18:00-21:00, 13 January, 2017 (Total Score: 118 points)
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1 Chemistry I Final Exam 18:00-21:00, 13 January, 2017 (Total Score: 118 points) R = J K -1 mol The ionic character of the bond in a diatomic molecule can be estimated by the formula: ( /ed ) 100%, where is experimentally measured dipole moment ( in C m), e the electronic charge, and d the bond length in meters. (The quantity ed is the hypothetical dipole moment for the case in which the transfer of an electron from the less electronegative to the more electronegative atom is complete.) Given that the dipole moment and bond length of HF are 1.92 D and 91.7 pm, respectively, calculate the percent ionic character of the molecule (labeled as ). (5%) (Hint: = 4.8 D when the positive and negative charges are separated by 1.0 Å ) 2. The potential energy of two polar molecules can be estimated by the dipole-dipole interaction proportional to the product of the dipole moments and inversely proportional to cubic order of the separated distance between the two molecules. For two water molecules ( = 1.87 D) separated by 4.0 Å in air, calculate the dipole-dipole interaction energy in kj mol -1 if the dipole moments are oriented parallel, i.e., in the side-to-side orientation. (6%) (1 D = C m; vacuum permittivity 0 = C 2 N -1 m -2 ) 1
2 3. (a) What is the dimensionality (degree of freedom) of the three-phase coexistence region in mixture of Al, Ni, and Cu? (b)what type of geometrical region does this define: a point, a line, a surface, or a space? (3+2%) 4. To what temperature must He atoms be cooled so that they have the same root-mean-square (rms) speed as O2 at 25 C? (6%) 5. (a) Derive relationships between the van der Waals equation P = RT virial equation PV V b a V 2 and the = 1 + B RT V + C + D + between the van der Waals constants (a V 2 V 3 and b) and the virial coefficient B, given that 1 1 x = 1 + x + x2 + x 3 + for x < 1. (b) Using your results, determine the Boyle temperature for a van der Waals gas in terms of a and b. (6+3%) 6. A B C D (a) Which one is the crystal structure of the NaCl unit cell? (b) How many Na + and Cl ions are in each NaCl unit cell? (Please show your calculation.) (3+4%) 7. (a) Explain why we use X-ray (rather than other radiations like UV-vis or IR) to obtain the diffraction patterns from layers of atoms? (b) The distance between layers in a NaCl crystal is 282 pm. X-rays are diffracted from these layers at an angle of Assuming that n = 1 (first order diffraction), calculate the wavelength of the X-rays (in nm). (2+4%) 8. Given that the density of solid CsCl is 3.97 g cm -3, calculate the distance between adjacent Cs + and Cl ions. (6%) 9. The reaction of ethylene C2H4 with oxygen is given by the equation: C2H4(g) + 3 O2(g) 2 CO2(g) + 2 H2O(g) Use the thermodynamic data at 25 C to solve the following problems. Here, all the gases involved in the reaction behave like ideal gases, their molar heat capacities do not contain any 2
3 vibrational contributions. Thermodynamic data at 25 C (assume that Hf and S are independent of temperature) Hf (kj mol -1 ) S (J K -1 mol -1 ) Gf (kj mol -1 ) C2H4(g) C2H2(g) CO2(g) CO(g) H2O(l) H2O(g) (a) Please calculate Hrxn at 25 C. (3%) (b) Please calculate Urxn at 25 C. (3%) (c) Now, 2 mole of ethylene is put into an adiabatic closed chamber with 3 mole of oxygen gas at 25 C and the reaction is initiated by a spark. Please predict the final composition of gases, and the final temperature of the chamber when the reaction completes. (7%) 10. Starting at A, one mole of an ideal gas undergoes a cyclic process involving expansion and compression as show below. Please answer the following questions: (a) What is the sign of T(A B)? (+,, or 0) (2%) Please explain it briefly. (2%) (b) What is the sign of U(A B)? (+,, or 0) (2%) Please explain it briefly. (2%) (c) What is the sign of q(c D)? (+,, or 0) (2%) Please explain it briefly. (2%) (d) What is the sign of U (cycle: A B C D A)? (+,, or 0) (2%) Please explain it briefly. (2%) 11. Answer True or False to the following statements. (2% each, 20% total) (a) When a liquid is vaporized, the process is endothermic and change of S is positive. 3
4 (b) A negative sign for G indicates that, at constant T and P, the reaction is exothermic. (c) A spontaneous endothermic reaction always causes the surroundings to get colder. (d) The reaction SiO2(s) + Pb(s) PbO2(s) + Si(s) is spontaneous. Gf (PbO2) = -217 kj/mol ; Gf (SiO2) = -856 kj/mol (e) For a process at equilibrium, the Gibbs free energy change can be positive or negative. (f) When a molecular solid is dissolved in a solvent, the enthalpy of solution can be positive or negative while the Gibbs free energy change is negative. (g) For a process with negative H and negative S values, its G must be negative. (h) Trouton s rule states that the molar enthalpy of vaporization of different liquids has similar values, 88 J mol -1 K -1. (i) S = qrev /T. S is a state function. (j) When a spontaneous process is reversed, the reversed process is nonspontaneous. 12. By using the following data, calculate Hrxn, Srxn, and Grxn for the reaction. Is the reaction spontaneous at 25 C? (9%) SiH4(g) Si(s) + 2H2(g) Hf of SiH4(g) is 34.3 kj mol -1 S (SiH4(g))= J mol -1 K -1 ; S (Si(s)) = 18.8 J mol -1 K -1 ; S (H2(g)) = J mol -1 K Arrange the following substances in the order of increasing entropy at 25 C: HF(g), Hg(l), SiF4(g), SiH4(g), Al(s) (4%) 14. Arrange the following reactions according to increasing S. (4%) (a) CH4(g) + H2O(g) CO(g) + 3 H2(g) (b) C(s) + O2 (g) CO2(g) (c) H2O2(l) H2O(l) + 1/2 O2(g) (d) H2O(g) H2O(l) 15. Consider one mole of a monatomic ideal gas in a volume of 25 L and a pressure of 1 bar. The sample is cooled at constant pressure until the volume equals 12.5 L. Then the sample is heated at constant volume to a pressure of 2 bar. Finally, an isothermal expansion of the sample returns it to the original state. (a) Calculate the entropy change for each one of three steps in the cycle. (6%) (b) Calculate the total entropy change of the cycle step by step. (4%) (c) Use the cycle to support the idea that entropy is a state function. (2%) 4
5 105A Chemistry (I) Final Exam Answer 1. 5%, 全對才給分 μ 0 = q (1.0 A ) = 4.8 D; μ(hf) = δ ed = δ q (0.917A ) δ = μ(hf) q (0.917A ) = 1.92 ( 4.8 = 43.6 % 1.0 ) %, 算式都對但最後答案錯給 3% V = μ Aμ B 4πε 0 r 3 = ( ) ( ) 3 = N m 上式 4% To convert the unit of V into kj mol -1, V = ( ) ( ) 10-3 = -3.3 kj mol-1 上式 2% 3. (a) 3%, 全對才給分 ;(b) 2%, 全對才給分 (a) According to phase rule, f = c r + 2 = = 2 (b) The region of three-phase coexistence forms a two-dimensional surface of the overall phase diagram. 三相共存區的自由度是二, 所以形成一個二維的平面 4. 6%, 全對才給分 < u > rms = < u 2 > = 3RT M is proportional to M when both He and O2 have the same < u > rms. T He = T O2 M He M O2 = = 37.3 K 5. (a) 6%, 全對才給分 ;(b) 3%, 全對才給分 (a) PV = 1 + B RT V + C + D + from virial equation (1) V 2 V 3 = V V b = [ a V RT 1 a b 1 ( V )] from VDW equation V RT = [1 + (b V ) + (b V )2 + ] = 1 + (b a RT ) 1 V + b2 ( 1 V )2 + (2) a V RT Compare the coefficients between (1) and (2) we obtain B = b a RT 5
