3. Convert the nfa defined by 8(qo, a) {90, 91} 8(91, b) = {91, 92} 8(92, a) = {92} with initial state go and final state q2 into an equivalent dfa. -
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- TM M = (Q, E, I, 6, 90, 9a, qr), where Q = {90, 91, 92, 9a, 9r}, Σ = {0, 1}, r = {0, 1, L}, and 8 is: 8(qo, U) = (qr, U, R) 8(90, 0) = 8(go, 1) (91, 0, R) (qo, 1, R) = 8(g1, L) = (ga, U, R) 8(91,0) = (91, 0, R) 8(91, 1) = (92, 1, R) = (92, U, R) 8(92, U) 8(92, 0) = (90, 0, R) 8(92, 1) = (92, 1, R) i. Prove that M is NOT a decider. ii. Mathematically describe the language A that M recognises. Prove that A ≤ L(M). iii. Prove A = L(M). iv. Is A Turing-decidable? [Give clear reasons for your answer. No need for a formal proof.]Let A = {a, b, c}, B = {x, y}, and C = {0, 1}. Identify B × B × B.: Consider Q1. Replace: AA() with aa = bb + cc; BB() with bb = aa * cc; CC() with cc = bb - aa; d write the corresponding Verilog RTL. Comply with our coding guidelines completely.
- Translate the following specifications into English where F(p) is“Printer p is outof service”, B(p) is “Printer p is busy”, L(j) is “Print job j is lost”, and Q(j) is “Print job j isqueued”. a) ∃p(F(p) ∧ B(p)) → ∃jL(j)b) ∀pB(p) → ∃jQ(j)c) ∃j(Q(j) ∧ L(j)) → ∃pF(p)d) (∀pB(p) ∧ ∀jQ(j)) → ∃jL(j)Q2: Design a PDA for accepting a language {0^1m0n | m, n>=1} give the ID form as we explain in the lecture. Apply the string "00011000" on this PDA using ID transitions.Q2: Besides the while-loop in Q1, I want to implement a 2nd while-loop running in parallel with the first while: while(1) { wt(1); XX); } However, on an MCU there is no parallelism. (For ex., on Arduino I can define only one loop() function.) Write a single while that does the job of both whiles. (a) Write it in a procedural style. (b) Write it the super-loop style (state-machine with fixed heartbeat).
- Please do it in c++ as soon as possible. From the get go, Mr. Chanek has a grid an of size n×m Each phone (x,y) contains a number ax,y demonstrating the course of how the ball will move. ax,y=1 — the ball will move aside (the accompanying cell is (x,y+1)); ax,y=2 — the ball will move to the base (the accompanying cell is (x+1,y)); ax,y=3 — the ball will move aside (the accompanying cell is (x,y−1)). Each time a ball leaves a cell (x,y), the number ax,y will change to 2. Mr. Chanek will drop k balls progressively, each start from the primary line, and on the c1,c2,… ,ck-th (1≤ci≤m) segments. Choose in what segment each ball will end up in (position of the ball in the wake of leaving the grid). Input The chief line contains three whole numbers n, m, and k (1≤n,m≤1000, 1≤k≤105) — the size of the cross section and the amount of balls dropped by Mr. Chanek. The I-th of the accompanying n lines contains m numbers ai,1,ai,2,… ,ai,m (1≤ai,j≤3). It will satisfy ai,1≠3 and ai,m≠1. The…Abstract: the main purpose of this experiment is build real time system using PPI 8255 to control devices connected to. Problem description: assume that there are two devices are connected to port A and two sensors are connected to port B of PPI 8255. They work according to the following table Devices (DID2) 01 10 Sensors (S1S2) 00 01 10 11 11 00 Write a program to control these two devices according to the values of sensors. Each group should submit a zip file which contains the following files Code file: (assembly language code) - Simulation file Report (pdf file) (details of every single step in the code, also what have you learned from this experiment)Using functional C++ programming, not OOP Given set A = {23, 56, -7, 6, 0, 75, 2.7, -3.6, 8, -4.77, 43, 678} and set B = {5, 8, 46, -98, 46} a. Using q sort approach, sort the numbers in set A and B jointly. b. Using RAM diagrams, show the values of parameters that are passed between the partition() function and sort()
- 2. Define the function O(k), with k > 2, as 22 + 4? + 62 + ·..+ m? where m is the largest even number that is < k. Please implement the function in MIPS and make sure your implementation indeed works on the simulator, by printing the value O(15) to the terminal.∑ = {C,A,G,T}, L = { w : w = CAjGnTmC, m = j + n }. For example, CAGTTC ∈ L; CTAGTC ∉ L because the symbols are not in the order specified by the characteristic function; CAGTT ∉ L because it does not end with C; and CAGGTTC ∉ L because the number of T's do not equal the number of A's plus the number of G's. Prove that L ∉ RLs using the RL pumping theorem.As a teaching administrator of the department, your responsibility is to schedule the classes for a particular classroom. Suppose there are n classes, each class i is represented by its start time and finishing time [Si, fi], and we say that two classes i and j are non-conflicting if they do not overlap in time (i.e., sizfj or szfi). You want to schedule as many classes for the classroom as possible, but the scheduled classes should be non-conflicting. Develop an algorithm so that you can select the maximum number of classes for the classroom. (We are expecting either pseudocode or language description of your algorithm)