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Ch.10.2 The First Law of Thermodynamics

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Warm Up

  • Recall the definition/formula for work. If you are performing work on an object, what must you be doing to the object?
  • Can work W be used to create heat Q? Give an example.
  • Can heat Q be used to create work W? Give another example.

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Heat and Work

Work can be used to create heat

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Heat and Work

The opposite is also true: heat can be used to create work

→ As the heat boils the water, it will do work on the balloon, making it expand

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Heat and Work – �Combustion Engines

Fuel is ignited, creating heat which expands the fuel into gas, and raises the piston

As the gas cools/escapes, the piston lowers again

[piston animation]

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Heat and Work – �Combustion Engines

Q > 0

W > 0

Q < 0

W < 0

Work done by system

Work done on system

Energy added as heat

Energy lost as heat

[table on pg. 343]

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Check for Understanding

Is heat being added (Q>0) or removed (Q<0) from system?

Is work being done by system (W>0) or on system (W<0)?

Baking bread in the oven

Q>0, W>0

Using sandpaper on wood

Q<0, W<0

Putting coal in a steam engine

Q>0, W>0

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Internal Energy

Heat added to system, Q

Work done by system, W

Change in internal energy of system: ∆U (Joules)

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First Law of Thermodynamics

The change in the internal energy of a system is equal to the amount of heat supplied to the system minus the amount of work done on its surroundings

First Law of Thermodynamics

∆U = Q – W

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First Law of Thermodynamics for Special Processes

  • Isovolumetric – volume doesn’t change

→ no work done (W = 0)

  • Isothermal – temperature doesn’t change

→ no change in internal energy (∆U = 0)

  • Adiabatic – thermally insulated

→ no energy transferred as heat (Q = 0)

  • Isolated System

→ no energy transferred as heat, no work done by system, no change in internal energy (W = ∆U = Q = 0)

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First Law of Thermodynamics

The first law of thermodynamics is a form of conservation of energy which takes into account a system’s internal energy

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A total of 135 J of work is done on a gaseous refrigerant as it undergoes compression. If the internal energy of the gas increases by 114 J during the process, what is the total amount of energy transformed as heat? Has energy been added to or removed from the refrigerant as heat?

Textbook Example pg.345

U

D

W = -135 J

∆U = 114 J

Q = ?

F

A

S

∆U = Q – W

Q = ∆U + W

Q = 114 J – 135 J

Q = -21 J

Since Q<0, energy has been removed from the system

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Homework

Pg.346 #1-5