Popular version of the consequences of the first, second, and third laws of thermodynamics:<\/p>\n
0. You must play the game.<\/p>\n
1. You can\u2019t win.<\/strong> (the consequence of the first law of thermodynamics)<\/p>\n2. You can\u2019t break even.<\/strong> (the consequence of the second law of thermodynamics)<\/p>\n3. You can\u2019t even get out of the game.<\/strong> (the consequence of the third law of thermodynamics)<\/p>\nIt is sometimes stated as a general adage without specific reference to the laws of thermodynamics.<\/p>\n
Another variant:<\/strong><\/p>\n1. You can\u2019t win; you can only break even.<\/p>\n
2. You can only break even at absolute zero.<\/p>\n
3. You can\u2019t reach absolute zero.<\/div><\/div><\/div>\n
Extensive Properties – Intensive Properties<\/h2>\n<\/span>Extensive Properties - Intesive Properties<\/div>Thermodynamic properties can be divided into two general classes:<\/p>\n
\n- Extensive properties:<\/strong> An extensive property<\/strong> depends on the amount of mass<\/strong> present or upon the size or extent of a system<\/strong>. Mass, total volume, and energy<\/strong> are examples of extensive properties<\/strong>. The value of an extensive property varies directly with the mass. Thus, if a quantity of matter in a given state is divided into two equal parts, each part will have the same value of the intensive property as the original and half the value of the extensive property. Extensive properties are additive<\/strong> for subsystems. The system could be divided into any number of subsystems, and the value of the property for the system would be the sum of the property for each subsystem.<\/li>\n
- Intensive property:<\/strong> An intensive property<\/strong> is independent of the amount<\/strong> of mass and may vary from place to place within the system at any moment. \u00a0For example, the temperature of a system in thermal equilibrium is the same as the temperature of any part. If the system is divided, the temperature of each subsystem is identical. Temperature, pressure, specific volume<\/strong>, and density<\/strong> are examples of intensive properties. Specific quantities are also referred to as intensive variables, though some intensive variables have no extensive counterpart, such as pressure or temperature. Intensive properties may be functions of both position and time, whereas extensive properties vary at most with time.<\/li>\n<\/ul>\n<\/div><\/div>
<\/span>Specific Properties<\/div>Specific properties<\/strong> of the material are<\/strong> derived<\/strong> from other intensive and extensive properties of that material. For example, the density<\/strong> of water is an intensive property. It can be derived from measurements of the mass of a water volume (an extensive property) divided by the volume (another extensive property). Also, heat capacity<\/strong>, an extensive property of a system, can be derived from heat capacity<\/strong>, C<\/em>p<\/sub><\/em><\/strong>, and the system\u2019s mass<\/b>. Dividing these extensive properties gives the