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Lecture25

Course: BIOL 131, Fall 2011
School: Purdue
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220 Lecture PHYSICS 25 Heat Transfer Transfer Textbook Sections 14.6 14.8 Lecture 25 Purdue University, Physics 220 1 Overview Last Lecture Heat is FLOW of energy Flow of energy may increase temperature Specific Heat Heat T = Q / (c m) Monatomic IDEAL Gas CV = 3/2 R Diatomic IDEAL Gas CV = 5/2 R Latent Heat Heat associated with change in phase Today Thermal Conduction Thermal Convection...

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220 Lecture PHYSICS 25 Heat Transfer Transfer Textbook Sections 14.6 14.8 Lecture 25 Purdue University, Physics 220 1 Overview Last Lecture Heat is FLOW of energy Flow of energy may increase temperature Specific Heat Heat T = Q / (c m) Monatomic IDEAL Gas CV = 3/2 R Diatomic IDEAL Gas CV = 5/2 R Latent Heat Heat associated with change in phase Today Thermal Conduction Thermal Convection Thermal Radiation Lecture 25 Purdue University, Physics 220 2 Quiz 1 On a cool night you make your bed with a thin cotton sheet covered by thick wool blanket As you lay there all covered covered by a thick wool blanket. As you lay there all covered up, heat is leaving your body, flowing though the sheet and the blanket and into the air of the room. Compare the amount of heat that flows though the sheet to the amount of heat that flows through the blanket. A)More heat flows through sheet than through the blanket. B)More heat flows through blanket than through the sheet. C) The same amount of heat flows through sheet as the bl blanket. Lecture 25 Purdue University, Physics 220 3 Quiz 2 Latent heat is always A) B) C) D) part of the specific heat related to the specific heat related to the specific heat the same as the mechanical equivalent of heat involved in a phase change in phase change Lecture 25 Purdue University, Physics 220 4 Heat Transfer Heat is the energy that flows between systems at different temperatures different temperatures This transfer can take place in three ways Conduction Convection Radiation Lecture 25 Purdue University, Physics 220 5 Heat Conduction The bar is placed between two separate systems at different temperatures The bar conducts heat The bars temperature varies smoothly from varies smoothly from T1 to T2 Lecture 25 Purdue University, Physics 220 6 Heat Transfer: Conduction Hot molecules have more KE than cold molecules High-speed molecules on left collide with lowspeed molecules on right energy transferred to lower-speed molecules transferred to lower molecules heat transfers from hot to cold I = rate of heat transfer = Q/t [J/s] I = A (TH-TC)/d Q/t = A T/x = thermal conductivity Units: J/s-m-C good thermal conductorshigh good thermal insulators low R = d/(A) = thermal resistance d/(A thermal resistance Lecture 25 Purdue University, Physics 220 TH d = x TC Cold Hot Area A 7 Heat Conduction The amount of energy that flows depends on Th The area of the bar, A th The length of the bar, L The temperature difference between the two ends diff A property of the bar called thermal conductivity, The rate of heat flow is given by Q T = A t L Lecture 25 Purdue University, Physics 220 8 Conduction Which of the following is an example of conductive heat transfer? transfer? A) You stir some hot soup with a silver spoon and notice that You stir some hot soup with silver spoon and notice that the spoon warms up. B) You stand watching a bonfire, but cant get too close You stand watching bonfire but can get too close because of the heat. C) Its hard for central air-conditioning in an old house to cool Its hard for central air in an old house to cool the attic. Lecture 25 Purdue University, Physics 220 9 Conduction with 2 Layers Find I=Q/t in J/s Key Point: Continuity (just like fluid flow) I1 = I2 1A(T0-TC)/x1 = 2A(TH-T0)/x2 solve for T0 = temp. at junction then solve for I1 or I2 answers: T0=2.27 C I=318 Watts TH-T0 = I R1 and T0-TC = I R2 T = (TH-T0) + (T0-TC) = I (R1 + R2) I1 I2 Inside: TH = 25C Outside: TC = 0C x1 = 0.02 m A1 = 35 m2 k1 = 0.080 J/s-m-C x2 = 0.075 m A2 = 35 m2 k2 = 0.030 J/s-m-C Lecture 25 Purdue University, Physics 220 T0 10 ILQ Touch the metal base of a chair and the top of a wooden desk in an air-conditioned room, which feels colder? A) Base B) Same C) Desk Both must be the same temperature (room temperature), but metal feels colder because it it conducts heat better/faster. Lecture 25 Purdue University, Physics 220 11 Metals Feel Cold If a metal and