logging in or signing up chapter11 Camilla Download Post to : URL : Related Presentations : Share Add to Flag Embed Email Send to Blogs and Networks Add to Channel Uploaded from authorPOINTLite Insert YouTube videos in PowerPont slides with aS Desktop Copy embed code: (To copy code, click on the text box) Embed: URL: Thumbnail: WordPress Embed Customize Embed The presentation is successfully added In Your Favorites. Views: 25 Category: Education License: All Rights Reserved Like it (1) Dislike it (0) Added: January 09, 2008 This Presentation is Public Favorites: 0 Presentation Description No description available. Comments Posting comment... By: strim (20 month(s) ago) hi, i really like your presentation..can you please e-mail me a copy and send it to : jemiahheart@yahoo.com; thank you very much!!! Saving..... Post Reply Close Saving..... Edit Comment Close Premium member Presentation Transcript Chapter 11Energy in Thermal Processes: Chapter 11 Energy in Thermal ProcessesVocabulary, 3 Kinds of Energy: Vocabulary, 3 Kinds of Energy Internal Energy U = Energy of a system due to microscopic motion and inter-molucular forces Work W = -FDx = -PDV is work done by expansion (next chapter) Heat Q = Energy transfer from microscopic contactTemperature and Specific Heat: Temperature and Specific Heat Add energy -> T risesExample: Converting calories: Example: Converting calories Bobby Joe drinks a 130 “calorie” can of soda. If the efficiency for turning energy into work is 10%, how many 4 meter floors must Bobby Joe ascend in order to work off the soda and maintain her 55 kg mass? Solution First, note that the “calories” listed in food are actually kilocalories! 10% of Q gets converted to PE Nfloors = 25Example (Calorimetry): Example (Calorimetry) Aluminum has a specific heat of .0924 cal/gºC. If 110 g of hot water at 90 ºC is added to an aluminum cup of mass 50 g which is originally at a temperature of 23 ºC, what is the final temperature of the equilibrated water/cup combo? Solution Equate heat loss of water with heat gain of cup T = 87.3 ºC Solve for TPhase Changes and Latent Heat: Phase Changes and Latent Heat T does not rise when phases change (at constant P) Examples: solid --> liquid (fusion), liquid --> vapor (vaporization) Latent heat = energy required to change phasesExample: Boiling water: Example: Boiling water 1.0 liters of water is heated from 12 ºC to 100 ºC, then boiled away. a) How much energy is required to bring the water to boiling? b) How much extra energy is required to vaporize the water? c) If electricity costs $75 per 1000 kW-hrs, what was the cost of boiling the water? Solution: Solution a) Given m=1000 g, c=1.0 cal/g, DT=88 Find Q Q = 8.8x104 cal = 3.68x105 JSolution continued: Solution continued b) Given L=540 cal/g, m=1000g Find Q Q = 5.4x105 cal = 2.26x106 J c) Given Q = 2.26x106+3.68x105 J Rate = $75/(1000 kW-hr) Find cost First, find rate in dollars/J Then find net cost = Q multiplied by rate = 5.5 ¢Announcements: Announcements Midterms graded on scale of 11 Who wants extra review/recitation sessions? You can pick up your exams (not bubble sheet) in Friday helproomExample: Body cooling: Example: Body cooling Consider Bobby Joe from the previous example. If the 90% of the 130 kcals from her soda went into heat which was taken from her body from radiation, how much water was perspired to maintain her normal body temperature? (Assume a latent heat of vaporization of 540 cal/g even though T = 37 ºC) Solution Given: Q = 0.9x1.3x105 cal, L = 540 cal/g Find: mevap mevap=Q/L = 217 g A can of soda has ~ 350 g of H20 Some fluid drips awayThree Kinds of Heat Transer: Three Kinds of Heat Transer Conduction Shake your neighbor - pass it down Examples: Heating a skillet Losing heat through the walls of a house Convection Move hot region to a different location Examples: Hot-water heating for buildings Circulating air Unstable atmospheres Radiation Light is emitted