A 260 L kiln is used for vitrifying ceramics. It is currently operating at 1235 °C and the pressure is 1.025 atm. How many moles of air molecules are within the confines of the kiln?

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A 260 L kiln is used for vitrifying ceramics. It is currently operating at 1235 °C and the pressure is 1.025 atm. How many moles of air molecules are within the confines of the kiln?

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Answer 1 · 2016-07-23T19:54:01

Approx. $2$ $2$ $m o l$ $mol$ .

Explanation:

We use the Ideal Gas Equation, and solve for $n$ $n$ .

$n = \frac{P V}{R T} = \frac{1.025 \cdot a t m \times 260 \cdot L}{0.0821 \cdot L \cdot a t m \cdot K^{- 1} \cdot m o l^{- 1}} \times \frac{1}{1508 K}$ $n= (PV)/(RT)=(1.025*atmxx260*L)/(0.0821*L*atm*K^-1*mol^-1)xx1/(1508K)$

$=$ $=$ $? ? mol?$ $??" mol?"$

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A 260 L kiln is used for vitrifying ceramics. It is currently operating at 1235 °C and the pressure is 1.025 atm. How many moles of air molecules are within the confines of the kiln?

1 Answer

Explanation:

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