another material (such as Styrofoam) are at the same temperature they generally do not are at the same temperature, they generally do not feel the same The metal feels colder The thermal conductivity of metal is much higher than that of Styrofoam The rate of heat flow from your fingers to the metal is much higher than to the Styrofoam Therefore, the metal causes your skin to have a causes you to lower temperature and it feels colder Lecture 25 Purdue University, Physics 220 12 Convection Convection is based on thermal expansion The warmer material on the bottom (nearer the heat source) becomes less dense warm low The warm, low-density material moves upward due to the buoyant force due to the buoyant force associated with Archimedes principle Archimedes principle Lecture 25 Purdue University, Physics 220 13 Convection As the warmer material moves upward, it cools through conduction to heat the cooler parts of the through conduction to heat the cooler parts of the container and the air above A circular pattern is developed Convection plays a role in heating and transporting energy in A house Oceans Atmosphere Lecture 25 Purdue University, Physics 220 14 Heat Transfer: Convection Air heats at bottom expansion gets smaller Thermal expansiondensity gets smaller Lower density air rises Archimedes: low density floats on high density Cooler air pushed down Cycle continues with net result of circulation of air I = Q/t = h A T h = coefficient of convection Practical aspects heater ducts on floor ducts on floor A/C ducts on ceiling stove heats water from bottom riding the thermals Lecture 25 Purdue University, Physics 220 15 Convection Lecture 25 Purdue University, Physics 220 16 Convection Which of the following is an example of convective heat transfer? transfer? A) You stir some hot soup with silver spoon and notice A) You stir some hot soup with a silver spoon and notice that the spoon warms up. B) You stand watching a bonfire, but cant get too close You stand watching bonfire but can get too close because of the heat. C) Its hard for central air-conditioning in an old house to Its hard for central air in an old house to cool the attic. Lecture 25 Purdue University, Physics 220 17 Convection Lecture 25 Purdue University, Physics 220 18 Radiation Radiative heat flow involves energy carried by electromagnetic (em) radiation Electromagnetic radiation is a type of wave and can be characterized by frequency, wavelength and speed waves carry energy The waves carry energy Lecture 25 Purdue University, Physics 220 19 Radiation Electromagnetic radiation is generated any time charge an electric vibrates or undergoes an electric charge vibrates or undergoes an acceleration The vibrations of the atoms generate em radiation vibrations of the atoms generate em radiation that carries energy away The vibration amplitude of the atoms depends on vibration amplitude of the atoms depends on the temperature, so the radiated energy depends on temperature The energy is absorbed by another object when the radiation produces a force on the electric charges in that object Lecture 25 Purdue University, Physics 220 20 Electromagnetic Rainbow Lecture 25 Purdue University, Physics 220 21 Heat Transfer: Radiation All things radiate electromagnetic energy Iemit = Q/t = eAT4 Stefan-Boltzmann Law e = emissivity (between 0 and 1) perfect black body has e=1 bl T is the temperature of the object (in Kelvin) = Stefan-Boltzmann constant = 5.67 x 10-8 J/s-m2-K4 Stefan constant 5.67 10 No medium required All things absorb energy from surroundings things absorb from surroundings Iabsorb = eAT04 good emitters (e close to 1) are also good absorbers emitters (e close to 1) are also good absorbers Lecture 25 Purdue University, Physics 220 22 Heat Transfer: Radiation All things radiate and absorb electromagnetic energy Iemit = eAT4 eA Surroundings at T0 Iabsorb = eAT04 T Hot stove Inet = Iemit - Iabsorb = eA(T4 - T04) if T > T0, object cools down if T < T0, object heats up Lecture 25 Purdue University, Physics 220 23 Question One day during the winter, the sun has been shining all day. Toward sunset a light snow begins to fall. It collects without melting on a cement playground, but it melts immediately upon contact on a black asphalt road adjacent to the playground. How do you explain this. The black asphalt absorbs more heat from the sun. The black asphalt has an emissivity of 1 and absorbs energy from the surrounding (from the sun) compared to a smaller number for the cement. As a result, it is at a ll higher