Hückel theory predicts that the energies of the $\pi$ orbitals of 1,3-butadiene, C₄H₆, are
E₁=α+1.62α
E₂=α+1.62α
E₃=α-1.62α
E₄=α-1.62α
Predict the wavelength of the lowest energy transition in the electronic spectrum of butadiene, given that $\beta$ = -3.8 eV.

Question

Hückel theory predicts that the energies of the

\pi

orbitals of 1,3-butadiene, C₄H₆, are
E₁=α+1.62α
E₂=α+1.62α
E₃=α-1.62α
E₄=α-1.62α
Predict the wavelength of the lowest energy transition in the electronic spectrum of butadiene, given that

\beta

= -3.8 eV.

Quizplus · Accepted Answer

The Answer of Hückel theory predicts that the energies of the $\pi$orbitals of 1,3-butadiene, C₄H₆, are E₁=α+1.62α E₂=α+1.62α E₃=α-1.62α E₄=α-1.62α Predict the wavelength of the lowest energy transition in the electronic spectrum of butadiene, given that $\beta$= -3.8 eV.

Hückel Theory Predicts That the Energies of The π\piπ Orbitals of 1,3-Butadiene, C4H6, Are E1=α+1

Hückel Theory Predicts That the Energies of The $\pi$ Orbitals of 1,3-Butadiene, C₄H₆, Are
E₁=α+1