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This section includes 5 Mcqs, each offering curated multiple-choice questions to sharpen your Automata Theory knowledge and support exam preparation. Choose a topic below to get started.
1. |
While proving Inverse Homomorphism, which of the following steps are needed? |
A. | Start with a DFA Ain L |
B. | Construct a DFA B for h-1(L) |
C. | The set of states, initial and final states should be same. |
D. | All of the mentioned |
Answer» E. | |
2. |
Let h(0)=ab; h(1)=e
|
A. | nh-1(L)=_______ |
B. | the language of two one s and any number of zeroes |
C. | the language of two zeroes and any number of one s |
D. | the language of two zeroes and two one s |
E. | none of the mentioned |
Answer» C. the language of two zeroes and any number of one s | |
3. |
Let h(L) be a language of regular expression abe*+e(ab)*. Simplify the h(L) |
A. | (ab)*+eab* |
B. | abe*+ea*b* |
C. | (ab)* |
D. | None of the mentioned |
Answer» D. None of the mentioned | |
4. |
Simplify the following identity:
|
A. | nE<sup>R</sup>=? |
B. | (1*0+0*1) |
C. | (01*10*)<sup>R</sup> |
D. | (0*1+10*) |
E. | All of the mentioned |
Answer» B. (1*0+0*1) | |
5. |
If E=F+G;
|
A. | F<sup>r</sup>+G<sup>r</sup> |
B. | (F+G)<sup>r</sup> |
C. | F<sup>r</sup>+G<sup>r</sup> and (F+G)<sup>r</sup> |
D. | None of the mentioned |
Answer» B. (F+G)<sup>r</sup> | |