Comparing Carnot & Ranking Cycles + Steady Flow Energy Equation

In summary, we discussed the differences between the Carnot cycle and the Rankine cycle, as well as the origins and definitions of the terms in the Steady Flow Energy equation. We also calculated the refrigeration effect and coefficient of performance for a vapour compression refrigeration system using ammonia at different conditions.
  • #1
therichman
1
0
Please i need answer for this questions

A- compare the Carnot cycle with the Ranking Cycle
B- State The Steady Flow Energy equation and discuss the Origin and definition of each of the terms
c- A vapour compression refrigeration using ammonia works at a condenser temperature of 40C and an evaporator temperature of -5C the refrigerant leaves the evaporator as a saturated vapour.
calculate the refigerations effect and coefficient of performance if
a) the refrigerant leaves the condenser saturated
b) the refrigerant is subcooled to 20 C before entering the throttle valve

thanks
 
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  • #2
A- The Carnot cycle is a theoretical reversible cycle in which a heat engine operates between two temperatures, while the Rankine cycle is an idealized thermodynamic cycle that converts heat into work. The Carnot cycle consists of two isothermal processes and two adiabatic processes, whereas the Rankine cycle consists of one isothermal process, two constant-pressure processes, and one constant-volume process. Both cycles are thermodynamically efficient, but the Carnot cycle is more efficient than the Rankine cycle due to its higher Carnot efficiency.B- The Steady Flow Energy equation is a statement of the conservation of energy applied to systems with a single inlet and a single outlet. It states that the sum of the kinetic energy, potential energy and internal energy at any point in a system is equal to the sum of these energies at any other point in the system. The origin of this equation can be traced back to the first law of thermodynamics, which states that energy can neither be created nor destroyed, only transferred or converted from one form to another. The terms in the equation represent the various forms of energy present in the system, including kinetic energy (KE), potential energy (PE), and internal energy (IE). C- a) Refrigeration effect = 40 - (-5) = 45 K Coefficient of Performance = 45 / 40 = 1.125 b) Refrigeration effect = 40 - 20 = 20 K Coefficient of Performance = 20 / 40 = 0.5
 

Related to Comparing Carnot & Ranking Cycles + Steady Flow Energy Equation

1. What is the difference between a Carnot cycle and a Ranking cycle?

A Carnot cycle is a theoretical thermodynamic cycle that is reversible and operates between two isothermal and two adiabatic processes. A Ranking cycle is a real-life thermodynamic cycle that is used in steam power plants and consists of two isothermal and two constant pressure processes.

2. How does the efficiency of a Carnot cycle compare to that of a Ranking cycle?

The efficiency of a Carnot cycle is always higher than that of a Ranking cycle. This is because the Carnot cycle is based on the theoretical maximum efficiency that a heat engine can achieve, while the Ranking cycle takes into account real-life limitations and losses.

3. What is the Steady Flow Energy Equation?

The Steady Flow Energy Equation is a fundamental equation in thermodynamics that is used to analyze the energy balance in a steady-flow system. It states that the change in internal energy of a system is equal to the net heat transfer into the system plus the net work done on the system.

4. How can the Steady Flow Energy Equation be applied to a Carnot cycle?

In a Carnot cycle, the Steady Flow Energy Equation can be used to calculate the net work done by the system, which is equal to the difference between the heat absorbed from the high-temperature reservoir and the heat rejected to the low-temperature reservoir.

5. Is the Steady Flow Energy Equation applicable to all thermodynamic processes?

No, the Steady Flow Energy Equation is only applicable to steady-flow processes, where the properties of the system do not change over time. It is not applicable to unsteady or transient processes.

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