- #1

ReidMerrill

- 66

- 2

## Homework Statement

*The energy operator for a time-dependent system is iħ d/dt. A possible eigenfunction for the system is*

Ψ(x,y,z,t)=ψ(x,y,z)e

Show that the probability density is independent of time

Ψ(x,y,z,t)=ψ(x,y,z)e

^{-2πiEt/h}Show that the probability density is independent of time

## Homework Equations

ĤΨ

_{n}(x) = E

_{n}Ψ

_{n}

## The Attempt at a Solution

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I understand the concept of eigenfuntions but I don't really know which side of the equation I would apply the operator to or how it would prove anything about probability density