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a ) Draw the DFA that, for the alphabet Sigma ( 0 , 1 ) accepts all strings that do not have any consecutive

a) Draw the DFA that, for the alphabet \Sigma (0,1) accepts all strings that do not have any consecutive 0's or 1's (e.g.,0,0101,101, and 10 are accepted but 11,001 and 01001(k) are not accepted).
b) Describe what a halting problem is in Turing Machines (marks).
3. a) With the knowledge you have attained about Turing machines, list and describe the types of Turing machines (16 Marks).
b) Describe what a Turing Machine is?(4 marks).
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