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Create a Mealy FSM with an input A and an output Z. If 10101 shows up on A, then in the same cycle 1 should show up on Z, else Z is 0. Do the entire FSM design following all steps: State diagram, state tables, all equations, and circuit. All unneeded states are don't-cares. Finally, you may only use D flip-flops for state (no other flip-flops/latches). Show all work for all stages for full credit.
USE Decoders for the logic in the combinational part of the circuit, only use a few gates to finish the logic. Use the minimum number and minimum size decoders necessary to answer the problem.
Write some examples of declarative knowledge. Write some examples of procedural knowledge. Then, compare examples, highlighting the similarities & differences.
We know by rice's theorem that none of the following problems are decidable. However,are they recursively enumerable,or non-RE? IS L(M) infinite?
There are four processes that are going to share nine tape drives. Their current and maximum number of allocation numbers. Is system in a safe state? Explain why or why not?
Argue that the following prob is NP Complete. Given list of positive integers, u1,u2,...un (in binary representation) and asked if there is partition of this set into 3 subsets, each of which has same sum.
Given monotone instance of Satisfiability, together with number k, problem of Monotone Satisfiability with Few True Variables asks: is there satisfying assignment for instance in which at most k variables are set to 1.
Suppose f is a function that returns the result of reversing the string of symbols given as its input, and g. What ambiguity exists in the statement x?
Express the given correctness properties in LTL. Defne propositions/variables to model the events mentioned in the question. If a parent process calls the blocking waitpid() system call then it is blocked until child process terminates.
Design Turing machine (using Sipser notation) having at least 4 nontrivial (i.e., nonrejecting) states and at least six nontrivial (i.e., not to the rejecting state) transitions.
Create a standard 1-tape Turing machine M to calculate the function sub3. Specifically, calculate sub3 of a natural number represented in binary.
Rewrite the productions for each of the following nonterminals as right regular grammars: Identifier, Float. Show the moves made using the DFSA for identifiers in accepting.
Design in JFLAP a Truing machine that takes as input a tape containing a series of n 1s, Where n >= 0, terminated by an = sign.
Consider a logic function with three outputs, A , B , and C , and three inputs, D , E , and F . The function is defined as follows: A is true if at least one input is true, B is true
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