Topic :- Kinetic theory of gases
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Answers
Answer:
☆♧Answered by Rohith kumar maths dude :-
♧♧Given:-
PV diagram of two different masses m1 and m2.
♧♧To prove :-
State wheather m1 >m2 or m2 >m1
♧♧Proof:-
Here By using ideal gas equation in both of the cases .
First we take,
♧♧Assumption :- both gases are identical only.
●And taking molar mass in each cases is M.
Let take formula of ideal gas equation: -
♧(i) Case:-
PV=n1RT
PV=m1 (RT/M) -----(i)
♧(ii) Case:-
PV=n2RT
PV= m2 (RT/M) ------(ii)
♧♧♧Let,
v=vnot from the graph
P1 and P2 are pressures
And P2>P1 ----(iii).
♧♧P1V not= m1(RT/M)
♧♧P1= m1/V not (RT/M)
♡♡P2V not= m2 (RT/M)
♡♡P2= m2/V not (RT/M)
♧♧Now solving ,
♧♧P2>P1
Applying the P1 and P2 values,
=m1/V not (RT/M) > m2/V not (RT/M)
♧From this we get ,
= m1 > m2
♧☆Hope it helps u @Mystified boy (Apprentice moderator)
☆☆Thank you for good question .
Answer:
Answer:
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☆♧Answered by Rohith kumar maths dude :-
♧♧Given:-
PV diagram of two different masses m1 and m2.
♧♧To prove :-
State wheather m1 >m2 or m2 >m1
♧♧Proof:-
Here By using ideal gas equation in both of the cases .
First we take,
♧♧Assumption :- both gases are identical only.
●And taking molar mass in each cases is M.
Let take formula of ideal gas equation: -
♧(i) Case:-
PV=n1RT
PV=m1 (RT/M) -----(i)
♧(ii) Case:-
PV=n2RT
PV= m2 (RT/M) ------(ii)
♧♧♧Let,
v=vnot from the graph
P1 and P2 are pressures
And P2>P1 ----(iii).
♧♧P1V not= m1(RT/M)
♧♧P1= m1/V not (RT/M)
♡♡P2V not= m2 (RT/M)
♡♡P2= m2/V not (RT/M)
♧♧Now solving ,
♧♧P2>P1
Applying the P1 and P2 values,
=m1/V not (RT/M) > m2/V not (RT/M)
♧From this we get ,
= m1 > m2
♧☆Hope it helps u
☆☆Thank you for good question .