If $E_{ heta}\ and\ E_{\phi}$ denote the isothermal and adiabatic elasticities respectively of a gas, then $\frac{E_{ heta}}{E_{\phi}}$

Question

If $E_{	heta}\ and\ E_{\phi}$ denote the isothermal and adiabatic elasticities respectively of a gas, then $\frac{E_{	heta}}{E_{\phi}}$

Dr. Abubacker · Accepted Answer

(a) Isothermal elasticity = p, Adiabatic elasticity = $\gamma P$
$	herefore\ \ \frac{E_{	heta}}{E_{\phi}} = \frac{1}{\Upsilon}\ ,\ \Upsilon > 1$
$	herefore\ \ \frac{E_{	heta}}{E_{\phi}} < 1$

Q. If $E_{\theta}\ and\ E_{\phi}$ denote the isothermal and adiabatic elasticities respectively of a gas, then $\frac{E_{\theta}}{E_{\phi}}$

Explanation

Reviewed by Dr. Abubacker

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