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4) A set S of strings over the alphabet E z { a,b,c} is described recursively be (1) a 6 S, and (2) if x E S, then bxc E 3. Circle all the true statements in the list below. (a) Every string in S has exactly one a. (b) No string in S has b and c next to each other. (c) Every string in S has the same number of 13’s and C’s. (:1) Every string in S has odd length. (6) None of the above are true.Â
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Hel-----------lo -----------Sir-----------/Ma-----------dam----------- T-----------han-----------k y-----------ou -----------for----------- yo-----------ur -----------int-----------ere-----------st -----------and----------- bu-----------yin-----------g m-----------y p-----------ost-----------ed -----------sol-----------uti-----------on.----------- Pl-----------eas-----------e p-----------ing----------- me----------- on----------- ch-----------at -----------I a-----------m o-----------nli-----------ne -----------or -----------inb-----------ox -----------me -----------a m-----------ess-----------age----------- I -----------wil-----------l b-----------e q-----------uic-----------kly-----------