from hot object Examples: Stars Incandescent bulbsConduction: Conduction Power depends on area, length, temperature difference and conductivity of materialExample: Example A copper pot of radius 12 cm and thickness 5 mm sits on a burner and boils water. The temperature of the burner is 115 ºC while the temperature of the inside of the pot is 100 ºC. What mass of water is boiled away every minute? DATA: kCu = 397 W/mºC Solution Given: Dx = 0.005 m, A = pr2 (r=.12 m), Th = 115 ºC, Tc = 100 ºC time = 60 sec, kCu = 397 W/mºC, L = 540 cal/g First, find the power, P = 5.39x104 Watts Next, find Q = P·time = 3.23x106 J Finally, find m of vaporized water Remember (L=4.186·540 J/g) m=1.43 kgConductivities and R-values: Conductivities and R-values Conductivity Property of Material SI units are W/(m ºC) R-Value Property of material and thickness Dx. Measures resistance to heat Useful for comparing insulation products Quoted values are in AWFUL unitsConducitivities and R-values: Conducitivities and R-valuesWhat makes a good heat conductor?: What makes a good heat conductor? “Free” electrons (metals) Easy transport of sound (lattice vibrations) Stiff is good Low Density is good Pure crystal structure Diamond is perfect!R-values for layers: R-values for layers Consider a layered system, e.g. glass-air-glassExample: Glass Door: Example: Glass Door Consider three panes of glass, each of thickness 5 mm. The panes trap two 2.5 cm layers of air in a large glass door. How much power leaks through a 2.0 m2 glass door if the temperature outside is -40 ºC and the temperature inside is 20 ºC? DATA: kglass= 0.84 WmºC, kair= 0.0234 Wm ºCSolution: Solution Known: kglass=0.84, Dxglass=0.005, kair=0.0234, Dxair=0.025, A=2.0, DT=60 Find: P First, find Rglass and Rair for one layer of each Rglass=0.00595, Rair=1.068 Next, find R for all the layers Finally, find the power P = 55.7 WConvection: Convection If warm air blows across the room, it is convection If there is no wind, it is conduction Can be instigated by turbulence or instabilitiesWhy are windows triple paned?: Why are windows triple paned? To stop convection!Transfer of heat by radiation: Transfer of heat by radiation All objects emit light if T > 0 Colder objects emit longer wavelengths (red or infra-red) Hotter objects emit shorter wavelengths (blue or ultraviolet) Stefan’s Law give power of emitted radiationExample: Example If the temperature of the Sun fell 5%, and the radius shrank 10%, what would be the percentage change of the Sun’s power output? Solution - 34%Example: Power of the Sun: Example: Power of the Sun DATA: The sun radiates 3.74x1026 W Distance from Sun to Earth = 1.5x1011 m Radius of Earth = 6.36x106 m What is the intensity (power/m2) of sunlight when it reaches Earth? How much power is absorbed by Earth in sunlight? (assume that none of the sunlight is reflected) What average temperature would allow Earth to radiate an amount of power equal to the amount of sun power absorbed?Solution: Solution a) Find I=P/A of sunlight at the Earth’s orbit Given: Psun, Rearth-sun, Rearth = 1320 W/m2 b) Find power absorbed by earth = 1.67x1017 W c) Find average T of earth T = 276 ºK = 3 ºC = 37 ºF Why is the Earth warmer?: Why is the Earth warmer? Earth is not at one single temperature Emissivity lower at Earth’s thermal wavelengths than at Sun’s wavelengths Radioactive decays inside Earth Hot underground (less so in Canada) Most of Jupiter’s radiationGreenhouse Gases: Greenhouse Gases Sun is much hotter than Earth so sunlight has much shorter wavelengths than light radiated by Earth (infrared) Emissivity of Earth depends on wavelength CO2 in Earth’s atmosphere reflects in the infrared Barely affects incoming sunlight Reduces emissivity, e, of re-radiated heatGlobal warming: Global warming Tearth has risen ~ 1 ºF ~ consistent with greenhouse effect Other gases, e.g. S02, could cool Earth You do not have the permission to view this presentation. In order to view it, please contact the author of the presentation.
