Describe the difference between a homogeneous and heterogeneous system. Also, provide reasons why modifications to the fundamental thermodynamic equations are necessary.
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Describe the difference between a homogeneous and heterogeneous system. Also, provide reasons why modifications to the fundamental
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- This is a thermodynamics question! Please consider all equations for thermo. Please show all steps and ensure the answer is in the correct units! NO TUTOR HAS GOTTEN THIS RIGHT YET :(By considering the number of accessible states for an ideal two-dimensional gas made up of N adsorbed molecules on a surface of area A, obtain an expression for the entropy of a system of this kind. Use the entropy expression to obtain the equation of state in terms of N, A, and the force per unit length F. What is the specific heat of the two-dimensional gas at constant area?Consider the process shown in (Figure 1). Figure p (kPa) 400- EV 200- 100 200 300 0₁ 0 V (cm³) 1 of 1 How much work is done on the gas in this process? Express your answer with the appropriate units. W = Submit μA Value Provide Feedback Request Answer Units ?
- THERMODYNAMICS : For have: gas you Ju an ideal Is this TRUE/ FALSE ? If it's true, explain why:For a dilute gas of N monatomic particles with mass m and total energy E, use the Sackur- Tetrode equation for the entropy S V = log + NkB to derive expressions for the pressure and internal energy in terms of the temperature T and volume V. [You may use that X₁ = 3πh² N/(mE).] thPolymers, like rubber, are made of very long molecules, usually tangled up in a configuration that has lots of entropy. As a very crude model of a rubber band, consider a chain of N links, each of length L Imagine that each link has only two possible states, pointing either left or right. The total length L of the rubber band is the net displacement from the beginning of the first link to the end of the last link. Using the thermodynamic identity, you can now express the tension force F in terms of a partial derivative of the entropy. From this expression, compute the tension in terms of L, T , N, and l.