Recent content by Danielk010

I first approached this problem with the idea that I could try to find the temperature of the HII region given that we already know the background temperature. Still, I am stuck on finding the region's temperature. A second approach was to try to find if the cloud is optically thick, which...

I got it. Thank you so much for the help

The continuity for the first derivative of which wave function?

From my understanding, you can equate ψ1(x) and ψ2(x) at the boundary of x = a, so I plugged in the values of a into x for both equations and I got ψ1(x) = 0 and ψ2(x) = ## (a-d)^2-c ##. I am a bit stuck on where to go from here.

oohhh. I got it. thank you for the help

Oh my bad. All of the values in Bohr's radius are constants if I am not mistaken. ##a_0 = \frac {4\pi\varepsilon_0\hbar^2} {m_e*e}##. 4, \pi, \hbar and the permittivity are all constants. An electron's rest mass is constant (##0.511 Mev##), and the elementary charge of an electron is also a...

all of the values except m

Solve for r, and then plug it in? ## r = \frac {C_1} {E-C_2} ##

Should you just plug in Bohr's radius?

Thank you. Would equating r to be 1 work?

Sorry. Would this be correct?

So would this be correct?

thank you so much for the help.

The ##\psi(r)## was canceled out.

I used the schordinger equation. I wrote the math down. Would it be better if I shared a picture of the math?