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Show that every shortest cycle of a graph G is an induced subgraph (i.e. induced cycle)....

Show that every shortest cycle of a graph G is an induced subgraph (i.e. induced cycle).

Please show proof. Thank you in advance!
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Given ThatS s Connecte d A SSume that the ct VEG be anorbrtoy choosen vector e define of al vesttces of s x fs the set with tfow bipar.fr t「on a LOe Shourt hat V: XUY t Show that an dof one end v? terest X and anothevtn must haue Soppose U, ω ond hel Co ca Sc.s Case -L al s even Case - n etherv case, Pmsbe even 米 _→χ would be an odd cycle. .x 4 y are stable Subset ofv LLc

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