課程名稱︰無機化學 課程性質︰化學系必修 課程教師︰林英智 教授 開課學院：理學院 開課系所︰化學系 考試日期（年月日）︰2014.10.16 考試時限（分鐘）：10:20~12:20 試題 : 1. Find all the spectroscopic terms for N atom (2s)^2(sp)^3. Predict the ground state terms. Under the influence of the spin-orbital coupling, what are the energy levels? (no need to arrange in the order of energy level) What is the ground state term for the electonic configuration of (2s)^1(2p)^4. (10%) 2. Four of the lines in the visible region of emission spectrum of hydrogen are 656.28, 486.28, 486.13, 434.05 and 410.17 nm. Show that these wavelengths are consistent with eq. 1/landa = R(1n1^2 - 1/n2^2). Determine n1 and n2. (10%) 3. Use the Slater's rule to predict the effective nuclear charge for the valence electrons in 4s of Ca. (5%) 4. Use the valence orbitals to construct MO diagram (draw shape of MO and energy level) of O2. Fill in appropriate number of electrons. Give the molecular spectroscopic terms. (10%) 5. The Bond dissociation enthalpy of Cl2, Br2 and Br-Cl are 242, 224 and 218 kJ/mol, respectively, the Pauling electronegativity of Cl is 3.2. Find the Pauling electronegativity of Br. The first ionization energy and electron affinity of Br are 1140 and 325 kJ/mol, find the Mulliken electronegarivity of Br. (note: use proper unit) (10%) 6. Use the VSEPR model to predict the structure of SOF4, what are the bond order of each S-F bond and the S-O bond? Predict the structure of (XeF5)- and SF4. (10%) 7. Draw possible stereoisomers for the trigonal bipyramidal anion [SiF3Mex]- and PMe3F2. Suggest and rationalize the sites occupied by F. (10%) 8. For a three-fold rotation C3 and a two-fold rotation C2, find the matrix representation of x, y and z axis. (10%) 9. Find the point group of the following molecules: (a) H2O2, (b) trans and cis CHCl=CHCl, (c) CH2Cl2, (d) M(NH2CH2CH2NH2)2Cl2, (g) o-, m- and p- C6H4Br2.(10%) 10. For H2C=C=CH2, (use the following charater talbe of point group D2d) give all representations of molecular vibrations and specify those that are IR active and Raman active. The irreducible representations should be orthogonal meaning that the dot product should be zero. Use your imagination to prove that A1 and A2 are orthogonal. (15%) (D2d charater table showed) --

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