chapter11 Camilla Download Post to : URL : Related Presentations : Share Add to Flag Embed Email Send to Blogs and Networks Add to Channel Uploaded from authorPOINTLite Insert YouTube videos in PowerPont slides with aS Desktop Copy embed code: (To copy code, click on the text box) Embed: URL: Thumbnail: WordPress Embed Customize Embed The presentation is successfully added In Your Favorites. Views: 25 Category: Education License: All Rights Reserved Like it (1) Dislike it (0) Added: January 09, 2008 This Presentation is Public Favorites: 0 Presentation Description No description available. Comments Posting comment... By: strim (20 month(s) ago) hi, i really like your presentation..can you please e-mail me a copy and send it to : jemiahheart@yahoo.com; thank you very much!!! Saving..... Post Reply Close Saving..... Edit Comment Close Premium member Presentation Transcript Chapter 11Energy in Thermal Processes: Chapter 11 Energy in Thermal ProcessesVocabulary, 3 Kinds of Energy: Vocabulary, 3 Kinds of Energy Internal Energy U = Energy of a system due to microscopic motion and inter-molucular forces Work W = -FDx = -PDV is work done by expansion (next chapter) Heat Q = Energy transfer from microscopic contactTemperature and Specific Heat: Temperature and Specific Heat Add energy -> T risesExample: Converting calories: Example: Converting calories Bobby Joe drinks a 130 “calorie” can of soda. If the efficiency for turning energy into work is 10%, how many 4 meter floors must Bobby Joe ascend in order to work off the soda and maintain her 55 kg mass? Solution First, note that the “calories” listed in food are actually kilocalories! 10% of Q gets converted to PE Nfloors = 25Example (Calorimetry): Example (Calorimetry) Aluminum has a specific heat of .0924 cal/gºC. If 110 g of hot water at 90 ºC is added to an aluminum cup of mass 50 g which is originally at a temperature of 23 ºC, what is the final temperature of the equilibrated water/cup combo? Solution Equate heat loss of water with heat gain of cup T = 87.3 ºC Solve for TPhase Changes and Latent Heat: Phase Changes and Latent Heat T does not rise when phases change (at constant P) Examples: solid --> liquid (fusion), liquid --> vapor (vaporization) Latent heat = energy required to change phasesExample: Boiling water: Example: Boiling water 1.0 liters of water is heated from 12 ºC to 100 ºC, then boiled away. a) How much energy is required to bring the water to boiling? b) How much extra energy is required to vaporize the water? c) If electricity costs $75 per 1000 kW-hrs, what was the cost of boiling the water? Solution: Solution a) Given m=1000 g, c=1.0 cal/g, DT=88 Find Q Q = 8.8x104 cal = 3.68x105 JSolution continued: Solution continued b) Given L=540 cal/g, m=1000g Find Q Q = 5.4x105 cal = 2.26x106 J c) Given Q = 2.26x106+3.68x105 J Rate = $75/(1000 kW-hr) Find cost First, find rate in dollars/J Then find net cost = Q multiplied by rate = 5.5 ¢Announcements: Announcements Midterms graded on scale of 11 Who wants extra review/recitation sessions? You can pick up your exams (not bubble sheet) in Friday helproomExample: Body cooling: Example: Body cooling Consider Bobby Joe from the previous example. If the 90% of the 130 kcals from her soda went into heat which was taken from her body from radiation, how much water was perspired to maintain her normal body temperature? (Assume a latent heat of vaporization of 540 cal/g even though T = 37 ºC) Solution Given: Q = 0.9x1.3x105 cal, L = 540 cal/g Find: mevap mevap=Q/L = 217 g A can of soda has ~ 350 g of H20 Some fluid drips awayThree Kinds of Heat Transer: Three Kinds of Heat Transer Conduction Shake your neighbor - pass it down Examples: Heating a skillet Losing heat through the walls of a house Convection Move hot region to a different location Examples: Hot-water heating for buildings Circulating