The Basics Reminders about simple terms and concepts. Zumdahl Chapter 3.

Slides:



Advertisements
Similar presentations
Gases Chapter 14.
Advertisements

A.P. Chemistry Chapter 5 Gases.
The Gaseous State Chapter 5 Suggested problems to start: 19, 23-27, 29, 31, 33, 35, 39, 41, 45.
Gas Laws Chapter 14. Properties of Gases  Gases are easily compressed because of the space between the particles in the gas.
1 Pressure Pressure: Force applied per unit area. Barometer: A device that measures atmospheric pressure. Manometer: A device for measuring the pressure.
Chapter 11 Gases.
Gases Chapter 14.
1 Chapter 5: GASES. 2  In this chapter we will:  Define units of pressure and volume  Explore the properties of gases  Relate how the pressure, volume,
Kinetic Theory. All matter is made up of tiny particles The particles are in constant motion All collisions are elastic.
Pressure and Force Pressure (P) is defined as the force per unit area on a surface. Gas pressure is caused by collisions of the gas molecules with each.
Pressure Partial Pressure Gas Stoichiometry Pressure = Force/Area Dalton’s Law of Partial Pressures Avogadro’s Law.
Chapter 11 Gases The Gas Laws of Boyle, Charles and Avogadro
Chapter 19 Thermal Properties of Matter
Molecular Composition of Gases
Gases Part 1. Elements that exist as gases at 25 0 C and 1 atmosphere.
Gas Laws. Gas Pressure Pressure is defined as force per unit area Gas pressure is defined as collisions with the walls of a container Internal collisions.
1 CHAPTER 11 Gases and their Properties. 2 Density Comparison The density of gases is much less than that of solids or liquids: compoundSolid density.
Ideal Gas Law PV=nRT Kinetic Molecular Theory 1. Gases have low density 2. Gases have elastic collisions 3. Gases have continuous random motion. 4. Gases.
1 Gases The Gas Laws. 2 Properties of Gases n No fixed shape or volume n Molecules are very far apart and in a state of constant rapid motion n Can be.
Kinetic Theory and Gases. Objectives Use kinetic theory to understand the concepts of temperature and gas pressure. Be able to use and convert between.
Gas Laws and Gas Stoichiometry. Kinetic –Molecular Theory Particles of matter (solid, liquid, or gas) are always in motion. This motion has consequences.
can be compressed exert pressure on whatever surrounds them expand into whatever volume is available easily diffuse into one another can be described.
MOLAR VOLUME. molar volume What is the volume of a gas at STP, if it contains 10.4 moles? What is the volume of carbon dioxide gas (STP) if the.
Gas Laws By: Ms. Buroker. Gas Laws Gas Laws explores the relationships between: Volume, V … Liters Temperature, T … Kelvin Amount, n … moles Pressure,
Chapter 11 Molecular Composition of Gases. Avogadro’s Law Equal Volumes of Gases at the Same Temperature & Pressure contain the Same Number of “Particles.”
Dealing with Gases Dr.Gergens - SD Mesa College When you have completed this powerpoint you should know The nature of gases and the kinetic-molecular.
Gas Laws Lesson 1: Da Procida.
Gases Chang Chapter 5. Chapter 5 Outline Gas Characteristics Pressure The Gas Laws Density and Molar Mass of a Gas Dalton’s Law of Partial Pressure Kinetic.
Molecular Composition of Gases The Ideal Gas Law.
Gases and moles. Gas volumes It is easier to measure the volume of a gas than its mass. The volume of a gas depends on; The temperature. The pressure.
Calculate the amount of substance in moles, using gas volumes
Chapter 10: Gases.
Chapter 1 Gases Dr. Hisham E Abdellatef Professor of pharmaceutical analytical chemistry
The Mole 2 Calculations involving gases. Highly relevant – what volume of CO 2 is produced when 20 tonnes of fuel is burned?
