Question: SUBJECT: COMPUTATION THEORY (TRUE or FALSE) Please answer true or false for all questions below: 1. For the alphabet, = {a, b}, is a string

SUBJECT: COMPUTATION THEORY (TRUE or FALSE)

Please answer true or false for all questions below:

1. For the alphabet, SUBJECT: COMPUTATION THEORY (TRUE or FALSE) Please answer true or false for = {a, b},

all questions below: 1. For the alphabet, = {a, b}, is a is a string in string in * 2. For the alphabet, = {a, b}, if x*

2. For the alphabet, represents a character from , then xbx could represent the string, abb = {a, b},

if x represents a character from 3. For the alphabet, = {a, b}, if S = {aa, b},, then xbx could represent the string, abb

3. For the alphabet, then bbaaa S* 4. For the alphabet, = {a, b}, the string, = {a, b},

if S = {aa, b}, then bbaaa bb, can be generated from the regular expression, b a* b* 5. S*

4. For the alphabet, For the alphabet, = {a, b}, The string, baab, can be generated = {a, b},

the string, bb, can be generated from the regular expression, b a* b*

5. For the alphabet, from the regular expression, b* (ab)* 6. For the alphabet, = {a, = {a, b},

The string, baab, can be generated from the regular expression, b* (ab)*

6. For the alphabet, b}, the string, , is in the language, L ( (a a* = {a, b},

the string, + b)* ) 7. For the alphabet, = {a, b}, the string,, is in the language, L ( (a a* + b)* )

7. For the alphabet, abba, is in the language, L (a (a + bb)* ) 8. = {a, b},

the string, abba, is in the language, L (a (a + bb)* )

8. For the alphabet, For the alphabet, = {a, b}, the two regular expressions, a*b (a+b)8 = {a, b},

the two regular expressions, a*b (a+b)8 and (a + b)* b a* represent the same language.

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