kdinser
- 335
- 2
I'm having problems getting started on this one.
A gas undergoes a thermodynamic cycle consisting of 3 processes
process 1-2 compression with pressure(p)*volume(V) = constant, from
p_{1} = 1 bar
V_{1} = 1.6m^3
to
p_{2} = ?
V_{1} = .2m^3
U_{2}-U_{1}=0
process 2-3
Constant pressure to V_{3}=V_{1}
process 3-1
Constant Volume, U_{1}-U_{3} = -3549kJ
There are no significant changes in kinetic or potential energy.
Determine the heat transfer and work for process 2-3 in kJ.
I don't have any problems findingp_{2} or the work needed to compress the gas, but I'm not really sure where to go from there.
p_2=\frac{p_1V_1}{V_2}
W=\int p dV
When I work these out, I end up with 333kJ for W and 8 bar for p2.
If someone could give me a quick push in the right direction, that would be great.
A gas undergoes a thermodynamic cycle consisting of 3 processes
process 1-2 compression with pressure(p)*volume(V) = constant, from
p_{1} = 1 bar
V_{1} = 1.6m^3
to
p_{2} = ?
V_{1} = .2m^3
U_{2}-U_{1}=0
process 2-3
Constant pressure to V_{3}=V_{1}
process 3-1
Constant Volume, U_{1}-U_{3} = -3549kJ
There are no significant changes in kinetic or potential energy.
Determine the heat transfer and work for process 2-3 in kJ.
I don't have any problems findingp_{2} or the work needed to compress the gas, but I'm not really sure where to go from there.
p_2=\frac{p_1V_1}{V_2}
W=\int p dV
When I work these out, I end up with 333kJ for W and 8 bar for p2.
If someone could give me a quick push in the right direction, that would be great.
Last edited: