2.2 > a. Use the languages A = {a"b"c"|m, n ≥ 0} and B = {a"b" cm, n ≥ 0} together with Example 2.36 to show that the class of context-free languages. is not closed under intersection. b. Use part (a) and DeMorgan's law (Theorem 0.20) to show that the class of context-free languages is not closed under complementation.

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Can you help me with question 2.2, specifically part B? I'm struggling with this problem and would really appreciate your guidance since I'm uncertain about the necessary steps. If you could, kindly highlight which part corresponds to B in your explanation. This would help me understand better.

2.2
>
a. Use the languages A = {a"b"c"|m, n ≥ 0} and B = {a"b" cm, n ≥ 0}
together with Example 2.36 to show that the class of context-free languages.
is not closed under intersection.
b. Use part (a) and DeMorgan's law (Theorem 0.20) to show that the class of
context-free languages is not closed under complementation.
Transcribed Image Text:2.2 > a. Use the languages A = {a"b"c"|m, n ≥ 0} and B = {a"b" cm, n ≥ 0} together with Example 2.36 to show that the class of context-free languages. is not closed under intersection. b. Use part (a) and DeMorgan's law (Theorem 0.20) to show that the class of context-free languages is not closed under complementation.
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