Consider a quantum system with just three linearly independent states. suppose the hamiltonian, in matrix form, is (1-) 0 0 where vo is a constant and e is some small number, e 1 write down the eigenvectors and eigenvalues of the unperturbed hamiltonian, (e a) b) solve for the exact eigenvalues of h. expand each of them as a power series in e up to second order. c) use first and second order non-degenerate perturbation theory to find the approximate eigenvalue for the state that grows out of the non-degenerate eigenvector of h. compare the exact result from part b). d) use degenerate perturbation theory to find the first-order correction to the wo initially degenerate eigenvalues. compare the exact results.

Which form of pure carbon is so hard that it can be used in cutting tools?

Why would an orange roll of your cafeteria tray if you stopped suddenly

2.which choice most accurately explains what happens to the bonds between atoms when water changes to steam, and what becomes of the energy added during this phase change? when water changes to steam bonds between molecules are created. after reaching the boiling point, energy is used to change bond strength and change the kinetic energy of the atoms. when water changes to steam bonds between molecules break apart. after reaching the boiling point, energy is used to break bonds, but does not affect the kinetic energy of the atoms. when water changes to steam bonds between molecules are created. after reaching the boiling point, energy is used to break bonds, but does not affect the kinetic energy of the atoms. when water changes to steam bonds between molecules break apart. after reaching the boiling point, energy is used to change bond strength and change the kinetic energy of the atoms.