el Turing machine which decides the following language
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- Draw a Turing Machine that accepts the following language ing). L = {w ∈ {a,b}* | w is a palindrome }. (For example, a, b, bb, abba, aba, bbb are members of L, but abb, ba, bba are not.}. Define a Turing Machine that accepts the following language:L = {w ∈ {!, }∗| w = vw'v where v, w' ∈ {!, }∗, |w'| = 2, and |v| = 3}Write a DTM (deterministic Turing Machine) that computes the function nap: {a,b}*→{a,b}* where nap(w) = 1, if w is not a palindrome nap(w) = 0, if w is a palindrome
- Give a Turing Machine which accepts the regular language a(a + b)∗a + b(a + b)∗b. (i.e., if the string is in the language, then the machine halts in the accepting state.)Construct a Turing Machine that recognizes all palindromes of even lengthover the alphabet {a, b}, i.e. L = {wwR |w ∈{a, b}∗and wR is the reverse of w}Give the state diagram for a Turing machine that decides each of the following language over Σ = {0, 1}: L6 = {w : w contains both the substrings 011 and 101} L7 = {w : w contains at least two 0’s and at most two 1’s
- Give the state diagram of a Turing machine that recognizes the language L={aibjci+j | i, j∈N}.Construct a Turing Machine that accepts the language L defined as follows: L = { w: num, (w) #num,(w) }.Define a turing machine that accepts the language: Given any w where w= {a, b} produces the string www I'll upvote, please soon as posible
- Create a Turing Machine(TM) over Σ = {a , b} to accept the language: L = { a^n b^m : 0 < n < m }Create a Turing Machine where the alphabet is { a b c } and L be the language of all words in which all the a's come before the b's and there are the same number of a's as b's and arbitrarily many c's that can be in front, behind, or among the a's and b's. These strings should be accepted ab abc acb cab cacbc caaccbcb caabcb ccacaabcccbccbc These strings should be rejected a b c ba bab abab abbab bbbbaab bbbbbbbbb aaaabbbbb aaabbbbaaabbbb handwritten digaramCreate a Turing Machine where the alphabet is { a b c } and L be the language of all words in which all the a's come before the b's and there are the same number of a's as b's and arbitrarily many c's that can be in front, behind, or among the a's and b's. These strings should be accepted ab abc acb cab cacbc caaccbcb caabcb ccacaabcccbccbc These strings should be rejected a b c ba bab abab abbab bbbbaab bbbbbbbbb aaaabbbbb aaabbbbaaabbbb Handwroitten weill work.