Given the following digraph of the finite state machine: S1 1 So 1 S3 1 1 1 S5 S2 S4 Convert the digraph to the state-transition table.
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- The partially completed table below shows the ten basic solutions to the following e-system. The basic variable(s) in basic solution (D) is/are (Use a comma to separate answers as needed.) X, +X2 +S, = 25 3x, +X2 +S2 = 33 5x, +X2 +S3 = 45 In basic solution (D), which variables are basic? X1 X2 82 $3 (A) (B) (C) (D) (E) (F) (G) (H) (1) (J) 25 33 45 25 8 20 33 -8 12 45 - 20 - 12 - 80 - 10 25 - 42 11 14Q2: Find the convolution of the following two signals: X(n)-28(n) + 8(n-2) +38(n-3), h(n) -{ = 2 ; n = -1,1 ; n = 0,2 elsewhereO O O o icket systemMy Dispense Academic Calendar My courses (8) - 13 March > Mid Course dashboc 3 4 1 and AB = -2 5 If A = 1 find b24, the (2, 4)-entry of B. vered -1 0 3 (а) — 4 (b) 8 (c) -2 (d) 3 (e) 11 of 1.00 stion Select one: Od O e
- 18. More Hotel C (ExH). Given the scenario in Mindscape 16–that is, the hotel starts full-suppose now that the Infinite Life Insurance Company, which has lots of employees-in fact, there are as many employees as there are natural numbers-decides to provide each of its employees with a private room. Is it possible for the night manager to give each of the infinitely many employees his or her own room without kicking any of the other guests onto the streets? By the way, as you may have guessed, after this busy evening, the night manager quit and got a job as the night manager of a nearby Motel 6 (it only had 56 rooms).Why do zebras have stripes? One hypothesis is that stripes help keep biting flies away. Trinity wants to test this hypothesis with an experiment. She will use 15 horses as the subjects in her experiment, and assign them to 3 treatments, as follows: 5 horses will wear a fabric coat that is printed with zebra stripes, as shown above 5 horses will wear nothing 5 horses will wear a fabric coat that is printed with a solid grey colour Trinity will record a video of each horse for 1 hour. She will use the video to determine the number of biting flies that land on the horse's back. a) What types of experimental group do each of (i), (ii), and (iii) represent? Choose from: Main experimental treatment group Classical control Positive control Negative control b) Why is it important for Trinity to include group (iii) in her study? Provide a brief explanation. Hint: you can describe potential scenarios for results to help explain why group (iii) is needed. c) Can you suggest ONE potential…Exercise 5.5. John owns six discs: 3 of classical music, 2 of jazz and one of rock (all of them different). How many possible ways does John have if he wants to store these discs on a shelf, if: (a) No restrictions are enforced; (b) The classical discs and the jazz discs have to be stored together; (c) The classical discs have to be stored together, but the jazz discs have to be separated.
- Mr. Montes is writing a short, three-question, true or false quiz for his Algebra 2 classes. He had planned on using a random answer generator to determine which of true or false would be the correct answer for each quiz question, but his internet is not working. Instead, he writes each possible answer combination on a small slip of paper, folds each paper in half, and then places them in a box. Without looking, he draws one of the slips of paper 2. List the outcomes in the sample space. Let T = True and F = False.Please I need urgent help!S2)
- ath 1314 Lab Module 2 8. The ABC Ink Company is a small family-owned company that sells packages of ink cartridge refills for smart pens. The Xavier set contains one blue ink refill and one black ink refill. The Yvonne set includes two blue ink refills, three black ink refills, and one red ink refill. The Zena set includes four blue ink refills, five black ink refills, and one red ink refill. The company has sold most of its stock and has found that it has only 11 blue ink cartridge refills, 14 black ink cartridge refills, and 3 red ink cartridge refills. How many of each set should the company package to sell to use all of the remaining ink cartridges so that there will be none left in inventory. X = a) Describe what the variables represent: y = Z = b) Write the system of linear equations: c) Solve the system of equations using Gauss-Jordan Elimination. Show the beginning matrix, all row operations, and the final matrix. Use proper notation. Write the solution as an ordered triple, if…jeans? Ro 3. To login to a particular phone app, users must create a 6-character password using only the digits 0-9. (a) How many unique passwords can be generated given the above requirements? (b) How many passwords are possible if no characters in the password are repeated? (c) How many passwords have 3 as the first character and an even number as the last character? (Here we consider 0 to be an even number.)