solving the code for this problem in Java. The time complexity has to be as less as possible (nlogn or n at best, no n^2).
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- The missionaries and cannibals problem is usually stated as follows. Three missionariesand three cannibals are on one side of a river, along with a boat that can hold one ortwo people. Find a way to get everyone to the other side without ever leaving a group of missionariesin one place outnumbered by the cannibals in that place. This problem is famous inAI because it was the subject of the first paper that approached problem formulation from ananalytical viewpoint (Amarel, 1968).b. Implement and solve the problem optimally using an appropriate search algorithm. (Mention the name of the search algorithm, and write the complete answers, Draw the answer using the searching algorithms with complete and all paths and branches.)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…Assume that a rook can move on a chessboard any number of squares in a straight line,vertically or horizontally, but cannot jump over other pieces.A. Give two possible admissible heuristics.B. Which one is more informed than the other (dominates the other). Explain your answer.C. Explain how we can combine the two heuristics in such a way the give a better heuristic thatis still admissible.
- Computer science. Correct answer will be upvoted else downvoted. scale has a strange deformity: if the absolute weight on it is by and large x, it will detonate. Would he be able to put all n gold pieces onto the scale in some request, without the scale detonating during the interaction? Provided that this is true, assist him with tracking down some conceivable request. Officially, rework the exhibit w so that for every I (1≤i≤n), ∑j=1iwj≠x. Input The input comprises of various experiments. The primary line contains an integer t (1≤t≤1000) — the number of experiments. The primary line of each experiment contains two integers n and x (1≤n≤100; 1≤x≤104) — the number of gold pieces that Phoenix has and the load to keep away from, individually. The second line of each experiment contains n space-isolated integers (1≤wi≤100) — the loads of the gold pieces. It is ensured that the loads are pairwise unmistakable. Output For each experiment, if Phoenix can't put all n…Three prisoners have been sentenced to long terms in prison, but due to over crowed conditions, one prisoner must be released. The warden devises a scheme to determine which prisoner is to be released. He tells the prisoners that he will blindfold them and then paint a red dot or blue dot on each forehead. After he paints the dots, he will remove the blindfolds, and a prisoner should raise his hand if he sees at least one red dot on the other two prisoners. The first prisoner to identify the color of the dot on his own forehead will be release. Of course, the prisoners agree to this. (What do they have to lose?) The warden blindfolds the prisoners, as promised, and then paints a red dot on the foreheads of all three prisoners. He removes the blindfolds and, since each prisoner sees a red dot (in fact two red dots), each prisoner raises his hand. Some time passes when one of the prisoners exclaims, "I know what color my dot is! It's red!" This prisoner is then released. Your problem…In the new post-apocalyptic world, the world queen is desperately concernedabout the birth rate. Therefore, she decrees that all families should ensure that they have one girl orelse they face massive fines. If all families abide by this policy-that is, they have continue to havechildren until they have one girl, at which point they immediately stop-what will the gender ratioof the new generation be? (Assume that the odds of someone having a boy or a girl on any givenpregnancy is equal.) Solve this out logically and then write a computer simulation of it.
- For (∃ x)(P(x,b)) Would an example of this being true if the domain was all the Avengers and x was green skin, then "b" being the Hulk would make this true. Am example of this being false would be: If the domain was all integers and x was positive, even integers and "b" was integers greater than zero.Answer the following: This problem exercises the basic concepts of game playing, using tic-tac-toe (noughts and crosses) as an example. We define Xn as the number of rows, columns, or diagonals with exactly n X’s and no O’s. Similarly, On is the number of rows, columns, or diagonals with just n O’s. The utility function assigns +1 to any position with X3=1 and −1 to any position with O3=1. All other terminal positions have utility 0. For nonterminal positions, we use a linear evaluation function defined as Eval(s)=3X2(s)+X1(s)−(3O2(s)+O1(s)). a. Show the whole game tree starting from an empty board down to depth 2 (i.e., one X and one O on the board), taking symmetry into account. b. Mark on your tree the evaluations of all the positions at depth 2. c .Using the minimax algorithm, mark on your tree the backed-up values for the positions at depths 1 and 0, and use those values to choose the best starting move. Provide original solutions including original diagram for part a!Answer the following: This problem exercises the basic concepts of game playing, using tic-tac-toe (noughts and crosses) as an example. We define Xn as the number of rows, columns, or diagonals with exactly n X’s and no O’s. Similarly, On is the number of rows, columns, or diagonals with just n O’s. The utility function assigns +1 to any position with X3=1 and −1 to any position with O3=1. All other terminal positions have utility 0. For nonterminal positions, we use a linear evaluation function defined as Eval(s)=3X2(s)+X1(s)−(3O2(s)+O1(s)). a. Show the whole game tree starting from an empty board down to depth 2 (i.e., one X and one O on the board), taking symmetry into account. b. Mark on your tree the evaluations of all the positions at depth 2. c .Using the minimax algorithm, mark on your tree the backed-up values for the positions at depths 1 and 0, and use those values to choose the best starting move. Provide original solution!
- Consider a robot that is capable of picking objects from a shelf and placing them on the table. Suppose that the robot’s arm works perfectly, and the environment is fully-observable. (i) Define a STRIPS operator that could be used for planning the actions of this robot. (ii) Give an example of a state S of the world at which this STRIPS operator is applicable. (iii) Describe the operation of this STRIPS operator at this state S, to show the next state S0 of the world.Formulate your own argument (make it creative!) and draw a suitable Euler diagram for it. Justify as well whether it is valid or not. You may emulate the four given arguments below. Example: All Filipinos enjoy singing. Juan is a Filipino. Therefore, Juan enjoys singing. Some physicists are poets. Einstein is a physicist. Therefore, Einstein is a poet. All lions are animals. Some lions have manes.Therefore, some animals have manes. All booms (B) are zooms (Z). All feeps (F) are meeps (M). No boom is a feep. Therefore, no zoom is a meep.Generalized Geography (GG) is PSAPCE Complete since the FORMULA-GAME reduces in polynomial time to GG. Consider two instances of the FORMULA-GAME, each with at least 3 variables and 3 clauses such that in one instance E has the winning strategy and, in another instance, A has the winning stategy. Draw the corresponding digraphs for both the instances. Explain the corresponding winning strategies for Player I or Player II in GG for the two chosen instances.