Why do you think that the drop probability P of a RED gateway does not simply increase linearly from P = 0 at MinThresh to P = 1 at MaxThresh?
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- Given a graph G (N, A) on which each arc (i, j) E A has an associated value rij, which is a real number in the range of 0 ≤ rij ≤ 1 that represents the reliability of a communication channel from node i to node j. We interpret rij as the probability that the channel from node i to node j will not fail, and we assume that these probabilities are independent. Please formulate this problem as a shortest path problem and solve it using the Dijkstra's algorithm. 1 0.8 0.8 2 3 نیا 0.5 0.6 1 0.8 0.9 5 0.9 0.7Given a graph G (N, A) on which each arc (i, j) € A has an associated value rij, which is a real number in the range of 0 ≤ y ≤ 1 that represents the reliability of a communication channel from node i to node j. We interpret rij as the probability that the channel from node i to node j will not fail, and we assume that these probabilities are independent. Please formulate this problem as a shortest path problem and solve it using the Dijkstra's algorithm. 0.8 0.8 0.5 0.6 0.8 0.9 0.9 0.7Given the following PDA M, the correct statements are: 1 ɛ/ɛ/a L(M) = {a}. ɛ/ɛ/a L(M) = {w: w contains the substring a}. 2 a/a/ɛ For w = aa, there are 2 rejecting paths. For w = aaa, there is an infinite number of rejecting paths. 3
- There is a 100-story skyscraper there. If an egg drops from the Nth floor orIt will crack above. It won't shatter if dropped from any storey below. Two eggs are presented to you. Find N, while reducing the amount of drops for the worst scenario.To achieve consistency, the players have to reach an agreement on the game state.However, this opens a door to distributed consensus problems. Let us look at one ofthem, called the two-generals problem: Two generals have to agree whether to attacka target. They have couriers carrying the messages to and fro, but the delivery of themessage is unreliable. Is it possible for them to be sure that they have an agreementon what do? For a further discussion on consensus problems, see Lamport and LynchA demand paging system takes 100 time units to service a page fault and 300 time units to replace a dirty page. Memory access time is 1 time unit. The probability of a page fault is p. In case of a page fault, the probability of page being dirty is also p. It is observed that the average access time is 3 time units. Then the value of p is?
- where a is the start node and e is the goal node. The pair [f, h] at each node indicates the value of the f and h functions for the path ending at that node. Given this information, what is the cost of each path? The cost < a, c >= 2 is given as a hint. Is the heuristic function h admissible? ExplainYou are a detective in charge of bringing down drug dealers (D). A tip has led you to a small apartment complex where you believe one or more D might be hiding out. There are five apartments in a row. Each apartment could contain a drug dealer Dor could contain innocent people: adults (A), families with babies (B), or with teenagers (T). Before you break down a door, you need to be absolutely sure that a dealer D is inside, otherwise you could get sued for police sub-optimality. 1 2 3 4 5 m To help you narrow down where drug dealers D might be (if any are there at all!), you use the fact that different people make different noises. Every time you walk between two apartments, you can hear the louder of the two noises that are being made in those apartments. The loudest people are teenagers T, who blast music (m), the next loudest are babies B who cry (e), the next loudest is the drug dealer D, who makes a rustling sound (r), and the quietest people are adults A. who are totally silent…Use a coding matrix A of your choice. Use a graphing utility to find the multiplicative inverse of your coding matrix. Write a cryptogram for each message. C perform all necessary matrix multiplications. DGE OU T AHEAD BR 2 18 4 75 0 15 21 20 0 1 8 5 1 4 .... 1 1 -12 32 -15 Using the coding matrix the coded message is.····☐☐☐☐☐☐☐☐☐☐ 2 2 1 5 4 4 4 7 (Simplify your answers.) 61
- In a LSTM network, there are three gates: forget, input and output. Suppose, you are try to forecast the stock price of a company using 10 previous days observation. You have decided to use 15 neurons in the single hidden layer. What is the total number of parameters?Can anyone please explain to me why we have such equations below in part b) and c)? They are the solutions to the questions, but I can't really understand why and how to get that. Many thanks. ==== QUESTION ==== In the Shamir secret sharing scheme, we distribute a secret among q different users as follows. If our secret is a message (m1, . . . , mk) from V (k, q) then, we encode it as a codeword of the Reed-Solomon RSk(q) and give one coordinate to each user. In this problem, we will use q = 7, k = 4 and the parity check matrix H4 below for RS4(7). H4 = [1 1 1 1 1 1 1, 0 1 2 3 4 5 6, 0 1 4 2 2 4 1] a) Write a generator matrix for RS4(7) b) A new secret is selected and user #1 receives share value 0, user #2 receives share value 6 and user #3 receives share value 1 and are collaborating to discover the new secret. Explain why they can’t recover the secret with only this information. c) Now, suppose users #1, #2 and #3 (as in the previous item) discover, in addition to the values of…At Indiana Pacer games, 10,000 fans must enter through10 checkpoints in the hour before each game (interarrivaltimes are exponential). It takes exactly 3 seconds to have aticket processed. How long does an average ticketholderspend from arrival to passing through the checkpoint?