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- Correct answer will be upvoted else downvoted. Four players take part in the season finisher competition. The competition is held by the accompanying plan: the principal player will play with the second, and the third player with the fourth, then, at that point, the victors of the sets will play in the finals of the competition. It is realized that in a match between two players, the one whose expertise is more noteworthy will win. The ability of the I-th player is equivalent to si and all expertise levels are pairwise unique (i. e. there are no two indistinguishable qualities in the exhibit s). The competition is called reasonable if the two players with the most elevated abilities meet in the finals. Decide if the given competition is reasonable. Input :The principal line contains a solitary integer t (1≤t≤104) — the number of experiments. A solitary line of experiment contains four integers s1,s2,s3,s4 (1≤si≤100) — ability of the players. It is ensured that every one…Anthony, Shirley and Jennifer belong to the Dancer Club. Every member of the Dancer Club is either a skier or a mountain climber or both. No mountain climber likes rain, and all skiers like snow. Jennifer dislikes whatever Anthony likes and likes whatever Anthony dislikes. Anthony likes rain and snow. Using resolution, please find: is there a member of the Dancer Club who is a mountain climber but not a skier?A detective has interviewed four witnesses to a crime. From the stories of the witnesses the detective has concluded that: If the handyman is lying, then so is the butler. The gardener and the handyman cannot both be telling the truth. The cook and the gardener are not both lying. The handyman is telling the truth only if the cook is lying.
- Question 3: Consider a single elimination tournament of 16 football teams, laid out as in the diagram below. Once a team loses it is out of the tournament. Every team must play until it is eliminated. The starting positions for each team are fixed. A matchup (X,Y) represents a game between teams X and Y. A round is the set of all the matchups at a given stage of the tournament (the matchups above the round title in the diagram). Thus round 3 in the diagram below is the set {(D, E), (I,O)} of matchups. An outcome is the union of all the matchups along with the winner. (Essentially two outcomes are different if the winners of the games produce a different letter in at least one place in the diagram below.) A A B C D E F G H D E G D E Round 1 Round 2 Round 3 D WINNER Round 4 O L N -J -K Round 3 Round 2 Round 11 a) How many unique outcomes are there in this tournament? b) How many unique outcomes are there where A wins the entire tournament? c) How many unique outcomes are there where D…onsider the challenge of determining whether a witness questioned by a law enforcement agency is telling the truth. An innovative questioning system pegs two individuals against each other. A reliable witness can determine whether the other individual is telling the truth. However, an unreliable witness's testimony is questionable, below is a confusion matrix of all the possible outcomes from a given scenarios, This pairwise approach could then be applied to a larger pool of witnesses. Answer the following: Assume a pool of K witnesses, in which the reliable ones are eager to help solve a case, and the unreliable ones are equally eager to hide the truth. Prove that if more than half of the witnesses are unreliable, the approach outlined above cannot help identifying the reliable witnesses.Suppose you begin with one pair of newborn rabbits. At the end of the third month, and at the end of every month thereafter, they give birth to two pairs of rabbits. Each pair of offspring reproduces according to the same rule. Assume that none of the rabbits dic. Let fn be the number of pairs of rabbits at the end of month n, just after the new pairs have been born. We have f₁ = 1, f2 = 1, and f3 = 3. Which of the following is a recurrence relation for fn? Select one: O A. fn fn_1 + fn_3 O B. fn fn-1 +2fn_2 O C. fn fn-1 +2fn 3 O D. fn = fn-1 + fn_2 + fn_3
- In a private university, students can enrol for at least 1 to a maximum of 5 subjects in a semester. Subjects that are to be offered in that particular semester will be assigned to a class. One class should have at least 5 students and up to a maximum of 40 students. Multiple classes for a subject can be created if the students number enrolled for the subject is large. A subject might not be offered on that semester depending on the needs. A lecturer can be assigned to zero and up to a maximum of 4 classes on that particular semester. Draw the class diagram to represent the above scenario. Each entity should have at least 1 attribute as its identity. Provide the relevant associations between these entities and include the multiplicities.QUESTION 5 Let P(x; y) : x plays in y A(x) : x is athletic. S(x) :x is smart. E(y) : y is in English league. F(y) : y is famous. Assume the domain of x is all players and the domain of y is all football teams. The symbolic of the following sentence : "All smart and athletic players play in some English league teams" 1. for all x there exists y space S left parenthesis x right parenthesis logical and A left parenthesis x right parenthesis logical and E left parenthesis y right parenthesis logical and P left parenthesis x comma y right parenthesis 2. None of all the proposed answers 3. for all x there exists y space S left parenthesis x right parenthesis logical and A left parenthesis x right parenthesis rightwards arrow E left parenthesis y right parenthesis logical and P left parenthesis x comma y right parenthesis 4. for all x there exists y space S left parenthesis x right parenthesis logical and A left parenthesis x right parenthesis logical or E left…Consider the following case study: "Springfield University offers a number of courses. A course contains a number of units. Students enrol and elect a set of units every semester. Students are allowed to enrol in a maximum of 5 units in any given seme ster. They can only be enrolled into a single course at any given point in time. However, over a student's lifetime, they may undertake a number of different courses. Each unit has a set fee that is set at the start of the semester. This fee is to be paid up-front in full by the students once enrolled. Some units have pre-requisite unit requirements. Some units have co-requisite unit requirements. To be enrolled in some courses, you must have completed a certain course (e.g. to enrol into a Postgraduate course, you must have an Undergraduate degree)." Noun (bold)/verb (underline) analysis on the case study is marked for you to identify candidate classes, attributes, operations. Now, draw the domain model for the above case study.
- 6. Let C(x, y) mean that student x is enrolled in class y, where the domain for x consists of all students in your school and the domain for y consists of all classes being1- If the rat ate the cheese or the rat is not in the trap, then it is under the bed. The Rat is neither under the bed nor under the table. You will see the Rat Footprint unless It is under the table, or it is not in the trap. The Rat drinks the water if you see its footprint. The rat ate the cheese, or it did not eat the newspaper. Therefore, if the rat neither under the table nor under the bed, then it did not eat the newspaper but it drank the water. a. Covert the above argument into symbolic. b. Show that the argument is valid.Correct answer will be upvoted else downvoted. Computer science. the proprietor needs to eliminate a few (perhaps zero) sunflowers to arrive at the accompanying two objectives: At the point when you are on a vacant cell, you can stroll to some other void cell. All in all, those unfilled cells are associated. There is actually one basic way between any two void cells. All in all, there is no cycle among the vacant cells. You can stroll from an unfilled cell to another in the event that they share a typical edge. Could you kindly give the proprietor an answer that meets every one of her prerequisites? Note that you are not permitted to establish sunflowers. You don't have to limit the number of sunflowers you eliminate. It tends to be shown that the appropriate response consistently exists. Input The input comprises of different experiments. The main line contains a solitary integer t (1≤t≤104) — the number of experiments. The portrayal of the experiments follows.…