Q. In context to the process of removing useless symbols, which of the following is correct?

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Q. The use of variable dependency graph is in:

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Q. The variable which produces an epsilon is called:

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Q. Statement:
For A-> e ,A can be erased. So whenever it appears on the left side of a production, replace with another production without the A.

State true or false:

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Q. Simplify the given grammar:
S->aXb

X->aXb | e

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Q. Consider the following grammar:
A->e

B->aAbC

B->bAbA

A->bB

The number of productions added on the removal of the nullable in the given grammar:

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Q. Let G=(V, T, P, S) be a CFG such that _____________. Then there exists an equivalent grammar G’ having no e productions.

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Q. For each production in P of the form:
A-> x1x2x3…xn

put into P’ that production as well as all those generated by replacing null variables with e in all possible combinations. If all x(i) are nullable,

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Q. For the given grammar G:
S->ABaC

A->BC

B->b| e

C->D| e

D-> d

Remove the e productions and generate the number of productions from S in the modified or simplified grammar.

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Q. Consider G=({S,A,B,E}, {a,b,c},P,S), where P consists of S →AB, A →a, B →b and E →c.
Number of productions in P’ after removal of useless symbols:

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Q. Given grammar G:
S->aS| AB

A-> e

B-> e

D-> b

Reduce the grammar, removing all the e productions:

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Q. Which among the following is the format of unit production?

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Q. Given Grammar G:
S->aA

A->a| A

B->B

The number of productions to be removed immediately as Unit productions:

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Q. Given grammar:
S->aA

A->a

A->B

B-> A

B->bb

Which of the following is the production of B after simplification by removal of unit productions?

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Q. If grammar G is unambiguous, G’ produced after the removal of Unit production will be:

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Q. If C is A-derivable, C->B is a production, and B ¹ A, then B is

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Q. A can be A-> derivable if and only if __________

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Q. Given Grammar:
T-> T+R| R

R-> R*V| V

V->(T)| u

When unit productions are deleted we are left with

T-> T+R| _______|(T)| u

R->R*V|(T)| u

V-> (T)| u

Fill in the blank:

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Q. Given grammar G:
S-> ABA, A->aA|e, B-> bB|e

Eliminate e and unit productions. State the number of productions the starting variable holds?

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Q. Given grammar G:
S-> A| B| C

A-> aAa| B

B-> bB|bb

C->aCaa|D

D->baD|abD|aa

Eliminate e and unit productions and state the number of variables left?

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