If $\gamma$ refers to the ratio of specific heats, the air-standard efficiency of an Otto cycle is
- $1-\frac{1}{(\text { Compression ratio })^{\gamma}}$
- $1-\frac{1}{(\text { Pressure ratio) } ^{\frac{\gamma-1}{\gamma}}.}$
- $1-\frac{1}{(\text { Compression ratio })^{(\gamma-1)}}$
- $1-\frac{1}{(\text { Pressure ratio })^{(\gamma-1)}}$