Introduction to Chemical Engineering Thermodynamics
8th Edition
ISBN: 9781259696527
Author: J.M. Smith Termodinamica en ingenieria quimica, Hendrick C Van Ness, Michael Abbott, Mark Swihart
Publisher: McGraw-Hill Education
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- Q3. The following information on the pressure-temperature diagram of nitrogen: P (atm) T(K) 0.123 33.3978 1.0 Triple point Critical point Normal boiling point Density of N₂(s): 1.03g/cm-³ N₂(1): 0.808g/cm-³ 63.15 126.19 77.35 Using this information, sketch a phase-equilibrium diagram of nitrogen and mark each point. Then, describe why the slope of each phase/phase equilibrium is positive or negative.arrow_forwardTwo liquids A and B mix to form an ideal solution. Consider A to be the solvent (majority component) and B to be the solute (minority component). What is the relationship between the Gibbs energy and chemical potential for a pure phase? How does the Gibbs energy of A(solution) COmpare to Gibbs energy of Apure liquid)? How does the Gibbs energy of B(solution) compare to Gibbs energy of B(pure liquid)? d. When B is added to pure A, what happens to the Gibbs energy of A? а. b. C. e. Why does the Gibbs energy of the solvent of an ideal solution (in this case, A) decrease upon the addition of a solute (in this case, B)? Provide mathematical and conceptual explanations.arrow_forward(a) The ideal gas equation of state is a fairly simple expression of the relationship between the physical properties of a gas. In Module 4, we will consider some other equations of states, one of which is the van der Waals equation of state, (? + a n2/ v2) (V-nb)=nRT where a and b are constant coefficients for a given substance, and P, V, T, and n have their usual meaning. Find the partial derivative (P/T)v for this equation of state . b) Mathematically, it is known that for three variables that are related to one another (as P, Vm, and Tare here) by a function (or equation of state), one can show (??/??)z (??/??)x (??/??)y =−1 (note the cyclic variation of the three variables).Using this relationship, and the definitions of kT(coefficient of isothermal compressibility) and a (coefficient of isobaric thermal expansibility), find a simple equation relating the van der Waals parameter, b, to Vm, a, and kT. (For a discussion of this sort of…arrow_forward
- Question 1. Derive an expression for the vapor density at the boiling point as a function of temperature. Assume that the ideal gas law is valid. The vapor density of water at 25°C is 23.4 g/m³. Calculate the vapor pressure and vapor density at 50°C.arrow_forwardConsider the situation where a binary liquid mixture (assume ideal solution) is slowly cooled at constant pressure until it begins to solidify. At the phase equilibrium between the solution and crystal, the chemical potentials of the solvent in each phase must be equal: u** (T,P)= µ"(T,P)+ k;Tlnx ... Equation (1) X, L denotes the crystal and liquid phase, respectively. Since Au = µ*L **: | Aµ = -kgTlnx ... Equation (2) Can you apply Equation (2) at non-phase change temperatures? Why?arrow_forwardAnswer only letter aarrow_forward
- 6) Calculate the absolute entropy for 1 mole of Ar gas (monatomic) with 22.4 liter volume at 273 K using Boltzmann's formula. What is the change in entropy if the temperature doubles while V is constant? What is the change in entropy if the volume doubles while T is constant? What is the change in entropy if both T and V double? (Note: To evaluate In(N!) use Stirling's asymptotic formula In(N!) ~ N In N – N ) S-k log W LVDWIG BOLTZMANN 18W-1906 DE FHILPAULA BOLTZMANN GER CARarrow_forwardSolve the following questions related to fugacity of a liquid. Assume that liquid is incompressible and thus the = 1 molar volume of the liquid is constant. (You may assume that Psat is low enough that sat for all parts of this problem. You will also need to look up or calculate the molar volume of water.) You are given a container partially filled with water at 25°C. You then proceed to pump all of the air out of the container, leaving a pool of water at the bottom, and a vacuum (P=0) at the top (see first panel in figure below). You then turn off the pump and seal the container. You wait a short while and the water in the bottom starts to evaporate (see second panel) until it achieves phase equilibrium (see third panel). Assuming no change in temperature and no significant change in volume of the water, what is the pressure in the box? (Hint: you must balance fugacity between the liquid and vapor phases. You may also assume the vapor phase is an ideal gas, and the liquid is an ideal…arrow_forwardcan u please re-do with these constants thanksarrow_forward
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