- H - P T for an ideal gas is equal to-

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Ideal Gas Equation

∂ H ∂ P T fo...

Question

${(\frac{\partial H}{\partial P})}_{T}$ for an ideal gas is equal to:

zero

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\frac{Δ V R T}{P}

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\frac{P Δ V}{T}

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n R Δ T

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Solution

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{(\frac{\partial H}{\partial P})}_{T} = 0

\frac{P}{R T}

C_{P} - C_{V} = R

{(\frac{\partial E}{\partial V})}_{T} = 0

	Column I		Column II
a.	Joule- thomson coefficient	p.	${(\begin{matrix} \frac{\partial U}{\partial V} \end{matrix})}_{T} = 0$
b.	Kirchhoff`s equation	q.	$(\begin{matrix} \frac{2 a}{R T} - b \end{matrix})$
c.	Ideal gas	r.	${(\begin{matrix} \frac{\partial Δ H}{\partial T} \end{matrix})}_{P} = Δ C_{P}$
d.	Inversion temperature	s.	${(\begin{matrix} \frac{\partial T}{\partial P} \end{matrix})}_{H} = \frac{- (\partial H / \partial P)_{T}}{C_{P}}$

{(\frac{\partial T}{\partial P})}_{s}

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