gas Law = Relates to all variables of a gas under ideal conditions Avogadro's Law = Applies at constant pressure and temperature Gay-Lussac's Law = Describes behavior at constant volume Combined Gas Law = Combines Boyle's and Charles's laws under changing conditions</p> Signup and view all the answers

Match the variable with its definition in the context of gas laws:

<p>P = Pressure exerted by the gas V = Volume occupied by the gas T = Temperature of the gas in Kelvin n = Number of moles of the gas present</p> Signup and view all the answers

Match the gas law with its historical scientist:

<p>Boyle's Law = Robert Boyle Charles's Law = Jacques Charles Avogadro's Law = Amedeo Avogadro Gay-Lussac's Law = Joseph Louis Gay-Lussac</p> Signup and view all the answers

Match the following gas law terms with their formulas:

<p>Ideal Gas Law = PV = nRT Combined Gas Law = P1V1/T1 = P2V2/T2 Dalton's Law = Ptotal = PA + PB Avogadro's Law = V/n = k</p> Signup and view all the answers

Match each gas behavior with the appropriate condition:

<p>Amonton's Law = Constant volume Avogadro's Law = Constant temperature and pressure Gay-Lussac's Law = Constant volume Dalton's Law = Mixture of gases</p> Signup and view all the answers

Match the law to its key concept:

<p>Dalton's Law = Partial pressures of gases in a mixture Ideal Gas Law = Relationship between pressure, volume, temperature, and moles Amonton's Law = Behavior of gases under temperature change Gay-Lussac's Law = Pressure changes with temperature at constant volume</p> Signup and view all the answers

Match the gas property with its corresponding behavior:

<p>Increased temperature = Increased pressure at constant volume Equal moles of gas = Equal volumes at the same temperature and pressure Increased volume = Decreased pressure at constant temperature Quantity of gas = Directly affects volume under constant temperature and pressure</p> Signup and view all the answers

Match the gas laws with their areas of application:

<p>Ideal Gas Law = Engines and refrigerators Dalton's Law = Gas mixtures and partial pressures Avogadro's Law = Determining gas volumes from moles Gay-Lussac's Law = Temperature change effects in sealed containers</p> Signup and view all the answers

Match the law to the correct constant relationship:

<p>Combined Gas Law = P1V1/T1 = P2V2/T2 Avogadro's Law = n1/V1 = n2/V2 Gay-Lussac's Law = P1/T1 = P2/T2 Amonton's Law = P/T = constant</p> Signup and view all the answers

Match the terms with the corresponding gas law context:

<p>Molecular View = Analyzing gas behavior under different conditions Pressure and Temperature = Amonton's Law aspect Partial Pressure = Dalton's Law focus Directly Proportional = Key concept in Gay-Lussac's Law</p> Signup and view all the answers

Study Notes

Chapter 11: Gases

  • Gases are one of three main states of matter
  • Gases have unique properties in terms of volume, temperature, and pressure
  • These properties are explained by Kinetic Molecular Theory (KMT), which examines the properties of gases at a molecular level
  • KMT postulates that gas particles are constantly moving, colliding and exerting forces
  • Substances can exist as a solid, liquid, or gas depending on pressure and temperature conditions
  • Gases take up much more volume than liquids or solids due to their particles being far apart from each other
  • Gases flow very freely and have low densities
  • Gases mix homogeneously in any proportion, meaning they appear to dissolve into one another evenly
  • Pressure is force per unit area exerted by gas particles
  • A barometer is used to measure atmospheric pressure
  • The SI unit for pressure is the Pascal (Pa)
  • Common units for pressure include mm Hg (torr), atm, and kPa
  • Standard Temperature and Pressure (STP) is a set of standard conditions for comparing gases: 0°C (or 273.15 K) and 1 atm (or 760 torr)
  • At STP, 1 mole of an ideal gas occupies 22.4 L
  • Ideal Gas Law (pV = nRT) describes relationships between pressure (P), volume (V), amount of gas (n), ideal gas constant (R), and temperature (T)

Skills Needed

  • Knowledge of stoichiometric relationships in chemical reactions
  • Understanding of intensive properties (per mole)
  • Familiarity with physical states (both atomic and macroscopic)
  • Understanding of forces and temperature units, and conversions

