Draw an NFA and a DFA for each of the following regular expressions. (a) A(A|B)*AA (b) A(ABA)+B*
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Draw an NFA and a DFA for each of the following regular expressions.
(a) A(A|B)*AA
(b) A(ABA)+B*
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- (b) Find a regular expression that matches the FA above. (e) If the FA is a DFA, draw an equivalent NFA. If it is an NFA, draw an equivalent DFA.a) Construct the FA from the given Regular Expression a(a + b)*b + b(a + b)*a(a+b)* (aa) (a+b)*Construct the DAG and identify the value numbers for the subexpressions of the following expressions, assuming + associates from the left. a) a+ b+ (a+ b). b) a + b + a + b. c) a + a + (( a + a + a +(a+a+a+a))
- Simplify the following numeric expressions a) 8 -2 = b) 1 over 5-3 = c) ( 2 over 3 ) in parentheses and -3 outside the parentheses on top: Simplify the following Boolean expressions to a minimum * :number of literals F = abc + (a + c) + ābc12. Simplify the following Boolean expressions to a minimum number of literals: A. (a’ + c’) (a + b’ + c’) B. (a + b+ c’)(a’b’ + c)
- Simplify the following Boolean expressions to a minimum number of literals: (Note:Literal(AND,OR,NOT)) ∗ xyz + x ′ y + xyz’ a ′ bc + abc ′ + abc + a ′ bc’Simplify the following Boolean expressions to a minimum number of literals: (e) (a + b + c')(a' b' + c) (f) a'bc + abc' + abc + a'bc'2. Look for the dual of the following Boolean expressions:a. xyz + x'y'z'b. xz' + x⋅0 +x'⋅1
- Given a and b are int variables and c is a double variable. The initial value for a, b, and c are 8, 4, and 2.5. Show the working steps and result for the following expression:(i) a + b++ - cConsider the following regular expression and draw equivalent DFA and write CFG for it: (1 + ε)(00*1)*0* where ∑ = {0, 1} Note: You are only required to draw DFA and write CFG, there is no need to provide conversion steps.Draw a flowchart for a C-POGRAM that can solve the following problems. 1. XYZ is an application program that will accept 10 numbers from the user. The sum of all numbers greater than 50 must be displayed on the screen.