• Now pretend we have some amount of another ideal gas in a chamber with a sealed top which moves up and down like a piston, so the volume can change along with the pressure without allowing any of the gas to escape. We also have a mechanism for controlling the temperature to keep it at 300 Kelvins. o Which quantities in the ideal gas law represent constants in this situation, and which are variables? Suppose we move the piston top at a constant rate, to decrease the volume from 5 cubic meters to 2 cubic meters, over a period of ten minutes.
• Now pretend we have some amount of another ideal gas in a chamber with a sealed top which moves up and down like a piston, so the volume can change along with the pressure without allowing any of the gas to escape. We also have a mechanism for controlling the temperature to keep it at 300 Kelvins. o Which quantities in the ideal gas law represent constants in this situation, and which are variables? Suppose we move the piston top at a constant rate, to decrease the volume from 5 cubic meters to 2 cubic meters, over a period of ten minutes.
Chemistry & Chemical Reactivity
10th Edition
ISBN:9781337399074
Author:John C. Kotz, Paul M. Treichel, John Townsend, David Treichel
Publisher:John C. Kotz, Paul M. Treichel, John Townsend, David Treichel
Chapter10: Gases And Their Properties
Section: Chapter Questions
Problem 105IL: You have a gas, one of the three known phosphorus-fluorine compounds (PF3, PF3, and P2F4). To find...
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Step 1
Ideal gas equation
PV = nRT.
P:- pressure .
V :- volume .
n :- moles of gas
R:- gas constant
T:- temperature in Kelvin
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