I. Use Euler diagrams to determine if the following arguments are valid or not. 1. All dogs are animals. Some animals are hairy. Therefore, all dogs are hairy. 2. All dogs are animals. Some dogs are hairy. Therefore, all animals are hairy.
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I. Use Euler diagrams to determine if the following arguments are valid or not.
1. All dogs are animals.
Some animals are hairy.
Therefore, all dogs are hairy.
2. All dogs are animals.
Some dogs are hairy.
Therefore, all animals are hairy.
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- Determine whether the following arguments are valid. Use Euler's Diagram or truth table, whichever is applicable. Some animals have legs. All animals that have legs walk. Therfore, animals that have legs walks.Determine if the arguments are valid or invalid using the EULER DIAGRAM.1. Some fish are tasty. All fish can swim. Therefore, some tasty things can swim. 2. All burglars are criminals.Some thieves are criminals. Therefore, some burglars are thieves. 3. No thieves are saintly. Some congressmen are thieves. Therefore, some congressmen aren't saintly. 4. Some doctors are dentists. Some dentists are surgeons. Therefore, some doctors are surgeons.EULER DIAGRAM. Determine if the following arguments are valid or invalid. 1. Some skaters drink Surge. Some skaters drink Citra. Therefore, some Surge drinkers are Citra drinkers. 2. All horses have hooves. Some horses eat oats. Therefore, some oat-eaters have hooves. 3. Some fish are tasty. All fish can swim. Therefore, some tasty things can swim 4. Some scavengers eat road-kill. All crows eat road-kill. Therefore, all crows are scavengers 5. All burglars are criminals. Some thieves are criminals. Therefore, some burglars are thieves. 6. All whales are huge marine creatures. Some huge marine creatures have gills. Therefore, some whales have gills. 7. Some mammals are bats. All bats can fly. Thus, some mammals can fly.
- Correct answer will be upvoted else Multiple Downvoted. Computer science. one maneuver, the robot should move one cell to the left or right, given that it doesn't move beyond the field of play. As such, if the robot was in the cell I, it should move to either the cell i−1 or the cell i+1, as long as it lies among 1 and n (endpoints comprehensive). The cells, in the request they are visited (counting the cell the robot is set), together make a decent way. Every cell I has a worth computer based intelligence related with it. Let c0,c1,… ,ck be the succession of cells in a decent way in the request they are visited (c0 is the cell robot is at first positioned, c1 is the cell where the robot is after its first move, etc; all the more officially, ci is the cell that the robot is at after I moves). Then, at that point, the worth of the way is determined as ac0+ac1+⋯+ack. Your errand is to work out the amount of qualities over all conceivable great ways. Since this number can be…Penalty kicks in soccer. Let's consider a situation where a football player has to faceoff the goalkeeper in a penalty kickoff. Standing infront of the goalpost, the Kicker (player 1) has several angle which he could kick the ball to the goalpost. Let's say he could kick the ball in the Left corner of the goalpost, Right corner of the goalpost or shoot straight through the Center. And, same as the player, the goalkeeper (player 2) also has three options to predict which direction the player would kick the ball and try to stop it. This game can be represented using the following 3 x 3 matrix: Left Center Right 63 37 94 95 Left 100' 100 100' 100 100' 100 100. 6 100' 100 91 9 94 Center 100' 100 100' 100 94 6 93 7 60 40 Right 100' 100 100' 100 100' 100 In the above matrix, the payoff of the kicker is the probability that he scores and the payoff of the goalkeeper is the probability that the kicker doesn't score. We know that the total probability of an event is 1, therefore, all the…Correct answer will be upvoted else Multiple Downvoted. Computer science. The train framework can be addressed as directions on a 2D plane. The I-th train beginning at the base end is at first at (i,0) and will be at (i,T) after T minutes, and the I-th train beginning at the left end is at first at (0,i) and will be at (T,i) after T minutes. All trains show up at their objections following 101 minutes. In any case, Gildong observed that a few trains booked to leave at a particular time, at the same time, are extremely hazardous. As of now, n trains are planned to leave from the base end and m trains are booked to withdraw from the left end. In the event that two trains are both at (x,y) simultaneously for some x and y, they will collide with one another. In this way, he is requesting you to observe the base number from trains that ought to be dropped to forestall every such accident. Input Each test contains at least one experiments. The main line contains the number of…
- Correct answer will be upvoted else Multiple Downvoted. Don't submit random answer. Computer science. You have n particular focuses (x1,y1),… ,(xn,yn) on the plane and a non-negative integer boundary k. Each point is a tiny steel ball and k is the draw in force of a ball when it's charged. The draw in power is something very similar for all balls. In one activity, you can choose a ball I to charge it. When charged, all balls with Manhattan distance all things considered k from ball I move to the situation of ball I. Many balls may have a similar facilitate after an activity. All the more officially, for all balls j with the end goal that |xi−xj|+|yi−yj|≤k, we dole out xj:=xi and yj:=yi. An illustration of an activity. Subsequent to charging the ball in the middle, two different balls move to its position. On the right side, the red dab in the middle is the normal situation of those balls. Your errand is to observe the base number of activities to move all balls to a similar…Four mathematicians have a conversation, as follows: ALICE: I am insane. BOB: I am pure. CHARLES: I am applied. DOROTHY: I am sane. ALICE: Charles is pure. BOB: Dorothy is insane. CHARLES: Bob is applied. DOROTHY: Charles is sane. You are also given the following information: Pure mathematicians tell the truth about their beliefs. Applied mathematicians lie about their beliefs. Sane mathematicians' beliefs are correct. Insane mathematicians' beliefs are incorrect. With the preceding clues, classify the four mathematicians as applied or pure, and insane or sane. Briefly explain your logic.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.
- Correct answer will be upvoted else downvoted. Computer science. At whatever point a robot arrives at a divider, it pivots right away and proceeds with his ride the other way with a similar speed. At whatever point a few robots meet at a similar integer organize, they impact and detonate into dust. When a robot has detonated, it doesn't slam into some other robot. Note that if a few robots meet at a non-integer facilitate, nothing occurs. For every robot see whether it at any point detonates and print the hour of blast on the off chance that it occurs and −1 in any case. Input The primary line contains a solitary integer t (1≤t≤1000) — the number of testcases. Then, at that point, the depictions of t testcases follow. The primary line of each testcase contains two integers n and m (1≤n≤3⋅105; 2≤m≤108) — the number of robots and the organize of the right divider. The second line of each testcase contains n integers x1,x2,… ,xn (0<xi<m) — the beginning…Determine if the following arguments are valid or invalid. Justify your answers through drawing Euler diagrams. All girls enjoy dancing. Carol is a girl. Therefore, Carol enjoys dancing. Some teachers are artists. Clemence is a teacher. Therefore, Clemence is a poet. All lions are animals. Some lions have manes. Therefore, some animals have manes. All parrots are birds. Some birds are colorful. Therefore, some parrots are colorful. All bleeps (B) are zams (Z). All foos (F) are mees (M). No bleep is a foo. Therefore, no zam is a mee.Q. There is an island that has two kinds of inhabitants, knights, who always tellthe truth, and their opposites, knaves, who always lie. It is assumed that every inhabitant of theisland is either a knight or a knave. Below there are 3 inhabitants, who are denoted by A, B andC.A. What are A, B and C if A says “If B is a knave then C is a knave”, and B says “If Cis a knight then A is a knave”? Briefly explain your reasoning.B. What are A,B and C if A says “B is a knight and C is a knight”, and B says “A is aknight if and only if C is a knave”? Briefly explain your reasoning.