Construct a Turing machine that decides the language represented by the regular expression ...

Construct a Turing machine (provide a full diagram) that decides the language represented by the regular expression H00*. The input alphabet here is ft,0,. Construct a Turing machine provide a full diagram for the language #0 >M n>m The input alphabet here is # Note: this is similar to but NOT the same as the example on slide Design a fragment of a TM that, from a state Beg? goes to a state Ye or No" depending on whether you are at the beginning of the tape or not, without corrupting the contents of the tape (Slide 3.1.i). . Design a fragment of a TM that, beginning from the current cell, shifts the contents of the tape right, typing in the current cell a 0 (Slide 3.1.k). Assume the tape alphabet is f0,1,-J, and that . Design a fragment of a 2-tape TM that swaps the contents of the tapes, from the position where the heads are at the beginning and there are no blanks followed by non-blank symbols (Slide Design a fragment of a TM that, from a state "Go to the beginning", goes to the beginning of the tape and state "Done" (Slide 3.1.j) neither 0 nor I ever occurs after the leftmost blank on the tape. 3.2.c). Tape alphabet: f0,1,-j State Theorem 3.13 and provide a very brief (half-page or so) yet meaningful and to-the-point explanation of its proof idea. Do not go into (m)any technical details Construct a Turing machine (provide a full diagram) that decides the language represented by the regular expression H00*. The input alphabet here is ft,0,. Construct a Turing machine provide a full diagram for the language #0 >M n>m The input alphabet here is # Note: this is similar to but NOT the same as the example on slide Design a fragment of a TM that, from a state Beg? goes to a state Ye or No" depending on whether you are at the beginning of the tape or not, without corrupting the contents of the tape (Slide 3.1.i). . Design a fragment of a TM that, beginning from the current cell, shifts the contents of the tape right, typing in the current cell a 0 (Slide 3.1.k). Assume the tape alphabet is f0,1,-J, and that . Design a fragment of a 2-tape TM that swaps the contents of the tapes, from the position where the heads are at the beginning and there are no blanks followed by non-blank symbols (Slide Design a fragment of a TM that, from a state "Go to the beginning", goes to the beginning of the tape and state "Done" (Slide 3.1.j) neither 0 nor I ever occurs after the leftmost blank on the tape. 3.2.c). Tape alphabet: f0,1,-j State Theorem 3.13 and provide a very brief (half-page or so) yet meaningful and to-the-point explanation of its proof idea. Do not go into (m)any technical details