Answer:
Net Power output 144 GJ/h
[tex]\eta = 51.41 % [/tex]
Explanation:
Given data:
Heat received = 300 GJ/h
[tex]= \frac{300\times 10^9}{3600} J/s[/tex]
[tex]= 77.78 \times 10^6 W[/tex]
Heat lost [tex]Q_2 = 16 GJ/h[/tex]
Heat to the water [tex]= Q_3 = 140 GJ/h[/tex]
Net Power output [tex]= Q_1 - Q_2 -Q_3[/tex]
= 300 - 16 - 140
= 144 GJ/h
[tex]=\frac{144\times 10^9}{3600} = 40\times 10^8 J/s[/tex]
thermal efficiency
[tex]\eta = \frac{net\ power}{heat\ supplied}[/tex]
[tex]= \frac{40\times 10^6}{ 77.78 \times 10^6}[/tex]
= 0.514 = 51.41 %