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13468-10-37P AID: 1825 | 05/12/2014
Shows the T-s diagram with steam as working fluid for the ideal reheat Rankine cycle as in Figure (1).
For the steam power plant which functions on a reheat Rankine cycle, pressure, specific enthalpy, specific entropy, specific volume, and temperature at state are , , , , and respectively.
(a)
Express the specific work input to the system.
(1)
Here, efficiency of pump is .
Refer to saturated water-pressure table, and interpret the values of , and at pressure .
Substitute for , for , and for in Equation (1).
Express the enthalpy of steam at state 2.
(2)
Substitute for , and for in Equation (2).
Express the isentropic efficiency of turbine 1.
(3)
Refer to superheated water table and interpret the values of , and at pressure , and temperature .
Since, the entropy at state 3 is equal to the entropy at state 4s, the entropy value of is .
Interpret the value of at pressure , and in superheated water table. Manipulate interpolation method.
(4)
Substitute 6.6956 for , 6.5850 for , 6.5995 for y, 2777.1 for , and 2828.3 for in Equation (4) to find x, which is the specific enthalpy at state 4s.
Hence,
Substitute for , 0.80 for , and for in Equation (3).
Express the quality of steam at state 6s.
(5)
Here, specific entropy of saturated liquid is , and specific entropy of is .
Refer to steam table and interpret the value of , and at pressure , and temperature .
Interpret the values of , and from saturated water-pressure table at pressure .
Substitute for , for , and for in Equation (5).
Express the specific enthalpy of steam at state 6s.
(6)
Refer to steam tables, and interpret the values of and at pressure .
Substitute for , for , and 0.9427 for in Equation (6).
Express the isentropic efficiency of turbine.
(7)
Substitute for , 0.80 for , and for in Equation (7).
The obtained value is greater than the value of saturated vapor at pressure . Hence it implies that it is a superheated vapor. Therefore, from superheated water table, find the temperature , at pressure , and enthalpy value .
Since, the temperature value is not available directly, manipulate interpolation method. Substitute 2687.5 for , 2592 for , 2664.8 for y, 50 for , and 100 for in Equation (4) to find x, which is .
Therefore, the temperature of steam at the exit of turbine is .
(b)
Express the specific work output from the turbine.
(8)
Here, specific work output from the turbine is .
Substitute for , for , for , and for in Equation (8).
Express the specific heat input to the Rankine cycle.
(9)
Here, specific heat input of the cycle is .
Substitute for , for , for and for in Equation (9).
Express the specific net work output of the cycle.
(10)
Substitute for , and for in Equation (10).
Express the thermal efficiency of the cycle.
(11)
Substitute for , and for in Equation (11).
Therefore, the thermal efficiency of the reheat Rankine cycle is .
(c)
Express the mass flow rate of steam
(12)
Here, rate of net work from the cycle is .
Substitute for , and for in Equation (12).
Therefore, the mass flow rate of steam is .