IB1 Chemistry Quantitative 1b.. Topic 1: Quantitative chemistry 1.1 The mole concept and Avogadro’s constant Apply the mole concept to substances.
7.2 More Mole Conversions!!!. - Molecular Oxygen = O 2 - Atomic Oxygen = O from the periodic table 7 elements that exist as diatomic molecules (MEMORIZE)
Molecular Composition of Gases
1. 2 Chemical Quantities or 3 How you measure how much? How you measure how much? n You can measure mass, n or volume, n or you can count pieces. n We.
Kinetic Theory and Gases. Objectives Use kinetic theory to understand the concept of temperature. Be able to use and convert between the Celsius and Kelvin.
Avogadro’s law Equal volumes of different gases at the same temperature and pressure have the same number of moles. Example: Cl2 (g) + H2 (g)
Ideal Gases. Ideal Gas vs. Real Gas Gases are “most ideal”… at low P & high T in nonpolar atoms/molecules Gases are “real”… Under low T & high P when.
Kinetic Theory and Gases. Objectives Use kinetic theory to understand the concepts of temperature and gas pressure. Be able to use and convert between.
Some gas basics…. Describe the properties of gases? Describe the arrangement of particles in a gas? Describe the movement of particles in a gas? How does.
 5.1 Substances that exist s gases  5.2 Pressure of the gas  5.3 The gas laws  5.4 Ideal gas equation  5.5 Gas stoichiometry  5.6 Dalton’s Law of.
Ideal vs. Real Gases No gas is ideal. As the temperature of a gas increases and the pressure on the gas decreases the gas acts more ideally.
Charles’ Law V 1 = V 2 T 1 T 2 Volume is directly proportional to temp (Pressure constant) Boyle’s Law P 1 V 1 = P 2 V 2 Pressure is inversely proportional.
Chemistry – Chapter 14.  Kinetic Theory assumes the following concepts:  Gas particles don’t attract or repel each other  Gas particles are much smaller.
Chapter 11 Gases. VARIABLES WE WILL SEE! Pressure (P): force that a gas exerts on a given area Volume (V): space occupied by gas Temperature (T): MUST.
Chapter Five Gases. Chapter Five / Gases Substances That Exist as Gases Element in blue are Gases Noble gases are monatomic All other gases (H 2, N 2,
The Three Gas Laws pV = constant V/T = constant
Unit 4 Chapter 10 AP Chemistry. Unlike liquids and solids, they Expand to fill their containers. Are highly compressible. Have extremely low densities.
Ideal vs. Real Gases No gas is ideal. As the temperature of a gas increases and the pressure on the gas decreases the gas acts more ideally.
Chapter 13: Gases Pressure Boyle’s Law Charles’s Law.
In order to compare two gases, we choose a standard temperature and pressure: STP: standard temperature and pressure → K and 101 kPa → one mole.
Gas Laws Chapter 12. Gases assume the volume and shape of their containers. Gases are the most compressible state of matter. Gases will mix evenly and.
Chapter 11 Gases. Pressure and Force ____________ (P): the force per _________ on a surface. ________ (N): the force that will increase the speed of a.
Gases Boyle’s Law. As the volume of a gas increases, the pressure decreases. –Temperature remains constant.
Chapter 11: Properties of Gases Chemistry: The Molecular Nature of Matter, 6E Brady/Jespersen/Hyslop.
IB1 Chemistry Quantitative chemistry Apply the concept of molar volume at standard temperature and pressure in calculations Solve problems.
Section 1 The Kinetic-Molecular Theory of Matter
Gases Chapter 10.
Chapter 14 – Gas Laws.
A Level Chemistry Measuring moles of GASES by measuring their volume, pressure and temperature PV = nRT.
Gas Laws.
Quantitative chemistry
UNIT 5 GASES.
Gases.
CHAPTER 13 – GASES PRESSURE – Force per unit area
Gas.
Presentation transcript:

The Basics Reminders about simple terms and concepts. Zumdahl Chapter 3

Equations Zn + H + + Cl > Zn Cl - + H 2

Equations Zn + 2H + + Cl > Zn Cl - + H 2

Equations Zn + 2H + + 2Cl > Zn Cl - + H 2

Equations Zn + 2H + + 2Cl > Zn Cl - + H 2 Zn + 2(HCl) ----> Zn Cl - + H 2

Equations Zn + 2H + + 2Cl > Zn Cl - + H 2 Zn + 2(HCl) ----> Zn Cl - + H 2 Zn + 2H > Zn H 2

Equations Zn + 2H + + 2Cl > Zn Cl - + H 2 Zn + 2(HCl) ----> Zn Cl - + H 2 Zn + 2H > Zn H 2 Zn (s) + 2H + (aq) ----> Zn 2 + (aq) + H 2(gas)

Equations Zn (s ) + 2H + (aq) ----> Zn 2 + (aq) + H 2(gas) - means that on an atomic ratio, 1 Zn atom reacts with 2 H + ions to produce 1 Zn 2+ ion and 1 hydrogen diatomic molecule. - we don’t work on an atomic scale very often so we define a new unit which is a bunch of atoms or molecules. - we don’t count atoms very often so we work in the mass of that bunch.

Moles and Molar Masses The ‘bunch’ I alluded to earlier is the number of atoms contained in exactly kg of carbon which contains only the 12 C isotope. ( 6 protons + 6 neutrons in the nucleus.) We call this unit the MOLE. 1 mole is x particles Avogado Number.

Moles and Molar Masses Thus the MOLAR MASS is just the mass of a mole of any particular substance. May also be referred to as the atomic or molecular weight. H = g / mol = kg / mol CO 2 = g / mol = kg /mol Conceptually, this allows us to compare and calculate relative amounts of material.

Stochiometry Zn + 2(HCl) ----> Zn Cl - + H 2 one mole of zinc metal reacts with two mole of hydrogen chloride to produce one mole of zinc ions two moles of chloride ions and one mole of hydrogen gas g Zn g HCl ----> g Zn g of Cl g of H 2

IDEAL GASES Zumdahl, Chapter 5

Basic Definitions Amount in moles ( mol ) Pressure in Pascals ( N m -2 ) Volume in metre 3 ( m 3 ) Temperature in Kelvin ( K )

Pressure Pressure = force / area = Newtons / metre 2 = Pascals.

Pressure Pressure = force / area = Newtons / metre 2 = Pascals Standard atmospheric pressure = Pascals

Pressure Pressure = force / area = Newtons / metre 2 = Pascals Standard atmospheric pressure = Pascals This is equivalent to atm or a pressure that will support a column of mercury 760 mm tall in a barometer.

Volume Measured in metre 3 which may not be convenient. More common to use litres but : 1 L = m 3

Temperature We need an absolute temperature scale. i.e. one for which zero means something. We use the Kelvin scale on which ice melts at K or 0K is o C.

Boyle’s Law volume is proportional to 1 / pressure P 1 V 1 = P 2 V 2 For a fixed amount of gas at constant temperature.

Charles’ Law Volume is proportional to absolute temperature V 1 / V 2 = T 1 / T 2 For a fixed amount of gas at constant pressure.

V T o C He N2N2

Equation of state PV = n RT R = Nm mol -1 K -1 = J mol -1 K -1 For an ideal gas.

Equation of state PV = n RT If you know any three of P, V, n, and T, you can calculate the fourth. What is the volume occupied by 2.30 moles of helium at 313 K and 217 kPa?

What is the volume occupied by 2.30 moles of helium at 313 K and 217 kPa? V = n R T / P V = 2.30 mol x 8.31 Nm mol -1 K -1 x 313 K / 217 x 10 3 Nm -2 V = m 3

What is the volume occupied by 2.30 moles of helium at 313 K and 217 kPa? V = n R T / P V = 2.30 mol x 8.31 Nm mol -1 K -1 x 313 K / 217 x 10 3 Nm -2 V = m 3 DOES THIS MAKE SENSE??????????