CS402 Midterm Online Quiz

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CS402-Midterm

1 / 50

The length of output string in case of _________ is one more than the length of corresponding input string.

2 / 50

One language can be represented by more than one RE” this statement is____

3 / 50

In TG there may exist more than one path for certain string.

4 / 50

FA1 corresponds to r*, then FA1 must accept _______________ string.

5 / 50

GTG can have _______________ final state.

6 / 50

If in an NFA, ^ is allowed to be a label of an edge then that NFA is called _________.

7 / 50

(a + b)* a is RE for the language defined over S={a,b} having words not ending in b

8 / 50

TG is always deterministic.

9 / 50

Alphabet S = {a,bc,cc} has _______ number of letters.

10 / 50

RE for the language defined over Σ={a,b} having words starting with a is____

11 / 50

One FA has n states and m letters in the alphabet. Then FA will have _____ number of transitions in the diagram.

12 / 50

If r1 and r2 are regular expressions then which of the following is not regular expression.

13 / 50

Languages generated by kleene star are always ______________.

14 / 50

Let S = {aa, bb} be a set of strings then s* will have

15 / 50

a*b* = (ab)* this expression is __________

16 / 50

In NFA, there may be more than one transition for certain letters and there may not be any transition for certain letters. This statement is ______________.

17 / 50

GTG can have _______________ final state.

18 / 50

Then initial state of FA3 will consist of

19 / 50

(a + b)*b is RE for the language defined over S={a,b} having words not ending in a

20 / 50

S={a,bb,bab,baabb} set of strings then S* will not have

21 / 50

If a language has RE, then that language can be expressed through TG.

22 / 50

If S = {ab, bb}, then S* will not contain

23 / 50

S = {baa, ab}, then S* will not contain

24 / 50

In TG there may exist no paths for certain string.

25 / 50

If an alphabet has n number of letter, then number of strings of length m will be

26 / 50

If a language is expressed through TG, then that language will have its RE.

27 / 50

In TG, there may be a transition for null string.

28 / 50

One FA has 3 states and 2 letters in the alphabet. Then FA will have ___________ number of transitions in the diagram

29 / 50

According to 3rd part of the Kleene’s theorem, If a language can be accepted by an RE then it can be accepted by a _________ as well

30 / 50

In FA one enter in specific stat but there is no way to leave it then state is called

31 / 50

a (a + b)* is the RE of language defined over S = {a, b} having at least one a

32 / 50

One FA has n states and m letters in the alphabet. Then FA will have _____ number of transitions in the diagram.

33 / 50

If a language can be expressed through FA, then it can also be expressed through TG.

34 / 50

In drawing FA3 (which is equal to FA1 + FA2), a state will be declared final if

35 / 50

Using tree structure final state represent by

36 / 50

One language can be represented by more than one RE” this statement is____

37 / 50

TG can more then one initial state

38 / 50

TG can have more than one initial state.

39 / 50

In FA final state represent by _________sign

40 / 50

Which statement is true?

41 / 50

In drawing FA3 (which is equal to FA1 + FA2), a state will be declared final if

42 / 50

FA1 and FA2 are two FA’s representing two languages. Then FA3, which is sum of FA1 and FA2, will accept the strings which are

43 / 50

In TG there may exist no paths for certain string.

44 / 50

If FA1 accepts no string and FA2 accepts many strings, then FA1 + FA2 will be equal to

45 / 50

In FA final state represent by _________sign

46 / 50

Σ={a,Aa,Abb}, then string aAaAbbAa has ________ length.

47 / 50

PALINDROME can be defined by more than one regular language

48 / 50

Alphabet S = {a,bc,cc} has _______ number of letters.

49 / 50

In GTG, if a state has more than one incoming transitions from a state. Then all those incoming transitions can be reduced to one transition using _____________ sign

50 / 50

Alphabet S = {a,bc,cc} has _______ number of letters.

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