Construct a state table with a minimum number of states for a vending machines
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A: let No coin = 0 Nickel = 01 Dime = 10 Quarter = 11 $0.35 = 35 cents
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Construct a state table with a minimum number of states for a vending machines that accepts dimes and nickels and dispenses a candy once the total accumulated amount reaches 30 cents and returns any possible change.
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- Show that the argument is valid, indicating the rule of inference or logical equivalence applicable to each step. ∃x ( C(x) ∧ ( ¬ S(x) → ( V(x) ∨ W(x) ) ) )∀x ( V(x) → ¬ C(x) )¬ ∃x ( W(x) ∧ C(x) ) _________________________∴ ∃x ( S(x) ∧ ¬ W(x) )Draw diagram of a Finite State Machine that accept words defined by the following regular expression: a(a|b)∗a Remember, a machine accepts a word if sequence of transitions will lead to an accepting state. Hint: from start, machine reads characters and stays in undecided state or moves to accepted state.Correct answer will be upvoted else downvoted. Computer science. in case there are two planes and a molecule is shot with rot age 3 (towards the right), the cycle is as per the following: (here, D(x) alludes to a solitary molecule with rot age x) the primary plane delivers a D(2) to the left and lets D(3) progress forward to the right; the subsequent plane delivers a D(2) to the left and lets D(3) progress forward to the right; the primary plane lets D(2) forge ahead to the left and creates a D(1) to the right; the subsequent plane lets D(1) progress forward to one side (D(1) can't create any duplicates). Altogether, the last multiset S of particles is {D(3),D(2),D(2),D(1)}. (See notes for visual clarification of this experiment.) Gaurang can't adapt up to the intricacy of the present circumstance when the number of planes is excessively huge. Help Gaurang find the size of the multiset S, given n and k. Since the size of the multiset can be extremely huge, you…
- Design an IU library management system through nested if-else. Here is a pseudo code. If a student is enrolled in I.U and has enrollment i.d so check library card. If it is green he can lend books from book bank only for two months, if it is blue he can lend books from Reference library only for a week. If it is yellow he can lend books from Circulation library for one day. If a student has green card and return book above two months so ask how many days are above from due date than charge rupees 30/ day. Calculate the total amount in the last. If a student has blue card and return book above a week so ask how many days are above from due date than charge rupees 50/ day. Calculate the total amount in the last. If a student has yellow card and return book above a day so ask how many days are above from due date than charge rupees 100/ day. Calculate the total amount in the last. I WANT CODE IN C++When the DFA minimization algorithm merges states p and q, then a) p and q are dead-end states b) p is distinguishable from q c) p and q are start states d) p is equivalent to q e) p and q are not reachable from the start stateConstruct a FSM that models a vending machine that has a door that can be opened only after $0.35 in any combinations of nickels, dimes, and quarter. Once the door can be opened, the customer opens it and takes a paper, closing the door. No change is ever returned no matter how much extra money has been inserted. The next customer starts with no credit. Determine the state table. Draw the state diagram.
- An FSM Moore Vending machine sells chocolate bars for £1 each. System’s options: 1)entering no money 2) insert 50cents followed by another 50cents => get a chocolate bar 3) insert 50cents followed by $1 => receive change => get a chocolate bar 4) insert 50cents followed by $2 => receive change => then get a chocolate bar 5) insert $1 => get a can 6) insert $2 => receive change => then get a chocolate From the above translate these options into a state diagram, (Moore machine)Three persons P1, P2, and P3 were invited by their friend F to make some smørbrød (sandwich made of bread, eggs, and tomato) together. To make a portion of smørbrød, three ingredients are needed: a slice of bread, a slice of tomato, and a slice of an egg. Each of these persons P1, P2, P3 has only one type of each of the ingredients: person P1 has slices of bread person P2 has slices of tomato; person P3 has slices of egg. We assume that persons P1, P2, and P3 each has an unlimited supply of these ingredients (i.e., slices of bread, slices of tomato, slices of egg), respectively. Their friend F, who invited them, also has an unlimited supply of all the ingredients. Here is what happens: the host F puts two random ingredients on the table. Then the invited person who has the third ingredient picks up these other two ingredients, and makes the smørbrød (i.e., takes a slice of bread, puts on it a slice of tomato, and puts on top a slice of egg), and then eats the smørbrød. The host of…Use the Systematic Semantic Tableaux to show ∀x∀y[p(x,y) → ¬p(y,x)] ⊧ ∀x¬p(x,x) .
- Minimize the following DFA a. Fill out the transition table for the minimum state DFA. Label out start and final states: Start/Final? DFA states a b b. Give the transition table with renamed states, and draw the graph version of the DFA for this table.Using the laws of logical equivalence show: ∀x ∈ U. (P (x) → ¬Q(x)) ≡ ¬∃x ∈ U. (P (x) ∧ Q(x)q8- Alice and Bob are using the Diffie Hellman algorithm to agree on a shared secret. They exchange the values for the base (g) and modulus (p), select their own secret values (Alice chooses ‘a’ and Bob chooses ‘b’) and then proceed to use the algorithm to agree on a secret value. Assuming the following values: g = 7 p = 13 A = 1 (Alice’s intermediate value) b = 3 (Bob’s secret value) Answer the following questions: What is the intermediate value (B) that Bob calculates and sends to Alice? What secret value has Alice chosen? What is the secret value (s) that was agreed?