Consider the attractive Yukawa central potential, (V(r)=-|alpha| / r e^{-m r}). Is the bound state spectrum finite

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Consider the attractive Yukawa central potential, \(V(r)=-|\alpha| / r e^{-m r}\). Is the bound state spectrum finite or infinite? Can we use the same approximation as that used for the diatomic molecule, and if so, under what conditions?

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