Molecular vibrations are one of the ways in which a molecule stores chemical energy. For a diatomic molecule, the vibrational can be approximated by the quantum harmonic oscillator. The vibrational energy Ev is Ev = (v + 1/2)hv0 where v is an integer representing vibrational quantum numbers such that v = 0,1,2,3,..., where v=0 for a diatomic molecule at the ground vibrational state; h is Planck's constant; and v0 is the natural frequency of the harmonic oscillator.
No. From what I understand, the Uncertainty Principle won't allow this - so even at absolute zero (a temperature that can't really be achieved 100%), there will still be some vibrational energy left.
Vibrational energy. The vibration of one molecule is transferred to adjacent molecules as it "hits" them. The vibration of molecules is otherwise known as heat or thermal energy.
There are five ways that energy can be stored in a molecule. They are mass energy, translational energy, bond energy, vibrational energy, rotational energy, and nuclear spin energy. All of these are considered to be potential energy, except for nuclear spin energy.
When a molecule loses an electron the molecule has been ionized and oxidized.
It's exactly the same size as a water molecule or an ice molecule.
Vibrational.
The vibrational energy of a diatomic molecule can be approximated by extension of the quantum harmonic oscillator. The vibrational energy, Ev, is then Ev = (v + 1/2)hv0 where v is an integer representing vibrational quantum numbers such that v = 0,1,2,3,..., where v=0 for a diatomic molecule at the ground vibrational state; h is Planck's constant; and v0 is the fundamental vibrational frequency. For this problem then, you would need the fundamental vibrational frequency of the particular diatomic atom, and then simply calculate Ev for v=1, and v=2.
A molecule has additional spectral lines due to changes in its rotational and vibrational energies.
No. From what I understand, the Uncertainty Principle won't allow this - so even at absolute zero (a temperature that can't really be achieved 100%), there will still be some vibrational energy left.
The one labelled "molecule A".
Visible spectra are associated with electron energy state transitions; vibrational modes show up in the infrared. If you're asking about black body radiation then you can use the Maxwell-Boltzmann equation to calculate the temperature.
Some vibrational modes of benzene involve a change in electric dipole moments. These are IR active modes. Some vibrational modes have no net change in dipole moment (which is true for most of the modes since benzene is a planar symmetrical molecule) when they stretch, so they are IR inactive. There are 30 vibrational modes for benzene altogether, 8 of which are IR active. Some vibrational modes of benzene involve a change in electric dipole moments. These are IR active modes. Some vibrational modes have no net change in dipole moment (which is true for most of the modes since benzene is a planar symmetrical molecule) when they stretch, so they are IR inactive. There are 30 vibrational modes for benzene altogether, 8 of which are IR active.
I think you need the equation: We = 1 / (2(pi)c) x (k/u)^0.5 where We = vibrational frequency in wavenumbers (cm^-1), pi = 3.142, c = speed of light (2.998 x 10^10cms^-1), k = force constant (Nm^-1) and u = reduced mass (Kg) u = m1m2 / (m1 + m2) where m1 and m2 are the respective masses in the diatomic molecule. Using this equation you can find frequency when you have the force constant, and vice versa by rearranging the equation. Hope that helps.
Three types of motion of interest in thermodynamics are all related to the internal energy of molecules: translational (movement of molecules from one place to another through space) vibrational (oscillation of molecules in a molecular bond) rotational (spinning of a the atoms in a molecules around an axis of the molecule)
Three types of motion of interest in thermodynamics are all related to the internal energy of molecules: translational (movement of molecules from one place to another through space) vibrational (oscillation of molecules in a molecular bond) rotational (spinning of a the atoms in a molecules around an axis of the molecule)
The cause is the polar character of water molecule.
The amount of each molecule