Design a Turing machine with input alphabet (a, b) that accepts a string if and only if the string has the property described. The input string has more a's than b's.

For alphabet {0, 1}, the behavior of a Turing machine M can be described as follows: 1. Scan the tape and mark the first O that has not been marked. If no unmarked 0 is found, go to stage 4. Otherwise, move the head back to the front of the tape. 2. Scan the tape and mark the first 1 that has not been marked. If no unmarked 1 is found, reject. 3. Move the head back to the front of the tape and go to stage 1. 4. Move the head back to the front of the tape. Scan the tape to see if any unmarked 1s remain. If none are found, accept; otherwise, reject. The correct statements are: L(M) = {w|w contains more Os than 1s} OL(M) = {w|w contains less Os than 1s} OL(M) = {w|w contains an equal number of Os and 1s}

Use JFLAP software only. for turing machine

Give the state diagram for a Turing machine that decides the following language over E = {0, 1}: LF {w :w contains at least two 0's and at most two 1's}