temperature than the cement and melts the snow snow. Lecture 25 Purdue University, Physics 220 24 Exercise The Earth has a surface temperature around 270 K and an emissivity of 0.8, while space has a temperature of around 2 K. What is the net power radiated by the earth into free space? space? (Radii of the Earth and the Sun are RE = 6.38106 m, RS = 7108 m.) Inet = Iemit - Iabsorb = eA(T4 - T04) 2 = ( 5.67 108 ) ( 4 Rearth ) ( 0.8 ) ( 2704 24 ) = 1.23 1017 Watts Watts Lecture 25 Purdue University, Physics 220 25 Radiation Which of the following is an example of radiative heat transfer? transfer? A) You stir some hot soup with a silver spoon and notice that the spoon warms up. B) You stand watching a bonfire, but cant get too close You stand watching bonfire but cant get too close because of the heat. C) Its hard for central air-conditioning in an old house to Its hard for central air in an old house to cool the attic. Lecture 25 Purdue University, Physics 220 26 Blackbody When em radiation bombards an object, some of the radiation may be absorbed and some reflected radiation may be absorbed and some reflected A blackbody is an object that absorbs all em radiation at all frequencies di A perfect blackbody does not exist, but the concept is very useful Radiation can be described by two laws Stefan-Boltzmann Wiens Lecture 25 Purdue University, Physics 220 27 Radiation Spectrum Infrared: 100 m - 0.7 m Visible Light: 0.7 m - 0.4 m Light: 0.4 Ultraviolet: < 0.4 m Wiens Law: maxT = 2.898 10-3 mK Lecture 25 Purdue University, Physics 220 28 Stefan-Boltzmann Law The amount of energy radiated by an object depends on its temperature If an object has a temperature T and a surface area A, the rate of energy radiated is given by the Stefan-Boltzmann Law Q = AT 4 t = 5.67 x 10-8 W/m2 is Stefans constant 10 St is the emissivity of the object It measures how efficiently it radiates energy measures how efficiently it radiates energy = 1 for a blackbody Lecture 25 Purdue University, Physics 220 29 Wiens Law The energy radiated is distributed as a function of wavelength The power is largest at max where max Lecture 25 2.90 x10 3 m K = T Purdue University, Physics 220 30 Stefan-Boltzmann and Heat Flow The total power varies as the fourth power of the temperature temperature Radiated power increases rapidly as T is increased The power is proportional to the emissivity power is proportional to the emissivity = 1 only for a blackbody It is smaller than 1 for any real object is smaller than for any real object Its value depends on the properties of the material and will be a function of frequency Many objects are close to being blackbodies and so the Stefan-Boltzmann Law provides an approximate description of most radiating objects description of most radiating objects Lecture 25 Purdue University, Physics 220 31 Stefan-Boltzmann and Heat Flow The Stefan-Boltzmann Law applies to all objects at all temperatures all temperatures Two objects will both radiate energy, but the net transfer will be from the hotter to the cooler will be from the hotter to the cooler The Stefan-Boltzmann Law also describes how heat is absorbed by an object Q = AT 4 t absorbed In thermal equilibrium, (Q/t)absorbed = (Q/t)emitted thermal equilibrium, (Q/t) (Q/t) Lecture 25 Purdue University, Physics 220 32 Sun and Earths Temperature The Sun has a surface temperature of approximately 6000 K From the StefanBoltzmann Law, Q/t = 4.6 x 1026 W This is the rate at which the energy leaves the Sun This produces an Earth temperature of ~290 K Lecture 25 Purdue University, Physics 220 33 Temperature of the Sun The Sun appear yellowish, i.e., = 0.5 m. What is the Sun appear yellowish What is the temperature at the surface of the Sun? m T = 2.898 x 10-3 m K T = 2.898 x 10-3 / 0.5 x 10-6 = 6000 K Lecture 25 Purdue University, Physics 220 34 Greenhouse Effect The atmosphere allows most of the Suns visible radiation to reach the surface It absorbs much of the infrared absorbs of the infrared radiation The Earth radiates in infrared Earth radiates in infrared This energy is absorbed by the atmosphere and not released to atmosphere and not released to space The trapped infrared radiation trapped infrared radiation makes the Earths surface warmer than it would be without the atmosphere Lecture 25 Purdue University, Physics 220 35 Summary of Concepts Conduction - contact I = Q/t = A T/d Q/t Convection - fluid motion I = Q/t = h A T Radiation - electromagnetic radiation radiation Iemit = Q/t = eAT4 Iabsorb = Q/t = eAT04 Q/t eA Wiens Law: maxT = 2.898 10-3 mK Lecture 25 Purdue University, Physics 220 36