air Unstable atmospheres Radiation Light is emitted from hot object Examples: Stars Incandescent bulbsConduction: Conduction Power depends on area, length, temperature difference and conductivity of materialExample: Example A copper pot of radius 12 cm and thickness 5 mm sits on a burner and boils water. The temperature of the burner is 115 ºC while the temperature of the inside of the pot is 100 ºC. What mass of water is boiled away every minute? DATA: kCu = 397 W/mºC Solution Given: Dx = 0.005 m, A = pr2 (r=.12 m), Th = 115 ºC, Tc = 100 ºC time = 60 sec, kCu = 397 W/mºC, L = 540 cal/g First, find the power, P = 5.39x104 Watts Next, find Q = P·time = 3.23x106 J Finally, find m of vaporized water Remember (L=4.186·540 J/g) m=1.43 kgConductivities and R-values: Conductivities and R-values Conductivity Property of Material SI units are W/(m ºC) R-Value Property of material and thickness Dx. Measures resistance to heat Useful for comparing insulation products Quoted values are in AWFUL unitsConducitivities and R-values: Conducitivities and R-valuesWhat makes a good heat conductor?: What makes a good heat conductor? “Free” electrons (metals) Easy transport of sound (lattice vibrations) Stiff is good Low Density is good Pure crystal structure Diamond is perfect!R-values for layers: R-values for layers Consider a layered system, e.g. glass-air-glassExample: Glass Door: Example: Glass Door Consider three panes of glass, each of thickness 5 mm. The panes trap two 2.5 cm layers of air in a large glass door. How much power leaks through a 2.0 m2 glass door if the temperature outside is -40 ºC and the temperature inside is 20 ºC? DATA: kglass= 0.84 WmºC, kair= 0.0234 Wm ºCSolution: Solution Known: kglass=0.84, Dxglass=0.005, kair=0.0234, Dxair=0.025, A=2.0, DT=60 Find: P First, find Rglass and Rair for one layer of each Rglass=0.00595, Rair=1.068 Next, find R for all the layers Finally, find the power P = 55.7 WConvection: Convection If warm air blows across the room, it is convection If there is no wind, it is conduction Can be instigated by turbulence or instabilitiesWhy are windows triple paned?: Why are windows triple paned? To stop convection!Transfer of heat by radiation: Transfer of heat by radiation All objects emit light if T > 0 Colder objects emit longer wavelengths (red or infra-red) Hotter objects emit shorter wavelengths (blue or ultraviolet) Stefan’s Law give power of emitted radiationExample: Example If the temperature of the Sun fell 5%, and the radius shrank 10%, what would be the percentage change of the Sun’s power output? Solution - 34%Example: Power of the Sun: Example: Power of the Sun DATA: The sun radiates 3.74x1026 W Distance from Sun to Earth = 1.5x1011 m Radius of Earth = 6.36x106 m What is the intensity (power/m2) of sunlight when it reaches Earth? How much power is absorbed by Earth in sunlight? (assume that none of the sunlight is reflected) What average temperature would allow Earth to radiate an amount of power equal to the amount of sun power absorbed?Solution: Solution a) Find I=P/A of sunlight at the Earth’s orbit Given: Psun, Rearth-sun, Rearth = 1320 W/m2 b) Find power absorbed by earth = 1.67x1017 W c) Find average T of earth T = 276 ºK = 3 ºC = 37 ºF Why is the Earth warmer?: Why is the Earth warmer? Earth is not at one single temperature Emissivity lower at Earth’s thermal wavelengths than at Sun’s wavelengths Radioactive decays inside Earth Hot underground (less so in Canada) Most of Jupiter’s radiationGreenhouse Gases: Greenhouse Gases Sun is much hotter than Earth so sunlight has much shorter wavelengths than light radiated by Earth (infrared) Emissivity of Earth depends on wavelength CO2 in Earth’s atmosphere reflects in the infrared Barely affects incoming sunlight Reduces emissivity, e, of re-radiated heatGlobal warming: Global warming Tearth has risen ~ 1 ºF ~ consistent with greenhouse effect Other gases, e.g. S02, could cool Earth