6 (b) The Boyle temperature is defined as T = TB when B = 0 (page 321). Therefore, B = b a = 0 T RT B = a B Rb 6. (a) 3%;(b) 4% 沒寫算式但答案對得 2% (a) structure B (b) For Cl for Na +, (4+4+4)/4+1 = (a) 2%;(b) 4%, 全對才給分 (a) Because the spacing of the layers of atoms is on the order of ~1 A (or 100 pm or 0.1 nm), which is in the X-ray region. (or is comparable to the X-ray wavelength) 只寫波長短得 1% (b) According to Bragg equation, 2d sin θ 2d sin θ = nλ ; λ = n 8. 6%, 算式對但最後答案錯給 3% = sin 23 1 = 220 pm = 0.22 nm The crystal structure of CsCl is based on body-centered cubic (bcc), and the distance r between the two ions with respect to the edge length of the lattice a can be estimated according to the following formula: (2r) 2 = a 2 + b 2 (b 2 = a 2 + a 2 ) = 3a 2 ; r = 3 2 a The density of CsCl d can be calculated according to the following formula: d = M V = a 3 = 3.97 a 3 = ; a = r = 3 2 a = cm (or 3.58 A or 358 pm) 9. (a) 3%;(b) 3%;(c) 7%, 共 13% (a) Hrxn = ( )*2 + (-393.5)*2 (52.4)*1 = kj (b) Urxn = Hrxn RT n = RT*0 = kj (c) 1 mole of C2H4, 2 moles of CO2, 2 moles of H2O(g) 氣體組成答錯一個答案扣 1%, 最多扣 2% = [C (C V 2 H 4 ) 1 + C (CO V 2 ) 2 + C (H V 2 O) 2] T (3%) = (3R R 2 + 3R 2) T = ( ) T T = C (1%) ; T = = C (1%) 10. (a)-(d) 各 4%, 共 16% (a) + (2%) Because T(B) = P(B) V(B) 1 R > T(A) = P(A) V(A) 1 R, T(A B) = T(B)-T(A) > 0 (2%) 6
7 (b) + (2%) Because U(A B) = n C V T(A B) for an ideal gas at constant volume, U(A B) > 0 (2%) (c) (2%) i T(D) = P(D) V(D) 1 R > T(C) = P(C) V(C) 1 R ii U(C D) = q(c D) + w(c D) iii Because V(C D) = 0, w(c D) = 0 iv q(c D) = U(C D) w(c D) < 0 (2%) (d) 0 (2%), U(C D) = n C V T(C D) < 0 Because the initial state is the same as the final state and U is the state function, U(cycle; A B C D A) = 0 (2%) 11. (a)-(j) 各 2%, 共 20% 12. 9% 13. 4% 14. 4% (a) T (b) F (c) T (d) F (e) F (f) T (g) F (h) F (i) T (j) T Hrxn = 1 mol Hf [Si(s)] + 2 mol Hf [H2(g)] 1 mol Hf [SiH4(g)] (1%) = 1 mol 0 kj mol mol 0 kj mol -1 1 mol 34.3 kj mol -1 (1%) = kj (1%) Srxn = 1 mol S [Si(s)] + 2 mol S [H2(g)] 1 mol S [SiH4(g)] (1%) = 1 mol 18.8 J mol -1 K mol J mol -1 K -1 1 mol J mol -1 K -1 (1%) = 75.5 J K -1 (1%) Grxn = Hrxn T Srxn (1%) = kj 298 K 75.5/1000 kj K -1 = kj (1%) The reaction is spontaneous because Grxn is negative. (1%) Al(s) < Hg(l) < HF(g) < SiH4(g) < SiF4(g) (d) < (b) < (c) < (a) 15. (a) 6%,(b) 4%,(c) 2%, 共 12% (a) There are three steps in the cycle. Step 1: T is lowered from T1 to T2 causing the volume decrease from 25 L to 12.5 L at constant pressure. S1 = CP ln(t2/t1) = CP ln(v2/v1) = (5R/2) ln(12.5/25) = (5R/2) ln(1/2) (2%) Step 2: T is increased from T2 to T3 causing the pressure increase from 1 bar to 2 bar at constant volume 12.5 L. S2 = CV ln(t3/t2) = CV ln(p3/p2) = (3R/2) ln(2/1) = (3R/2) ln2 (2%) Step 3: T is the same (T3) while the volume is increased from 12.5 L to 25 L. 7
8 S3 = nr ln(v1/v3) = 1R ln(25/12.5) = R ln2 (2%) (b) The total entropy change Stotal is Stotal = S1 + S2 + S3 (2%) = (5R/2) ln(1/2) + (3R/2) ln2 + R ln2 = (-5/2 + 3/2 + 1) R ln2 (1%) = 0 (1%) (c) In the cyclic process, the initial state is the same as the final state. There is no total entropy change as concluded by Stotal = S1 + S2 + S3 = 0 (2%) 8
18:00-21:00, 8 January, 2016 (Total Score: 106 points)
Chemistry I Final Exam 18:00-21:00, 8 January, 2016 (Total Score: 106 points) gas constant R = 8.314 J mol 1 K 1 = 8.206 10 2 L atm mol 1 K 1 = 8.314 10 2 L bar mol 1 K 1 Boltzmann s constant kb = 1.38
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