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PHYSICS 220Lecture 24HeatTextbook Sections 14.4 14.5Lecture 25Purdue University, Physics 2201Exam 2Average: 96.7outout of 150Std Dev: 30.5Lecture 25Purdue University, Physics 2202Overview Last Lecture Thermal Expansion L = L0 T (linear e
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PHYSICS 220Lecture 23Kinetic Theory and Thermal ExpansionTheory and Thermal ExpansionTextbook Sections 14.4 15.5Lecture 23Purdue University, Physics 2201Overview Last Lecture Temperature measure of average Kinetic Energy ofmolecules Gas made u
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PHYSICS 220Lecture 22Temperature and Ideal Gasand Ideal GasTextbook Sections 14.1 14.3Lecture 22Purdue University, Physics 2201Overview Last Lecture Speed of sound v = sqrt(B/) Intensity level = (10 dB) log10 ( I / I0) Standing Waves fn = n v
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PHYSICS 220Lecture 21SoundTextbook Sections 13.1 13.7Lecture 21Purdue University, Physics 2201Overview Last Lecture Interference and Diffraction Constructive, destructivebending of waves around obstacles Diffraction: bending of waves around ob
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PHYSICS 220Lecture 26Thermodynamics ITextbook Sections 16.1 16.4Lecture 26Purdue University, Physics 2201Overview Last Lecture Conduction - contact I = Q/t = A T/d Convection - fluid motionmotion I = Q/t = h A T Radiation - electromagnetic r
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PHYSICS 220Lecture 19WavesTextbook Sections 12.1 12.5Lecture 19Purdue University, Physics 2201Overview Last Lecture Simple Harmonic MotionOccurs when having linear restoring force F= -kxx(t) = [A] cos(t)v(t) = -[A] sin(t)a(t) = -[A2] cos(t)
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PHYSICS 220Lecture 1818Elasticity and OscillationsTextbook Sections 11.1 11.5Lecture 18Purdue University, Physics 2201Overview Last Lecture Archimedes Principle: Buoyant force is weight of displaced fluid F=gV Mass flow rate: Av (kg/s) Volume
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PHYSICS 220Lecture 18Fluid DynamicsDynamicsTextbook Sections 10.4 10.7Lecture 17Purdue University, Physics 2201Overview Last Lecture Pressure is force exerted by molecules bouncing off containerb P = F/A Pascals Principle A change in pressur
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PHYSICS 220Lecture 16FluidsTextbook Sections 10.1 10.3Lecture 16Purdue University, Physics 2201Overview Last Lecture = I Energy is Conserved Need to include translational and rotational Angular Momentum L = I L = 0 if = 0 TodayLecture 16S
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PHYSICS 220Lecture 15Angular MomentumMomentumTextbook Sections 9.3 9.6Lecture 15Purdue University, Physics 2201Overview Last Lecture Torque = Force that causes rotationForce that causes rotation = F r sin Work done by torque W = Equilibriu
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PHYSICS 220Lecture 1414Equilibrium and DynamicsTextbook Sections 8.5 9.2Lecture 14Purdue University, Physics 2201Overview Last Lecture Rotational Kinetic Energy Krot = I 2 Moment of Inertia I = miri2 Depends on Mass and axis of rotation Energ
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PHYSICS 220Lecture 13Rotational Kinetic Energy and InertiaKinetic Energy and InertiaTextbook Sections 8.1 8.4Lecture 13Purdue University, Physics 2201Overview Last Lecture Collisions and ExplosionsDraw before, afterDefine system so that Fext =
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PHYSICS 220Lecture 12Collision and Explosionand ExplosionTextbook Sections 7.4 7.8Lecture 12Purdue University, Physics 2201Overview Last Lecture Momentum p = mvmv Momentum is VECTOR Momentum is conserved (when F = 0, where F are all the exter
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PHYSICS 220Lecture 1111Momentum and ImpulseTextbook Sections 7.1 7.3Lecture 11Purdue University, Physics 2201Overview Last Lecture Conservative Forces Work is independent of path Define Potential Energy PE PEgravity = m g y PEspring = k x2
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PHYSICS 220Lecture 20WavesTextbook Sections 12.6 12.9Lecture 20Purdue University, Physics 2201Overview Last Lecture Wave Types Transverse (e.g. pulse on string, water) Longitudinal (sound, slinky) Harmonic y(x,t) = A cos(t kx) or A sin(t kx)
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