A Macroscopic Description of Matter

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Presentation transcript:

A Macroscopic Description of Matter Readings: Chapter 16

Solid, Liquid, Gas Solid has well-defined shape and well-defined surface. Solid is (nearly) incompressible. Liquid has well-defined surface (not shape), It is (nearly) incompressible. Gases are compressible. They occupy all volume.

Solid, Liquid, Gas: Density Density is defined as a ratio of the mass of the object and occupied volume The mass of unit volume (1m x 1m x 1m) Units: The density of the ice is slightly less than water, causing them to float. Roughly 9/10 of the iceberg is below water.

Solid, Liquid, Gas: Density

At 4°C water expands on heating or cooling At 4°C water expands on heating or cooling. This density maximum together with the low ice density results in (i) the necessity that all of a body of fresh water (not just its surface) is close to 4°C before any freezing can occur, (ii) the freezing of rivers, lakes and oceans is from the top down, so permitting survival of the bottom ecology. atmospheric pressure

Solid, Liquid, Gas: Mole 1 mole (1 mol) of substance is an amount which contains basic particles (atoms or molecules) Avogadro’s number is the number of basic particles in 1 mole: If we know the number n of protons and neutrons in basic particles then we can find the mass of 1 mole: So, n is the molar mass (the mass of 1 mole in grams)

The number of protons and neutrons in atom

Temperature Temperature is the measure of internal thermal energy Different scale: - Fahrenheit, F Celsius, C Kelvin, K - SI scale of temperature Example: Absolute zero: The temperature (in K) can be only positive

Solid, Liquid, Gas: Phase Changes

Heat: Specific Heat Specific heat of a substance is related to its thermal energy. Specific heat is defined as: The amount of energy that raises the temperature of 1 kg of a substance by 1 K is called specific heat, c.

Phase Change: Solid, Liquid, and Gas Phase change: change of thermal energy without a change in temperature

Phase Change: Solid, Liquid, and Gas Phase change: change of thermal energy without a change in temperature Specific Heat

Phase Change: Solid, Liquid, and Gas Phase change: change of thermal energy without a change in temperature Heat of transformation (L) : the amount of heat energy that causes 1 kg of a substance to undergo a phase change. Heat of Fusion Heat of Vaporization Heat of Fusion – the heat of transformation between a solid and a liquid Heat of Vaporization – the heat of transformation between a liquid and a gas

Heat of Transformation Specific Heat Heat of Transformation Substance Specific Heat J/kg/K Water (0 oC to 100 oC) 4186 Methyl Alcohol 2549 Ice (-10 oC to 0 oC) 2093 Steam (100 oC) 2009 Benzene 1750 Wood (typical) 1674 Soil (typical) 1046 Air (50 oC) Aluminum 900 Marble 858 Glass (typical) 837 Iron/Steel 452 Substance Latent Heat Fusion kJ/kg Melting Point °C Latent Heat Vaporization kJ/kg Boiling Point °C Alcohol, ethyl 108 -114 855 78.3 Ammonia 339 -75 1369 -33.34 Carbon dioxide 184 -78 574 -57 Helium   21 -268.93 Hydrogen 58 -259 455 -253 Lead 24.5 372.3 871 1750 Nitrogen 25.7 -210 200 -196 Oxygen 13.9 -219 213 -183 Water 334 2260 (at 100oC) 100

Ideal Gas

Ideal Gas: Ideal gas: no interactions between the atoms, (without interactions no phase transition to liquid phase) atom as a hard-sphere temperature will determine the average speed of atoms. Boltzmann’s constant

Ideal-Gas Law p – gas pressure V – gas volume (container volume) T – gas temperature (in Kelvin!!) n – the number of moles – this can be found as where M is the mass of the gas and is the mole mass R=8.31 J/mol K - universal gas constant gas

Ideal-Gas Processes The state of the gas is determined by two parameters: P and V or P and T or V and T If we know P and V then we can find T : pV diagram

Ideal-Gas Processes: Constant Volume Process V = constant Isochoric process

Ideal-Gas Processes: Constant Pressure Process p = constant Isobaric process

Ideal-Gas Processes: Constant Temperature Process T = constant Isothermal process

Example: Find , and if n = 3 mol

Example: Find , and if n = 3 mol