an electron in a hydrogen atom occupies the combined spin and position state refr)(virc. on. + vln.(e. 이 (a). if you measured the orbital angular momentum squared (l2), what values might you get, and with which probabilities? (b). if you measured the z component of the orbital angular momentum (lz), what values might you get, and with which probabilities? (c). if you measured the spin angular momentum squared (s2), what values might you get, and with which probabilities? (d). if you measured the z component of the spin angular momentum (s what values might you get, and with which probabilities? let jl+s be the total angular momentum. (e). if you measured the total angular momentum squared (j2), what values might you get, and with which probabilities? (f). if you measured the z component of the total angular momentum (jz) what values might you get, and with which probabilities? (g). if you measured the position of the particle, what is the probability density of finding it at (r, θ, φ)? (h). if you measured both the z component of the spin and the distance from the origin (note that these are compatible observables), what is the combined probability density for finding the particle with spin up at the radius r?