Consider a quantum system which has only two linearly independent states denoted by vectors i0) and 1). the hilbert space of such system is 2-dimensional. let vectors 10) and |1) be the basis vectors. furthermore, leta=(a b)be the hamiltonian of the system, with a and b being some real constants (a) write vectors 10) and |1) as column vectors. (b) find the normalized eigenvectors and the corresponding eigenstates of the hamiltonian. (c) this hamiltonian leads to time-dependence of the system state. assuming that at t0, the system state vector is [0), what is the state vector at later times?

if you answer my question i will answer yours

1.195000

explanation:

total mass=0.0117+0.0137+0.0881+0.0111

total mass= 0.01172kg

total velocity = 0.283-0.743+0.871-0.799+0.155+0.637+0.301=0.102

momentum=mv=0.1172*0.102=1.195000//

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