A) Increase in air standard efficiency
B) Decrease in air standard efficiency
C) No change in air standard efficiency
D) Increase in the efficiency but reduction in network
Correct Answer: C
Solution :
\[\eta \,\,=\,\,1\,\,-\,\,\frac{1}{{{r}_{p}}^{{\left( \gamma \,-\,1 \right)}/{\gamma }\;}},\] \[{{r}_{p}}\,\,=\,\,\frac{{{p}_{2}}}{{{p}_{1}}}\] Efficiency of Brayton does not depend on maximum temperature
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