For the first one, I don't know how you can determine which ones are exceptions. I found a list of the d-block and i know how to explain them, but i just don't understand how you know which are the exceptions i guess.
For the next two, I don't understand how it ties into the periodic table.
Which elements have electron configurations different from what the periodic table predicts? I have the d-block, but i don't know how/where to get the rest.
Suppose in another universe, everything about atomic structure is the same as in our universe BUT there are 3 possible spin states...
Which elements have electron configurations different from what the periodic table predicts? I have the d-block, but i don't know how/where to get the rest.
Suppose in another universe, everything about atomic structure is the same as in our universe BUT there are 3 possible spin states...
I know this question isn't supposed to be hard but I can't figure it out for the life of me.
If a certain wavefunction is made by superposition of three eigenfunctions of the momentum operator (F1, F2, and F3): wavefunction=0.465F1+0.357F2+0.810F3. The eigenvalues of those eigenfunctions...
How do I calculate the normalization constant for a wavefunction of the form (r/a)e^(-r/2a) sin(theta)e^(i*phi)?
How would I write the explict harmonic oscillator wavefunction for quantum number 8(in terms on pi, alpha, and y)
thanx
I have a couple things I don't understand:
1. Why is it that the more you conifne a particle, the higher its energy is?
2. Why is it that the more nodes there are in the wavefunction the higher the energy is?
3. What causes the energy of a particle to be quantized?
thanks!