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8C.5 (a) use the data in 8C.4 (a) to calculate the energy needed excite a CH4 molecule from a state with l=1 to a state with l=2
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- A hydrogen atom rotates in three dimensions at a fixed distance of 100 pm from a fixed point. Ca lculate the energy of the level w ith rotational quantum number J = 1.For spherical polar coordinate system 1 -Zr Zr. еxp(- X2)sin 6Cosø 4/2 a 2a a Ju„v„dv = 6 =? pxMoment inertia of the CH4 molecule = 5.27 x 10^-47 kg m^2 The minimum energy to start rotation is 2.21 x 10^-22 Use the data above to calculate the energy needed excite a CH4 molecule from a state with l=1 to a state with l=2
- 5. Determine yy for each of the following wavefunctions: (i =V-1) a) y (x) = e b) y(0) = sin 0 +i cose c) w(x) = A · e*.For the SF6 molecule in #4, calculate the energy needed to excite a CH4 molecule from a state with 1 = 2 to a state with 1 = 3.Butadiene can be roughly modeled as a linear “box” with L = 0.424 nm. There are four electrons, two of which can go in each particle in a box state (two electrons in nX= 1; two electrons in nX= 2). The lowest excitation involves promoting an electron from nX= 2 to nX= 3. What is the energy of that excitation?
- The moment of inertia of an SF6 molecule is 3.07x10^-45 kgm^2. a.) Determine the minimum energy (in cm^-1 and Jmol^-1) required for the molecule to start rotating. b.) Calculate the energy required (in cm^-1 and Jmol^-1) to excite the SF6 molecule frm a state with l = 2 to a state with l = 3Since we use wavefunctions to describe the motion of the electron around the nucleus, the reference point is the origin (0,0,0) in Cartesian or spherical coordinates. Describe the following wave functions as symmetric (even), antisymmetric (odd), or neither (unsymmetric or asymmetric) with reference to the orgin: A sketch will assist you in your determination of the symmetry a. (a) Y (0) = cos (0) Type equation here. b. (b) Y (0) = cos (0 )sin(0); c. (c) Y (x) = Ae*, where A is a constant; d. (d) Y (x)=x", where n is odd; and e. (e). (x)=x+x².What is the average period of rotation of HCl molecule if it is in the J=1 state. The inter nuclear distance of HCl is 0.1274nm. Given the mass of H and chlorine atoms are 1.673x10-2'Kg and 58.06x10"Kg respectively
- (structure below) is proposed as a model compound for an application of the particle-in-a-ring model. Assume C-C R, to be 1.5 Å. "/ ~ Calculate the wavelength (in nm) of the lowest-energy electronic transition (HOMO to the LUMO)5) Determine the y*y for the following wavefunctions: a) y(x) = sin x + icos x b) y(x) = eilxIn the rotational (microwave) spectrum of CO the separation between lines has been measured to be 115270 MHz. The interatomic distance is: (Hint C has 12 amu, O has 16 amu) 226 pm 56.6 pm 22.6 pm 11.3 pm 113 pm