we can write
"\\frac{T_2}{T_1} =\\frac{\\frac {p_2}{p_1}\u00d7(r-1)} {r} (1)"
Where "\\frac {p_2}{p_1}=7" , r=1.4
Using (1) we get
"\\frac{T_2}{T_1} =1.74"
In our case, we have T1=293 K
"T_2=T_1\u00d71.74=509.8 K"
"\\frac{T_2}{T_1} =\\frac{T_3}{T_4} (2)"
In our case, we have T3=1033 K
"T_4=\\frac{1033}{1.74} =593.7 K"
the ideal cycle efficiency is equal to
"k=1-\\frac{T_4-T_1}{T_3-T_2} =43%"
work ratio is equal to
"work ratio=\\frac{net work}{gross work} (3)"
net work is equal to
"net work=c_p\u00d7(T_3-T_2)-c_p\u00d7(T_4-T_1)=223.5"
gross work is equal to
"gross work= c_p\u00d7(T_3-T_4)=441"
work ratio=0.5
Answer
ideal cycle efficiency 43%
work ratio=0.5
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