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All results from a given calculation for Be(OH)2 (Beryllium hydroxide)

using model chemistry: B2PLYP=FULL/Def2TZVPP

19 10 17 12 22

States and conformations

State Conformation minimum conformation conformer description state description
1 1 no C2V 1A1
1 2 yes C2 1A

Conformer 1 (C2V)

Jump to S1C2
Energy calculated at B2PLYP=FULL/Def2TZVPP
 hartrees
Energy at 0K-166.498536
Energy at 298.15K 
HF Energy-166.308291
Nuclear repulsion energy48.928200
The energy at 298.15K was derived from the energy at 0K and an integrated heat capacity that used the calculated vibrational frequencies.
Vibrational Frequencies calculated at B2PLYP=FULL/Def2TZVPP
Mode Number Symmetry Frequency
(cm-1)
Scaled Frequency
(cm-1)
IR Intensities
(km mol-1)
Raman Act
4/u)
Dep P Dep U
1 A1 4015 4015 49.52      
2 A1 742 742 5.49      
3 A1 584 584 173.07      
4 A1 297 297 9.24      
5 A2 209i 209i 0.00      
6 B1 344 344 52.97      
7 B2 4012 4012 177.80      
8 B2 1528 1528 396.99      
9 B2 477 477 275.14      

Unscaled Zero Point Vibrational Energy (zpe) 5894.8 cm-1
Scaled (by 1) Zero Point Vibrational Energy (zpe) 5894.8 cm-1
See section III.C.1 List or set vibrational scaling factors to change the scale factors used here.
See section III.C.2 Calculate a vibrational scaling factor for a given set of molecules to determine the least squares best scaling factor.
Rotational Constants (cm-1) from geometry optimized at B2PLYP=FULL/Def2TZVPP
ABC
18.85352 0.22826 0.22553

See section I.F.4 to change rotational constant units
Geometric Data calculated at B2PLYP=FULL/Def2TZVPP

Point Group is C2v

Cartesians (Å)
Atom x (Å) y (Å) z (Å)
Be1 0.000 0.000 -0.011
O2 0.000 1.426 0.078
O3 0.000 -1.426 0.078
H4 0.000 2.090 -0.602
H5 0.000 -2.090 -0.602

Atom - Atom Distances (Å)
  Be1 O2 O3 H4 H5
Be11.42881.42882.17172.1717
O21.42882.85200.95033.5809
O31.42882.85203.58090.9503
H42.17170.95033.58094.1794
H52.17173.58090.95034.1794

picture of Beryllium hydroxide state 1 conformation 1
More geometry information
Calculated Bond Angles
atom1 atom2 atom3 angle atom1 atom2 atom3 angle
Be1 O2 H4 130.727 Be1 O3 H5 130.727
O2 Be1 O3 172.858
Electronic energy levels
Charges, Dipole, Quadrupole and Polarizability

Conformer 2 (C2)

Jump to S1C1
Energy calculated at B2PLYP=FULL/Def2TZVPP
 hartrees
Energy at 0K-166.499309
Energy at 298.15K-166.500774
HF Energy-166.309005
Nuclear repulsion energy48.910998
The energy at 298.15K was derived from the energy at 0K and an integrated heat capacity that used the calculated vibrational frequencies.
Vibrational Frequencies calculated at B2PLYP=FULL/Def2TZVPP
Mode Number Symmetry Frequency
(cm-1)
Scaled Frequency
(cm-1)
IR Intensities
(km mol-1)
Raman Act
4/u)
Dep P Dep U
1 A 4000 4000 22.82      
2 A 738 738 1.59      
3 A 576 576 86.83      
4 A 313 313 31.82      
5 A 201 201 137.67      
6 B 3998 3998 189.34      
7 B 1529 1529 388.13      
8 B 571 571 338.50      
9 B 306 306 69.00      

Unscaled Zero Point Vibrational Energy (zpe) 6115.8 cm-1
Scaled (by 1) Zero Point Vibrational Energy (zpe) 6115.8 cm-1
See section III.C.1 List or set vibrational scaling factors to change the scale factors used here.
See section III.C.2 Calculate a vibrational scaling factor for a given set of molecules to determine the least squares best scaling factor.
Rotational Constants (cm-1) from geometry optimized at B2PLYP=FULL/Def2TZVPP
ABC
17.28675 0.22716 0.22678

See section I.F.4 to change rotational constant units
Geometric Data calculated at B2PLYP=FULL/Def2TZVPP

Point Group is C2

Cartesians (Å)
Atom x (Å) y (Å) z (Å)
Be1 0.000 0.000 0.006
O2 0.000 1.429 -0.054
O3 0.000 -1.429 -0.054
H4 0.555 2.042 0.416
H5 -0.555 -2.042 0.416

Atom - Atom Distances (Å)
  Be1 O2 O3 H4 H5
Be11.43011.43012.15562.1556
O21.43012.85760.95133.5463
O31.43012.85763.54630.9513
H42.15560.95133.54634.2325
H52.15563.54630.95134.2325

picture of Beryllium hydroxide state 1 conformation 2
More geometry information
Calculated Bond Angles
atom1 atom2 atom3 angle atom1 atom2 atom3 angle
Be1 O2 H4 128.583 Be1 O3 H5 128.583
O2 Be1 O3 175.226
Electronic energy levels
Charges, Dipole, Quadrupole and Polarizability