Part1

(e) Dertemine whether the Turing Machine accepts or rejects strings “bab” and “bba.

(f)Describe in words the conditions under which the Turing machine accepts the input string.

Part2

(e) Simulate the Turing machine on input ‘abbbaa’. Does it accept? Draw the final two configurations of the Turing machine computation. In the last configuration, the Turing machine is either in the accept or reject state

(f) Describe in words the conditions under which the Turing machine accepts the input string

Here is a description of a Turing machine. The input alphabet is (a, b). The state set is:{ qo. 91. 92, 93. 94. qacc qrej )The transition function is given in the table below:zbEbLbqo94a(q1. a, R) (q1. a, R) (92, a, R) (qacc a, R) (qrej. a, R)b(q2. b, R) (q1. b, R) (92, b, R) (qrej. b, R) (qacc. b, R)(qrej. *, R) (Q3. *, L) (q4. *, L) (arej. *, R) (qrej. *, R)(e)Dertemine whether the Turing Machine accepts or rejects strings "bab" and "bba"(f)Describe in words the conditions under which the Turing machine accepts the input string.Here is a description of a Turing machine. The input alphabet is (a, b). The state set is:{ qo. qa. qby qca. qeb qlleft qacc, qrej )The transition function is given in the table below:obqaqbqeaqebAleft(qa. *, R)(qa a, R) (qp. a, R) (qleft. *, L)(qrep *, R) (qleft, a, L)b(qb. *, R) (qa. b, R) (qb. b, R) (qrej. *, R) (qileft. *, L) (qleft, b, L)(qacc *, R) (qca. *, L) (qet> *, L) (qlace *, R) (qlace *, R) (qo. *, R)(e)Simulate the Turing machine on input "abbbaa’. Does it accept? Draw the final two configurations of the Turing machinecomputation. In the last configuration, the Turing machine is either in the accept or reject state.(f)Describe in words the conditions under which the Turing machine accepts the input string

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Here is a description of a classic experiment in social psychology that I am curious to know your thoughts

about: 

“From 1951-1958, social psychologist Solomon Asch conducted experiments to explore individual conformity to group pressure. He told subjects that he was conducting a vision test. He showed subjects a single line, and then asked the subjects to compare the single line to a set of three lines and to identify which of the three lines was the same length as the single line. The correct answer was always obvious, and subjects had no trouble getting the right answer – when they were alone.

Asch had actors pretending to be fellow subjects come into the room to “take the test” with a real subject, but he had the actors give the wrong answers.

If there were only one or two actors giving the wrong answers, the subjects typically continued to give the obvious, correct answer. But when there were three or more actors in the room, all giving the wrong answers before it was the subjects’ turn to answer, the subjects began conforming to group opinion and gave the obviously wrong answer 33% of the time.

However, when there was at least one actor giving the correct answer before the subjects’ turn to answer came up, the subjects reverted back to giving the correct answer.”

What are your thoughts on this experiment? Why did those people give the wrong answer when it was obvious what the right answer was? Do you think this experiment says something more general about the way we think or act in group situations?

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Can someone help me with this one? I am not sure where to start…

Here is a 2×2 matrix where one of the entries Is an unspecified numberx which is not equal to zero. Since there is a variable in the matrix, you will not be able to use a tool or calculator to manipulate the matrix. Using pencul and paper, perform the necessary rowoperations to find the inverse of this matrix. (Note: Some of your answers may include the symbol x.) D x3 0Give the inverse matrix below: [1 <1: ~i ‘ sym-olc mmaumq an

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Here is a simple questions using racket language.

Here are two files, and you can change the codes in the hw.rkt to get the answer I need.

Please the follow the requirement.

It is a simple assignment for you guys, so please finish it quickly. Thank you.

Notice: It should be finished in 2 hours, but I cannot set it as deadline right now. Please finish it in 2.5 hours, I will appreciate!

• Attachment 1
• Attachment 2

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I am having a hard time with this question any help this would be great

Here is a table showing all 52 cards in a standard deck. Face cards Color Suit Ace Two Three Four Five Six Seven Eight Nine Ten Jack Queen King Red Hearts A. 2. 30 4V 5. 6. W at 9Q 1110 J" Q. X.Red Diamonds A0 20 30 4O 50 60 7O 80 9Q 100 JO 90 KOmask Spades A0 20 so 4; so so 74 so 9. 104 JO Qt K0mask Clubs Ash 2-!- 34- 44» 5-!- 6-!- 74- all» 9:!- 1u-l- A Q!» Kt!- Suppose one card is drawn at random from a standard deck.Answer each part. Write your answers as fractions. (a) What is the probability that the card drawn is a face card? i] (b) What is the probability that the card drawn is a heart? I (c) What is the probability that the card drawn is a face card or a heart? I >< I—I‘I’I’5-o

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