nineeyes
Apr20-05, 10:32 PM
I'm having a bit of a problem with some of the homework in my thermodynamics class.
Question (Water at 20 C, 100 kPa is compressed isothermally to 50 MPa. Determine the work required per unit mass. )
using the tables I found:
State 1
T_1=20C
P_1=.100MPa
v_1=.001022 m^3/kg
State 2
T_2=20C
P_2=50MPa
v_2=.0009804 m^3/kg
However, according to the tables, both states are compressed/subcooled . The only method I found to solve for work in an isothermal process applied to ideal gases. I was thinking I needed to approximate this, I tried to plot as many points in between the states and do a curve fit to find function P(v). Then integrate Work = \int_{v_1}^{v_2}P(v) dv}. If I can do it that way, what kind of line do I use? (2nd order polynomial, 3rd order polynomial, etc...)
Thanks for any help.
Question (Water at 20 C, 100 kPa is compressed isothermally to 50 MPa. Determine the work required per unit mass. )
using the tables I found:
State 1
T_1=20C
P_1=.100MPa
v_1=.001022 m^3/kg
State 2
T_2=20C
P_2=50MPa
v_2=.0009804 m^3/kg
However, according to the tables, both states are compressed/subcooled . The only method I found to solve for work in an isothermal process applied to ideal gases. I was thinking I needed to approximate this, I tried to plot as many points in between the states and do a curve fit to find function P(v). Then integrate Work = \int_{v_1}^{v_2}P(v) dv}. If I can do it that way, what kind of line do I use? (2nd order polynomial, 3rd order polynomial, etc...)
Thanks for any help.