Construct a finite state machine that takes a bit string x(1)x(2)...x(k) to 000x(1)x(2)...x(k).
You have to see and add the left and right directions as well and even write the transition table for it.
Construct a finite state machine that takes a bit string x(1)x(2)...x(k) to 000x(1)x(2)...x(k).
4. Construct a finite-state machine that changes every other bit, starting with the second bit, of an input string, and leaves the other bits unchanged. (Show as a diagram.) 5. Construct a finite-state machine that accepts bit strings that contain at least 3 consecutive 1's. 6. Construct a finite-state machine that accepts bit strings that do not contain any 3 consecutive l's 4. Construct a finite-state machine that changes every other bit, starting with the second bit, of an input...
Let Σ = {0, 1, 2}. Draw the diagram of a finite state machine that takes as input two strings from Σ∗ and outputs their sum (as ternary strings). The machine should read pairs of digits at a time – one from the first string in the sum, and one from the second string in the sum.
Construct a finite-state machine that determines whether the input string read so far ends in at least five consecutive 1s.
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
construct a finite state machine with output that recognizes the word llama at the end of any string. use ∑ to represent the input alphabet and ∑ - {a} to represent the alphabet minus the letter a.
Design the following finite state machine (FSM). It has two 1-bit inputs (in1 and in2) and two 1-bit outputs (out1 and out2). The first output (out1) bit should be equal to one if, on both of the last two cycles, in1 and in2 were EQUAL to each other; otherwise, out1 should equal zero. The second output (out2) should be equal to 1 if, on the last cycle, in1 and in2 were NOT EQUAL to each other; otherwise, out2 should equal...
1. Construct a finite-state machine with output that models a candy machine that accepts only pennies. Cando costs 3 cents and the machine always keeps the money for any amount greater than 3 cents. The customer can bush buttons to receive candy or to return pennies. Represent the machine with a state table. 2. Construct a finite-state machine with output that delays input by two bits using 11 for the delay. Represent the machine with a state diagram.
Give the answer for the above 7 questions independently Construct a MEALY finite state machine for a “Wacky” mod 6 counter. If it receives a 1 it counts up by 1. If it receives a 0 it counts up by 2. An alarm sounds when the count reaches 4 or 5. 1. What are the machine states? 2. What are the inputs? 3. What are the outputs? 4. Draw state table. 5. Draw the state diagram. 6. Define the circuit...
Build a deterministic finite-state machine that accepts all bit strings in which the first and last bits are not the same, and that rejects all other bit strings. This problem requires at least five states. Here are three examples of strings that should be accepted: 01 0010011 11110 Here are three strings that should be rejected: 01010 1 11101
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...