Chapter 2 Heat, Temperature and the First Law of Thermodynamics

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Transcription:

Chapter 2 Heat, Temperature and the First Law of Thermodynamics 2.1. Temperature and the Zeroth Law of Thermodynamics 2.2. Thermal Expansion 2.3. Heat and the Absorption of Heat by Solids and Liquids 2.4. Work and Heat in Thermodynamic Processes 2.5. The First Law of Thermodynamics and Some Special Cases 2.6. Heat Transfer Mechanisms

2.1. Temperature and the Zeroth Law of Thermodynamics Measuring a temperature with a gas thermometer: T T 3 p p 3 273.16 p p 3 (K) Zeroth Law of Thermodynamics A thermal equilibrium with T B thermal equilibrium with T Temperature unit Kelvin (K) Celsius ( 0 C) Fahrenheit ( 0 F) T C A thermal equilibrium B T K 273.15 9 TF TC 32 5 9 TF TC 5

2.2. Thermal Expansion The change in volume of materials in response to a change in temperature is called thermal expansion. Under the microscopic view as the temperature increases, the particles (atoms and molecules) jiggle more rapidly, atoms are pushed away from each other, leading to an expansion. 128 0 C 90 0 C A bimetal strip

2.2. Thermal Expansion Three types of thermal expansion: 1. Linear expansion: (solids) ΔL LαT : the coefficient of linear expansion unit: 1/C 0 or 1/K 2. Area expansion: (solids) ΔA Aα AT A : the coefficient of area expansion For isotropic materials: A = 2

3. Volume expansion: (solids and liquids) ΔV VβT : the coefficient of volume expansion For isotropic materials: β 3α β 1 V V T 1 L L T 1 L L L L T 1 3 L L T 3 3 3 3 3 Special case of water: + 0 0 C < T < 4 0 C: water contracts as the temperature increases. + T > 4 0 C: water expands with increasing temperature. + The density of water is highest at about 4 0 C.

Question: The initial length L, change in temperature L of four rods are given in the following table. Rank the rods according to their coefficients of thermal expansion, greatest first. Rod L (m) T ( 0 C) L (10-4 m) a 2 10 4 ΔL LαT b 1 20 4 c 2 10 8 d 4 5 4 the coefficient of linear expansion ΔL α LT L x T is the same for all the 4 rods.

2.3. Heat and the Absorption of Heat by Solids and Liquids A. Temperature and Heat Recall: Thermal energy is an internal energy that consists of the kinetic and potential energies associated with the random motions of the atoms, molecules, and other microscopic bodies within an object. Thermal motion of a segment of protein alpha helix. Experiment: Leave a cup of hot coffee in a cool room the temperature of the cup will fall until it reaches the room temperature.

Heat (symbolized Q) is the energy transferred between a system and its environment because of a temperature difference that exists between them. T S >T E : energy transferred from the system to the environment, Q<0. T S <T E : system environment, Q>0. T S =T E : no transferred energy, Q=0. Unit: SI: joule (J); CGS: erg, 1 erg=1 g.cm 2 /s 2 10 7 ergs = 1 joule Calorie (cal): the amount of heat is needed to raise the temperature of 1 g of water by 1 0 C (from 14.5 0 C to 15.5 0 C). 1 cal = 4.1868 J 1 food calorie = 1 kcal

B. The Absorption of Heat by Solids and Liquids B1. Heat capacity: The heat capacity C of an object is the amount of energy needed to raise the temperature of the object by 1 degree. Q C ΔT C (T f T ) T f and T i are the final and initial temperatures of the object, respectively. Unit of C: J/K or J/C 0 ; or cal/k or cal/c 0 B2. Specific Heat: The specific heat c of a material is the heat capacity of the material per unit mass. i Q cm ΔT cm (T f T ) i m: the mass of the object Unit: cal 0 g C or J kg K

B3. Molar Specific Heat: Why do we need to use the mole? In many instances, the mole is the most convenient unit for specifying the amount of a substance: 1 mol = 6.02 x 10 23 elementary units Elementary unit: atom or molecule Examples: 1 mol of aluminum (Al) means 6.02 x 10 23 atoms 1 mol of aluminum oxide (Al 2 O 3 ) means 6.02 x 10 23 molecules The molar specific heat is the heat capacity per mole. B3. Heats of transformation: Phase change: When heat is absorbed or released by a solid, liquid, or gas, the temperature of the sample does not change but the sample may change from one phase (or state) to another. Three common states of matter: solid, liquid, gas (vapor).

Three common states of matter: solid, liquid, gas (vapor). melting: solid liquid; freezing is the reverse of melting vaporizing: liquid gas (vapor); condensing is the reverse of vaporizing The amount of energy per unit mass that is transferred as heat when a sample of mass m completely undergoes a phase change is called the heat of transformation L: Q Lm Q is also called latent heat or hidden heat ; L: specific latent heat Phase change from liquid to gas: the heat of vaporization L V (or specific latent heat of vaporization) Phase change from solid to liquid: the heat of fusion L F (or specific latent heat of fusion)

Sample Problem 18-8 (page 488): (a) How much heat must be absorbed by ice of mass m=720 g at -10 0 C to take it to liquid state at 15 0 C? Key idea: heating process from -10 0 C to 0 0 C, then melting of all the ice, and finally heating of water from 0 0 C to 15 0 C. c ice : the specific heat of ice, 2220 J kg -1 K -1 (see Table 18-3) L F : the heat of fusion of ice, 333 kj kg -1 (see Table 18-4) c liquid : the specific heat of water, 4190 J kg -1 K -1 (see Table 18-3)

First, we compute the heat Q 1 needed to increase the ice temperature from -10 0 C to the melting point of water (0 0 C): Q c m (T 1 ice f T init c ice : the specific heat of ice, 2220 J kg -1 K -1 ) 15.98 kj Second, the heat Q 2 is needed to completely melt the ice: Q 2 L F m 239.8 kj L F : the heat of fusion of ice, 333 kj kg -1 Finally, the heat Q 3 is needed to increase the liquid water of 0 0 C to 15 0 C: Q c m (T ' T ) 3 liquid f init 45.25 kj c liquid : the specific heat of water, 4190 J kg -1 K -1 Total Q = Q1+ Q2 +Q3 = 301.03 kj

(b) If we supply the ice with a total energy of only 210 kj (as heat), what then are the final state and temperature of the water? Q Q Q Q 1 1 2 supply The final state is a mixture of ice and liquid, the mass of water m water (=the mass of melted ice) is: m water Q supply L m water 583 g F Q 1 The mass of remaining ice: 137 g The temperature of the mixture is 0 0 C

Homework: 10, 11, 15, 19, 21 (pages 500-501) 25, 29, 30, 32 (page 501)