In a heat engine, the temperature of the working substance at the end of the cycle is

In a heat engine, the temperature of the source and sink are 500 K and 375 K. If the engine consumes 25xx10^5J per cycle, find(a) the efficiency of the engine, (b) work done per cycle, and (c) heat rejected to the sink per cycle.

In a heat engine, the temperature of the source and sink are 500 K and 375 K. If the engine consumes 25xx10^5J per cycle, find(a) the efficiency of the engine, (b) work done per cycle, and (c) heat rejected to the sink per cycle.

In a heat engine, the temperature of the source and sink are 500 K and 375 K. If the engine consumes 25xx10^5J per cycle, find(a) the efficiency of the engine, (b) work done per cycle, and (c) heat rejected to the sink per cycle.

In a heat engine , the temperature of the source and sink are 500 K and 375 K . If the engine consumes 25 xx 10^5 J per cycle, find work done per cycle

In a heat engine , the temperature of the source and sink are 500 K and 375 K . If the engine consumes 25 xx 10^5 J per cycle, find heat rejected to the sink per cycle.

A heat engine is a system that converts heat into mechanical work. A heat "source" generates thermal energy that brings a working substance to a high temperature. The working substance then generates work in the engine while transferring heat to a sink at a lower temperature . The working of a heat engine is shownn figure 1. Heat engines can be modelled using themodynamic cycles. The heat engine given in Figure -2 is of a working substance which is 1.00 mol of a monoatomic ideal gas . The thermodynamic cycle begins at the point designated as '1' and goes clockwise and the values of P and l or V at each point is as given below Fig-2 (P_(1)=1.00 atm " and " V_(1) = 24.6 L , P_(2)=2.00 atm , V_(3) =49.2L, P_(4)=1.00 atm) Calculate T_(1),T_(2),T_(3) "and" T_(4)