Let L be L(A), where DFA A = (Q,T, 8, q0, F) over alphabet T = {a, b}. Let h be the homomorphism defined by h(0) = aba and h(1) = €. For the DFA A shown in the figure below, define a DFA B = (Q,E, Y,...

Let L be L(A), where DFA A = (Q,T, 8, q0, F) over alphabet T = {a,<br>b}. Let h be the homomorphism defined by h(0) = aba and h(1) = €. For the DFA A shown in<br>the figure below, define a DFA B = (Q,E, Y, q0, F) over alphabet E = {0,1}, where h-1(L) = B.<br>Toearn a full credit, the definition for B must be both complete and correct. To solve this<br>problem, you must answer all components for the DFA B.<br>a<br>В<br>A<br>b<br>a<br>h(0) = aba<br>h(1) = €<br>

Extracted text: Let L be L(A), where DFA A = (Q,T, 8, q0, F) over alphabet T = {a, b}. Let h be the homomorphism defined by h(0) = aba and h(1) = €. For the DFA A shown in the figure below, define a DFA B = (Q,E, Y, q0, F) over alphabet E = {0,1}, where h-1(L) = B. Toearn a full credit, the definition for B must be both complete and correct. To solve this problem, you must answer all components for the DFA B. a В A b a h(0) = aba h(1) = €

Jun 11, 2022

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Let L be L(A), where DFA A = (Q,T, 8, q0, F) over alphabet T = {a, b}. Let h be the homomorphism defined by h(0) = aba and h(1) = €. For the DFA A shown in the figure below, define a DFA B = (Q,E, Y,...

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