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Thermal Energy

Thermal Energy. Thermal Energy Temperature & Heat Temperature is related to the average kinetic energy of the particles in a substance. SI unit for temp. is the Kelvin K = °C + 273 (10°C = 283K) °C = K – 273 (10K = -263°C).

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Thermal Energy

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  1. Thermal Energy

  2. Thermal Energy • Temperature & Heat • Temperature is related to the average kinetic energy of the particles in a substance.

  3. SI unit for temp. is the Kelvin • K = °C + 273 (10°C = 283K) • °C = K – 273 (10K = -263°C) • Thermal Energy – the total of all the kinetic and potential energy of all the particles in a substance.

  4. Thermal energy relationships • As temperature increases, so does thermal energy (because the kinetic energy of the particles increased). • Even if the temperature doesn’t change, the thermal energy in a more massive substance is higher (because it is a total measure of energy).

  5. Cup gets cooler while hand gets warmer Heat • The flow of thermal energy from one object to another. • Heat always flows from warmer to cooler objects. Ice gets warmer while hand gets cooler

  6. Types of Heat Transfer

  7. 3 WAYS THAT HEAT CAN TRAVEL SONG: • https://www.youtube.com/watch?v=7Y3mfAGVn1c

  8. Types of Heat TransferConduction Conduction is the transfer of heat by direct contact. *occurs best in solids

  9. Types of Heat TransferConvection • Convection is the transfer of heat through fluids by currents created due to density differences in parts of the fluid. *occurs in liquids and gases only Hot water rises, cools and falls. Heated air rises, cools and then falls. Cool air falls.

  10. Types of Heat TransferRadiation • Radiation is the transfer of heat energy through space as waves of electromagnetic radiation. *the only type that can occur through empty space (example: from the sun)

  11. Specific Heat • Some things heat up or cool down faster than others. Land heats up and cools down faster than water.

  12. Specific heat is the amount of heat required to raise the temperature of 1 kg of a material by one degree (C or K). C water = 4184 J / kg C C sand = 664 J / kg C This is why land heats up quickly during the day and cools quickly at night and why water takes longer.

  13. Specific Heat • Which take longer to heat to 100°C? 50g Al 50g Cu Aluminum has a higher specific heat, so it will take longer to heat up. It will ALSO take longer to cool down.

  14. Why does water have such a high specific heat? watermetal Water molecules form strong bonds with each other; therefore it takes more heat energy to break them. Metals have weak bonds and do not need as much energy to break them.

  15. How to calculate changes in thermal energy q = mCpT q = change in thermal energy (heat) m = mass of substance T= change in temperature (Tf – Ti) Cp= specific heat of substance -q means heat loss +q = heat gain

  16. GIVEN m = 32g Ti = 60°C Tf = 20°C q = ?? Cp = 0.235 J/g°C WORK q = mCpΔT m = 32g ΔT = Tf - Ti ΔT = 20°C – 60°C = -40°C q = (32g)(0.235J/g°C)(-40°C) q = -300.8 J Heat TransferA 32g silver spoon cools from 60°C to 20°C. How much heat is lost by the spoon?

  17. GIVEN m = 230g Ti = 12°C Tf = 90°C Q = ?? Cp = 4.184 J/g°C WORK q = mCpΔT m = 230g ΔT = Tf - Ti ΔT = 90°C – 12°C = 78°C q = (230g)(4.184J/g°C)(78°C) q = 75,061 J Heat TransferHow much heat is required to warm 230 g of water from 12°C to 90°C?

  18. GIVEN m = 10g Ti = 145°C Tf = 45°C q = ?? Cp = 0.449 J/g°C WORK q = mCpΔT m = 10g ΔT = Tf - Ti ΔT = 45°C – 145°C = -100°C q = (10g)(0.449J/g°C)(-100°C) q = -449 J A piece of iron at a temperature of 145°C cools off to 45°C. If the iron has a mass of 10 g and a specific heat of 0.449 J/g°C, how much heat is given up?

  19. A calorimeter is used to help measure the specific heat of a substance. Heat gained = Heat lost First, mass and temperature of water are measured Knowing its q value, its mass, and its T, its Cp can be calculated Then heated sample is put inside and heat flows into water This gives the heat lost by the substance T is measured for water to help get its heat gain

  20. Let’s Practice! A 55.1 g piece of metal is heated to a temp of 45.1°C, and placed into a cup containing 359g of water at 20.0°C. The final temp of the water and metal is 22.3°C. • How much heat energy did the water absorb? q = mcΔT q = (359g)(4.18J/g°C)(22.3°C – 20.0°C) = 3.45 x 103J • How much heat energy did the metal release to the water? q lost = q gained q lost by the metal = - 3.45 x 103J The q is negative because heat was lost. • What is the specific heat of the metal? 3.45 x 103J = (55.1g)(C)(22.3°C – 45.1°C) 2.75 J/g°C = C

  21. Potential Energy Diagrams • https://www.youtube.com/watch?v=M2TOA2L-XKQ#t=15

  22. Endothermic Reactions The reactants have less potential energy than the products do. Energy must be input in order to raise the particles up to the higher energy level. • Energy+ A + B --> AB

  23. Exothermic Reactions The reactants have more potential energy than the products have. The extra energy is released to the surroundings. • A + B --> AB + Energy

  24. Heat of Fusion The Quantity of heat absorbed when a specific quantity of the solid is converted to liquid at its melting point is called its heat of fusion.

  25. Heat of Vaporization • The quantity of heat absorbed when a specific quantity of the liquid is converted to gas at the boiling point is called the heat of vaporization.

  26. Phase Diagram Gas Water boils Liquid Ice melts Vaporization Solid Fusion

  27. Hess's law • The energy change in an overall chemical reaction is equal to the sum of the energy changes in the individual reactions comprising it.

  28. To Solve Hess’s Law Problems • Write the balanced chemical equation. • Look up the heat of formation in a table. • Substances in their elemental form are always zero (EX. O2, C, H2, S all have a ∆H of 0) • Multiply the heat of formation by the number of moles. • Add the products together. • Add the reactants together. • Subtract the products from the reactants.

  29. Heat of Formation Table

  30. Example 1 • For the reaction of oxygen and carbon yielding carbon dioxide, balance and then calculate ΔH and classify as endothermic or exothermic: __O2 + __C ⇌ __CO2 When we plug in our equation for the formation of CO2: ΔHreaction= ΔHfo[CO2] - (ΔHfo[O2] + ΔHfo[C]) -393.5 - (0 + 0) ΔHfo[CO2]=-393.5kJ exothermic

  31. Example 2 • For the reaction of oxygen and nitrogen monoxide yielding nitrogen dioxide, balance and then calculate ΔH and classify as endothermic or exothermic: _2_NO+ __O2 ⇌ __NO2 When we plug in our equation for the formation of NO2: ΔHreaction= ΔHfo[NO2] - (ΔHfo[O2] + ΔHfo[NO]) (33.18) - (0 + 90.25*2) ΔHfo[NO2]= -147.32 kJ exothermic

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