Gases vs. Liquids and Solids

  • Gas volume changes significantly with pressure and temperature
  • Gases flow freely
  • Gases have relatively low densities
  • Gases can form homogenous solutions in any proportion

Kinetic-Molecular Theory (KMT)

  • Explains gas behavior at a molecular level, rather than a macroscopic level
  • Gas particles exert pressure by colliding with the walls of their container
  • Gas particles under pressure are frequently colliding with container walls
  • Gases are compressible due to the large spaces between particles
  • Gases contribute to the total pressure proportionally to their number of particles
  • Increasing temperature increases the average kinetic energy of gas particles
  • The mass of the gas particles has no effect on their pressure at a constant temperature
  • Heavier gases are not necessarily more pressurized than lighter gases at the same temperature, as it is the amount (moles) of the gas and its temperature that determine pressure

Postulates (Main Ideas) of KMT

  • Gas particle volume is negligible in comparison to the total volume
  • Gas particles are in constant, random, straight line motion until they collide with each other or the container walls
  • Gas particle collisions are elastic, meaning kinetic energy is conserved

Kinetic Energy and Gas Behavior

  • Kinetic energy is energy associated with motion
  • Temperature measures the average kinetic energy of particles in a gas
  • Heavier molecules have slower speeds than lighter ones at the same temperature

Pressure

  • Gravity attracts atmospheric gases, causing a uniform force (pressure) on everything
  • Pressure = force/area
  • Barometer measures atmospheric pressure in units of mm Hg
  • Sea level atmospheric pressure is 760 mm Hg = 1 atm

Units of Pressure

  • SI unit for force is the Newton (N)
  • SI unit for pressure is the Pascal (Pa)
  • Standard atmospheric pressure is 101,325 Pa
  • 1 atm = 101,325 Pa = 101.325 kPa
  • 1 mm Hg = 1 torr
  • 760 mm Hg = 760 torr = 1 atm

Standard Conditions (STP)

  • STP = 0°C (or 273.15 K) and 1 atm (or 760 torr)
  • One mole of an ideal gas occupies 22.4 L at STP

The Gas Laws

  • Gas behavior is described using pressure (P), volume (V), temperature (T), and amount of gas (n)
  • These variables are interrelated, so one can be determined from measuring the other three

Ideal Gas Law

  • pV = nRT
  • R is the ideal gas constant, which has different values for different units
  • Ideal gas laws can be determined from the combined gas law

Remaining Gas Laws

  • Boyle's Law (pressure-volume relationship, constant temperature and amount)
  • Charles's Law (temperature-volume relationship, constant pressure and amount)
  • Gay-Lussac's Law (pressure-temperature relationship, constant volume and amount)
  • Avogadro's Law (amount-volume relationship, constant pressure and temperature)
  • Combined Gas Law

The Gas Laws - Summary Table

  • The table summarizes various gas laws and their relationships between gas variables

Types of Gas Law Problems

  • Type 1: Change in one variable causes a change in others, while the remaining variables remain constant
  • Type 2: One variable is unknown, but the other three are known, and no change occurs

Practice with Gas Laws

  • Worked examples using ideal gas equation and gas laws to solve problems related to pressure, temperature and volume calculations for specific gas conditions (O2, methane)

Density, Molar Mass, Partial Pressures

  • Ideal Gas law rearranged to find gas density, molar mass, partial pressure of each gas in a gas mixture

Partial Pressures

  • Ideal Gas Law applies to a gaseous mixture
  • Dalton's Law of Partial Pressures: each gas in a mixture exerts a partial pressure, and the total pressure is the sum of the partial pressures
  • Mole fraction (XA) = moles of component A / total moles
  • Partial pressure (PA) = mole fraction of A x total pressure

Dalton's Law of Partial Pressures (Examples)

  • Worked examples calculating mol fraction and partial pressures for specific gasses in a mixture

Summary

  • Key points and concepts for understanding gases (KMT, gas laws) and being able to use them for calculations involving stoichiometry, density, molar mass, and partial pressures of gasses.

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Chapter 11: Gases PDF

Description

Explore the fascinating properties of gases as one of the main states of matter in this quiz on Chapter 11. Discover how Kinetic Molecular Theory explains gas behavior, including volume, temperature, and pressure. Test your understanding of critical concepts like atmospheric pressure and the units used to measure it.

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