Recent content by NickCouture

Yes. Thank you for your help!

would it be useful to change my exponential into the form cos(theta)+isin(theta)?

Yes that's what I have, I then compute the integral?

Oh I'm sorry that was my answer for momentum space. In position space I haven't found an answer yet.

It gives me 1/√(2ϒ)

I've normalized the wave function in momentum space and I've started taking the Fourier transform of the normalized function over the same bounds given above. It does not look like I'm going in the right direction.

It is equal to another constant, C, between those bounds

p is found from -ϒ+p_0 to ϒ+p_0 where ϒ and p_0 are positive constants.

If I have a wave function given to me in momentum space, bounded by constants, and I have to find the wave function in position space, when taking the Fourier transform, what will be my bounds in position space?