A group of individuals are living on an island when a visitor arrives with an unusual order: all blue-eyed people must leave the island immediately. Every evening at 8:00 p.m., a flight will depart. Everyone can see everyone else's eye colour, but no one knows their own (nor is anyone allowed to tell them). Furthermore, they have no idea how many people have blue eyes, but they do know that at least one person has. How long will it take for the blue-eyed individuals to leave?
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A group of individuals are living on an island when a visitor arrives with an unusual order: all blue-eyed people must leave the island immediately. Every evening at 8:00 p.m., a flight will depart. Everyone can see everyone else's eye colour, but no one knows their own (nor is anyone allowed to tell them). Furthermore, they have no idea how many people have blue eyes, but they do know that at least one person has. How long will it take for the blue-eyed individuals to leave?
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- Q:With the advancement in technology, computer related crimes are taking birth rapidly. One day, a hacker stole the data from one of the computers being used in the bank and transferred confidential information to the opponents. After detectors found the criminal, all became surprised as he was no other but the assistant manager of the same bank. Keeping the scenario in mind, enlist all the reasons behind this immoral act and propose some suggestions to overcome such acts.A bunch of people are living on an island, when a visitor comes with a strangeorder: all blue-eyed people must leave the island as soon as possible. There will be a flight out at8:00pm every evening. Each person can see everyone else's eye color, but they do not know theirown (nor is anyone allowed to tell them). Additionally, they do not know how many people haveblue eyes, although they do know that at least one person does. How many days will it take theblue-eyed people to leave?Please send me answer within 10 min!! I will rate you good for sure!! Please provide some explanation!! Every person has a name and an address. A person is uniquely identified by their name. There are two groups of persons, staff and students. A person can be a student and staff at the same time Every staff receives a salary, while every student pays a fee. Among the staff, there is research and teaching staff. A staff can belong to both groups. Among the teaching staff, there are lecturers and TAs. A TA works for several courses. (course does not need to be an entity, just add a courseID attribute to an entity TA) Every student is either a graduate student or an undergraduate student. A graduate student has a thesis title, on which he/she is working. An undergrad is in the final year if he/she is in his/her 4th year. Every final year student is working on a project. Every final year student is supervised by a member of the teaching staff. Your task: Design an E-R diagram that…
- A quaker was walking down a country road when he was suddenly confronted by a robber brandishing a pistol. The robber exclaimed, "Your money or your life!" My friend replied, "I cannot deliver my money because I should be aiding thee in evildoing, but exchange is lawful, and I will give thee my purse for the pistol." The thief consented to accept the purse, then the quaker pointed the gun to the robber's head and said, "Now buddy, give me back my pocketbook or the weapon may go off fire," according to the robber.Varian and Mateo are alchemists trying to outdo each other. Varian has created a magical device that converts lead into gold, and it works as follows. It has two receptacles. In the first, he places lead bars, in the second, he places one gold bar, and after muttering a magical incantation, the amazing device replicates whatever is in receptacle 2 as many times as there are lead bars in receptacle 1. Unfortunately though, there is a price to all this magic, and one of the lead bars in receptacle 1 gets consumed (see figure below). Varian doesn't mind too much though, because his device is built robustly, and he can just use it again with all the gold he already has in receptable 2, and the lead bars in receptacle 1. Mateo has only recently completed his apprenticeship and wants to prove that he is just as good as Varian, so upon seeing Varian's demonstration, claims that he can do just as well. Mateo is actually quite brilliant and succeeds at making a device that resembles…The Youth Bowling Clubs Association (YBCA) is a loose group of children’s ten-pin bowling clubs that compete with inter-club competitions regularly throughout the year. It is run on an amateur basis, and each week volunteers from each of the clubs present at a competition provide a referee and scorer for the competition. As the clubs are affiliated with bowling alleys, each club takes it in turns to host the competitions, and there is a rule that no club can have a scorer or referee at a competition they are participating in. The Managing Committee of the YBCA have been organising the competitions informally for many years, and now want to put the officiating on a formal basis, which will be auditable by the Australian Bowling Association (ABA). They have passed a set of by-laws, and to ensure that the process works properly, and is fair, they have decided to commission a computer system – Official-Eze. The Committee wants the Official-Eze system to automate the process of…
- Bob and Alice want to send each other secret messages that no one else will have access to. They have decided that they will use a locked box to hold the secret messages, and they will drop the box off in each other’s mailboxes. The problem is that if they use a combination lock, they will have to send the combination to the box and someone might intercept it. Here are the materials they have access to: A box that can be locked with a combination lock Two combination locks (the kinds that click shut that you might use on a school locker) Paper Pencil Describe a protocol Bob and Alice can set up to deliver these messages securely.Last weekend, Mr. Moki took Daniel to a family reunion. Since Daniel had never attended a reunion, Mr. Moki introduced him to the four other kids in the room. Five kids then sat together. When Mr. Brown asked about their age, the first kid A said, "I am 2 years older than B on my left." B decided to do the same and said, "I am 2 years older than C on my left as well." C imitated, "I am 2 years older than D on my left." D said, "I am 2 years older than Daniel." When it came to Daniel, he answered honestly that he was 10. Mr. Moki burst into laughter and asked, "This is fun. How will you solve this problem?" "I am 10, so D is 10+2=12, C is 12+2=14, B is 14+2=16, and A is 16+2=18." Daniel answered quickly. "Well done!" said Mr. Moki, "Can any of you generalize a formula?" B reckoned that this was a recursive relation. A, who had been learning to program, said that this could be easily implemented by a loop Work required: Design the algorithm and implement the algorithm using an iterative…a manuscript page generally has about 500 words on it. if you read a manuscript in 1 minute and 24 seconds, what is your reading rate in words per minute? what is the number of pages you read per hour?
- Legend has it that during the Jewish-Roman battle, the first-century Jewish historian Flavius Josephus was taken prisoner among a group of 40 other Jews. The captive troops made a decision to commit suicide rather than be caught and made plans to do so. To kill every third soldier until they were all dead, they were to surround the enemy in a circle. When Joseph and one other person decided they didn't want to participate, they rapidly calculated where they needed to be in the circle for survival. Create a software that enables you to put n persons in a circle and tell it to murder every m of them. The final individual in the circle should be identified by number by the software.Legend has it that during the Jewish-Roman conflict, the first-century Jewish scholar Flavius Josephus was taken prisoner alongside a group of 40 fellow Jews. The captured troops made a decision to commit suicide rather than be caught and made plans to do so. To murder every third man until they were all dead, they were to surround the enemy in a circle. When Joseph and one other person decided they didn't want to participate, they rapidly estimated where they needed to be in the circle for survival. Create a programme that enables you to put n individuals in a circle and tell it to murder every m of them. The last individual in the group should be identified by number by the programme.. According to legend, the first century Jewish historian, Flavius Josephus,was captured along with a band of 40 compatriots by Roman soldiers duringthe Jewish–Roman war. The captured soldiers decided that they preferredsuicide to being captured and devised a plan for their demise. They wereto form a circle and kill every third soldier until they were all dead. Josephand one other decided they wanted no part of this and quickly calculatedwhere they needed to place themselves in the circle so that they would bothsurvive. Write a program that allows you to place n people in a circle andspecify that every m person will be killed. The program should determinethe number of the last person left in the circle. Use a circularly linked listto solve the problem