7. Consider the two finite-state machines shown below FSM1 0,1 FSM2 0.0 Start Start 50 0.1...
6. (a) Each clock cycle, an input is provided to the finite state machine (FSM) below. Assuming that we start at state 00 and given an input for each tick, fill in the table to show the next state. (b) What bit sequence(s) does this FSM recognize? Your answer should be a string of bits (ex. “01” or “1110”). 11 0- 10 00 01 Time 0 1 2 3 4 5 6 input START 1 0 0 1 1 0...
Design a finite state machine that recognizes the input string "k", "klm", and "mkl" by outputing a "1" (otherwise output "0" for the input). the input alphabet is {k, l, m}. the output alphabet is {0,1} i) Draw the FSM ii) Create the state transition table iii) what is the sequence of states for kkkllmklmkmmkm
Question 9 [7 Marks] A state table for a finite state machine (FSM) is given below. Output Next State w=0 w=1 Curr state 1 [6 marks[a) Using the state-minimization procedure, determine which of the 7 states in the FSM are equivalent to other states? Show your work for full marks (continue on next page if needed). [1 mark] b) Is this a Mealy or a Moore FSM?
2. (20 pts.) Write the finite state machine (FSM) of the circuit shown below. Hint: In the given DEMUX below, S2 is the input signal, S1-Q1, s0-Q0 and there is a single output labeled as M. X100 FrO 113 1 NPUT IGartac Yemisc1o01 2. (20 pts.) Write the finite state machine (FSM) of the circuit shown below. Hint: In the given DEMUX below, S2 is the input signal, S1-Q1, s0-Q0 and there is a single output labeled as M. X100...
Table Q4.1 shows the state transition table for a finite state machine (FSM) with one input x, one output z and eight states. (a) Copy the table of Table Q4.2 into your examination book and determine the states and outputs for the input listed, assuming a start current state of ‘1’. Determine what function the FSM is performing. (b) Using the implication chart method, determine the minimal number of states. Show clearly your analysis. (c) Draw the reduced state transition...
Given the finite state machine: (c) 0,0 1,1 So Start S1 1,1 0,0 0,0 1,0 S2 S3 0,0 (i) Determine the transition table associated with the given state machine above (10/100) (ii) Write the simplest phrase structure grammar, G=(V,T,S,P), for the machine in 4(c)(i) (10/100) (iii Rewrite the grammar you found in 4(c)(ii) in BNF notation. (10/100) (iv) Determine the output for input string 1111, of the finite state machine in 4(c)i) (10/100) Given the finite state machine: (c) 0,0...
0/3 D6.15 Write an assembly main program that implements this Mealy finite state machine. happy The FSM state graph, shown below, is givenP and cannot be changed. The input is on Port A bit 0 and the output is on Port B bits 3,2,1,0. There are three states (happy, hungry, sleepy), and initial state is happy. hungry 1/8 1/2 143 0/4 sleepy a) Show the ROM-based FSM data structure b) Show the initialization and controller software. Initialize the direction registers,...
discrete mathematics Leavening question 4 solve others 4. Let be the automaton with the following input set A, state set S and accepting or final ("yes") state set F : A-t, b },s-b"11":2},7-bl } . Suppose s, is the initial state of M , and next state function F of M is given by the table B. Draw the state diagram D D() of the automaton 4 5. Construct the state diagram for the finite-state machine with the state table...
Please help me... 5. (a) Consider the deterministic finite automaton M with states S := {80, 81, 82, 83}, start state so, single accepting state $3, and alphabet E = {0,1}. The following table describes the transition function T:S xHS. State 0 1 So So S1 So S1 S2 So $1 82 S3 S3 82 Draw the transition diagram for M. Let U = {01110,011100}. For each u EU describe the run for input u to M. Does M accept...
Consider the following FSM state transition diagram: 7. Let's see if there is an equivalent state machine with fewer states by checking to see if any states in the diagram above are equivalent. Two states are equivalent if (1) they have identical outputs and (2) for each possible combination of inputs they transition to equivalent states. A. Start by filling in a "compatibility table" like the one shown below. Place an "X" in square (SISI) if SI produces a different...