For the slope of an isothermal and adiabatic curves through a point on (P-V) diagram of an

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For the slope of an isothermal and adiabatic curves through a point on $P-V$ diagram of an ideal gas, the relation is

(a) Slope of an isothermal curve $=$ slope of an adiabatic curve

(b) Slope of an isothermal curve $=\gamma$ (slope of an adiabatic curve)

(c) Slope of an adiabatic curve $=\gamma$ (slope of an isothermal curve)

(d) Slope of an adiabatic curve $=\left(\frac{\gamma}{\gamma-1}\right)$ (slope of an isothermal curve)

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Introduction To Chemical Engineering Thermodynamics

ISBN: 9788120348974

2nd Edition

Authors: HALDER

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Question Posted: May 04, 2024 03:34 AM

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For the slope of an isothermal and adiabatic curves through a point on (P-V) diagram of an

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Introduction To Chemical Engineering Thermodynamics

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