{11+110}*0
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{11+110}*0
{00}*{11}*
Finite Automata and regular Expression Given the following Finite automata: 1. 0, 1 0, 1 0, 1 What regular expression does it accept?
(a, b): 3. Construct (draw) finite automata for the following regular expressions over the alphabet ? (b) a'b
Find regular expressions for the
languages accepted by the following automata.
Find regular expressions for the languages accepted by the following automata.
Design a modulo-11 up/down counter using a regular modulo-16
counter and any combinational logic. The modulo-11 up/down counter
has four modes; count up by 1, count up by 2, count down by 1, and
no count. A formal description of the modulo-11 up/down counter is
shown below.
Inputs: ctrL0, ctrl-1 є {0, 1} State/Output:s (0,1, 10) The state transition function is defined as: s(t) if ctrl-0-0 and ctrl-1 = 0 (s(t)+ 1) mod 11 ifctl_0-0 and ctrl 1-1 s(t+1(s(t)+2) mod1...
Find regular expressions for the languages accepted by the
following automata(b and c)
(b) (c)
Finite state machines & Regular Expressions
Please select the best option
1.
For the following questions Let r, s, t be regular expressions
for the same alphabet "á" (left column). Get the property on the
right side that produces equality for each regular expression.
2.
From the diagram of the solution M = (Σ, Q, s,, F) is
respectively:
e would be NONE.
3.
The following graph corresponds to a diagram of:
A. Transition machine and states
b. Transition...
Automata Theory - Finding a regular expression for each of the following languages over {a,b} or {0,1}: I've written the solution . Please show steps on how to approach the problems that I mentioned in parentheses. The ones where I put my own regular expression check and see if it's still right. Thanks Strings with .... odd # of a's ---> (b*ab*ab*)b*ab* even # of 1's ---> 0*(10*10*)* ---> my answer was 0*10*10* (is this still right?) start & end...