Hyperconjugation stabilizes carbocations and that makes sense because electrons are given to the empty p orbital.
But how does it stabilize alkenes? Can molecular orbital theory be used to explain it?
Answer
Since you are familiar with how carbocations are stabilized via hyperconjugation I will keep this brief: With alkenes, it really is the same principle at work. Instead of the empty p orbital, you have to consider the empty π∗ orbitals of the C=C double bond. They interact with the filled high-lying neighboring C−H or C−C σ bonds in π-bond-like manner
and so from those two fragment orbitals you will get two molecular orbitals: one from the in-phase combination of π∗(C=C) with σ(C−X), which will be lower in energy then the fragment orbitals, and one from the out-of-phase combination of π∗(C=C) with σ(C−X), which will be higher in energy then the fragment orbitals. Since in this interaction there are only two electrons involved, i.e. the ones in σ(C−X), you get a stabilization from the interaction since those two electrons will now occupy the in-phase MO and have thus lowered their energy. The out-of-phase MO is empty and doesn't contribute to the energy of the molecule.
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