prove that pv=nRT for ideal gas
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According to Boyle's law V proporsonal to 1/P.according to Charlse' law V proporsonal to T,According to awogadro's law V proporsonal to n.
So,we wright down V proporsonal to nT/P.
So V=nRT/P. { here R is universal gas constant,R=8.314 j/mk}
So,PV=nRT
So,we wright down V proporsonal to nT/P.
So V=nRT/P. { here R is universal gas constant,R=8.314 j/mk}
So,PV=nRT
Answered by
17
ANSWER:--
▪According to Boyle's law
V∝1/P
and According to Charle's law
V∝T
According to Avogadro's law
V∝n
Joining all the above equations we get,
V∝nT/P
V= constant nT/P
V= RnT/P
(R=General gas constant)
PV=nRT
This is called an Ideal gas equation or general gas equation.
Hope This Helps You!✌
▪According to Boyle's law
V∝1/P
and According to Charle's law
V∝T
According to Avogadro's law
V∝n
Joining all the above equations we get,
V∝nT/P
V= constant nT/P
V= RnT/P
(R=General gas constant)
PV=nRT
This is called an Ideal gas equation or general gas equation.
Hope This Helps You!✌
bitupan18:
thank you
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