Recent content by SuperNomad

so delta(x) p > h-bar/2 delta(x) hn/2L > h-bar/2 delta(x) hn/2L > h/4pi delta(x) > L/2pi(n) ... What have I done wrong?

Don't really know what 'hamiltonian' means but anyway I substituted in p^2/2m for E so I get p^2/2m = h^2n^2/8ml^2 re-arranging for p I get: p = hn/2l not entirely sure where to go from here.

I've got this question and I'm absolutely clueless, any help will be greatly appreciated: The nth energy level for a particle of mass m confined in an infinite potential well is : E = h^2n^2/8ml^2 where L is the width of the well and h is Planck’s constant. Assuming that the uncertainty...

Ah yes, that's actually quite easy, I'm just being dense. Thanks for the help. SuperNomad

I'm having trouble solving this differential equation: (2x^2)yy' = −1 I'm just really not sure how to go about solving this.