PHYSIC PROBLEM+Thermodynamic Experts ONLY

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In summary: ERICAN PHYSICAL SOCIETYIn summary, the thermodynamic experts only believe that point B has the highest temperature.
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metaphysicist
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URGENT PHYSIC PROBLEM+Thermodynamic Experts ONLY

go to http://www.xmission.com/~dmcguire/IBPhysics/Units/ThermalPhysics/ThermalPhysicsPracticeTest2004.pdf

solve problem number 28.

is the answer b or c?

argument for b: b is the point of the highest pressure, and lowest volume in the process, it should produce the highest temperature.

argument for c: applying the fact that in a PV diagram, the product of P*V (x and y-coordinate) is nRT (according to the ideal gas law), since nR is constant in the cyclic process, then highest temperature point is found by comparing the P*V at point b and at point c. P*V at point b is 3, and P*V at point c is 9, then by this method point c produce the highest temperature.


So the question is that whether Ideal Gas Law is applicable in this case?
 
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  • #2
b) B

:bugeye:
 
  • #3
At first sight I would say C) or D).

Point C): [tex] nRT_{c}=9P_oV_o[/tex]

Point D) [tex] nRT_{d}=8P_oV_o[/tex]

Point B) [tex] nRT_{b}=3P_oV_o[/tex]

It is clear enough that the highest temperature is at point C). You should not be needed to do any calculations. One can see it at first sight if you know what is an insothermal (T=cte). Such a curve is an hyperbola P=const./V which has the same temperature. That temperature grows at the curve is displaced towards the right of the diagram. Due to the fact that C) is the farthest and highest point, C) has the highest temperature.

You don't need an expert to solve this.
 
  • #4
the key to IB physics problems is to understant where the equations come from. with this the questions become a lot easier. personally I'm in AP physics but there are some IB'ers in my class.

cheers

-fiber
 
  • #5
metaphysicist said:
argument for b: b is the point of the highest pressure, and lowest volume in the process, it should produce the highest temperature.
This would be the correct answer if the system was simply allowed to expand adiabatically from this point (no heat exchanged with surroundings). But if that were to occur, the pressure would drop and you would end up at a pressure well below C. So we can conclude that from B to C, heat is being added to the system - more heat energy than the work done by the gas, since the internal energy (PV = volume x energy/unit volume) of the gas increases. Therefore temperature (PV=nRT) increases.

AM
 
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FAQ: PHYSIC PROBLEM+Thermodynamic Experts ONLY

What is the first law of thermodynamics?

The first law of thermodynamics, also known as the law of conservation of energy, states that energy cannot be created or destroyed, but can only be transferred or converted from one form to another. This means that the total amount of energy in a closed system remains constant.

How is the second law of thermodynamics related to entropy?

The second law of thermodynamics states that the total entropy of a closed system will always increase over time. Entropy can be thought of as a measure of the disorder or randomness of a system. The second law of thermodynamics explains that in any natural process, the total entropy will always increase, meaning that the system becomes more disordered and less organized.

Can you explain the difference between heat and temperature?

Heat and temperature are often used interchangeably, but they are actually two distinct concepts. Temperature is a measure of the average kinetic energy of the particles in a substance. Heat, on the other hand, is the transfer of thermal energy from one object to another. So while temperature is a property of a substance, heat is a form of energy.

What is the significance of the Carnot cycle in thermodynamics?

The Carnot cycle is a theoretical thermodynamic cycle that represents the most efficient way to convert heat into work. It serves as a standard to which all real thermodynamic processes can be compared to determine their efficiency. The Carnot cycle also helps to explain the second law of thermodynamics and the concept of entropy.

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Thermodynamics and statistical mechanics are closely related fields that both deal with the behavior of matter and energy. Thermodynamics focuses on macroscopic systems, while statistical mechanics looks at the microscopic behavior of individual particles. However, they are both based on the same fundamental principles and can be used to explain and predict the behavior of physical systems.

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