answere e and f RP Rinaldi Perez quiz.. AutoSave Off Home Insert Draw Design Layout Referen Mailing Review View Hel...
RP Rinaldi Perez quiz.. AutoSave Off Home Insert Draw Design Layout Referen Mailing Review View Help Design OSearch File ) Parameters a and b) RTe^(- The equation of state of Dieterici is P(ym- RTVm b of this equation they have the same physical meaning as the corresponding parameters of the van der Waals equation, but they differ in numerical values. Using the Taylor series of functions ex and (1/1-x) (with a procedure similar to the one we used for the van der Waals equation) we get the following virial expression for the comprèssion coefficient, Z, corresponding to the Dieterici equation: a2 ab a Z 1+ (b + 2(RT)2 RT m. From the expression obtain the equation for the Boyle Temperature of a gas that obeys the a. Dietrici equation b. Calcualte the derivative with a constant volume for a gas that obeys the dietrici equation with a constant temperature for for a gas that obeys the dietrici Calcualte the derivative c. equation dv with a constant presure for for a gas that obeys the dietrici d. Calcualte the derivativel equation dv with a constant presure from part d, converts Demonstrate that the result obtained for e. to the result corresponding f. Using the dietrici equation calculate the pressure of the gas methane at a T- 298K, if its molar volume at this temperature is Vm: 22.3L Compare with the result obtained with the equation for ideal gases. For methane, a-4.04306 Jm 3molA-2 and b- 4.6332X10A-5 mA3molA-1 to an ideal gas when V-> infinity and T- infinity
RP Rinaldi Perez quiz.. AutoSave Off Home Insert Draw Design Layout Referen Mailing Review View Help Design OSearch File ) Parameters a and b) RTe^(- The equation of state of Dieterici is P(ym- RTVm b of this equation they have the same physical meaning as the corresponding parameters of the van der Waals equation, but they differ in numerical values. Using the Taylor series of functions ex and (1/1-x) (with a procedure similar to the one we used for the van der Waals equation) we get the following virial expression for the comprèssion coefficient, Z, corresponding to the Dieterici equation: a2 ab a Z 1+ (b + 2(RT)2 RT m. From the expression obtain the equation for the Boyle Temperature of a gas that obeys the a. Dietrici equation b. Calcualte the derivative with a constant volume for a gas that obeys the dietrici equation with a constant temperature for for a gas that obeys the dietrici Calcualte the derivative c. equation dv with a constant presure for for a gas that obeys the dietrici d. Calcualte the derivativel equation dv with a constant presure from part d, converts Demonstrate that the result obtained for e. to the result corresponding f. Using the dietrici equation calculate the pressure of the gas methane at a T- 298K, if its molar volume at this temperature is Vm: 22.3L Compare with the result obtained with the equation for ideal gases. For methane, a-4.04306 Jm 3molA-2 and b- 4.6332X10A-5 mA3molA-1 to an ideal gas when V-> infinity and T- infinity