2. Given the initial state, goal state, successor function for following. Choose a formulation that is precise enough to be implemented a. You have three jugs measuring 12 gallons, 8 gallons, and 3 gallons and a water faucet. You can
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Q 2. Given the initial state, goal state, successor function for following. Choose a formulation
that is precise enough to be implemented
a. You have three jugs measuring 12 gallons, 8 gallons, and 3 gallons and a water
faucet.
You can fill the jug up or empty them out from one to another or onto the ground.
You need to measure out exactly one gallon
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- Computer science. Correct answer will be upvoted else downvoted. You have an at first void cauldron, and you need to blend an elixir in it. The elixir comprises of two fixings: enchantment pith and water. The elixir you need to blend ought to contain precisely k % sorcery substance and (100−k) % water. In one stage, you can pour possibly one liter of sorcery pith or one liter of water into the cauldron. What is the base number of steps to mix a mixture? You couldn't care less with regards to the complete volume of the elixir, just with regards to the proportion between sorcery substance and water in it. A little update: in the event that you pour e liters of embodiment and w liters of water (e+w>0) into the cauldron, then, at that point, it contains ee+w⋅100 % (without adjusting) sorcery substance and we+w⋅100 % water. Input The primary line contains the single t (1≤t≤100) — the number of experiments. The sole line of each experiment contains a solitary integer k…Problem You have a fence post located at the point (x,y) where a goat is tethered by a rope. You also have a house, which is a rectangle with diagonally opposite corners at the points bottom-left: (x1,y1) and top-right: (x2,y2). You want to pick a length of rope that guarantees the goat cannot reach the house. Determine the minimum distance from the fence post to the house, so that you can make sure to use a shorter rope. Recall that the distance formula is: (x2−x1)2+(y2−y1)2 The input consists of a single line containing six space-separated integer values: x, y, x1, y1, x2, and y2. You are guaranteed that x1<x2 and y1<y2, and that (x,y) is strictly outside the axis-aligned rectangle with corners at (x1,y1) and (x2,y2). Return the minimum distance from the goat’s post to the house as a floating-point value from main(). Learning Objectives Be able to create a program with a lesser template. Be able to calculate the min/max of integers. Be able to write a mathematical…A medical Centre can have many doctors. A doctor can be scheduled for many appointments but may not have any scheduled appointment at all. A patient can schedule request for one or more appointments. However, every appointment is about only one patient. As a result of every appointment, there must be a bill. One payment is applied to exactly 1 bill, and 1 bill can be paid off over time by several payments. A bill can be outstanding, having nothing yet paid on it at all. One patient can make many payments, but a single payment is made by only 1 patient. Some patients are insured by an insurance company. If they are insured, they can only carry insurance with one company. An insurance company can have many patients carry their policies. For patients that carry insurance, the insurance company will make payments, each single payment is made by exactly 1 insurance company. (Hint: final ERD must include 7 tables.) a) Identify the entities with attributes and keys (primary and foreign keys).…
- 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.Three missionaries and three cannibals are standing at one side of a river and need to be transferred to the other side. There is only one boat available where maximum of two persons can occupy the boat at a time. At any point of time, the number of cannibals should not outnumber the number of missionaries at that side. Draw the state space considering all the possible actions that can be perform at each state. For simplicity, stop after showing 4 levels. I need the tree !Create a scenario that involves solving the real-life problem using a piecewise function and give a brief explanation.
- 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…Suppose a business person launches new cinema at Islamabad and ask his team to develop a ticket system for box office. He assigns some requirements about system that how should it work. The requirements are such a way that there are only '5' number of box office windows in the theatre. Each window can have at max '20' number of people waiting in line. To start with, only one window is opened. If the number of people waiting in line in that window exceeds 20, then the next window is opened and people can join the line in that window. Likewise, if both the first and second windows have n number of people waiting in each queue, then a third window is opened. This can go on until the maximum number of windows w is reached. Let us assume that once a window is opened it never closes. A new window is only opened if all open windows are full. Each person can buy only one ticket. So, the system should not allot more than one ticket per person. Let us assume that the system issues one ticket…11. Generate the Boolean expression for the following scenario and then determine if it is satisfiable. If it is satisfiable, provide an acceptable configuration of the variables. a. There are four classes (Algebra, Biology, Comp Sci, Dance) that need t schedule their final exams b. There are two days an exam can be scheduled on (Day 1, Day 2) c. Each exam must be scheduled only once d. Two courses that have the same students in them cannot have their exam on the same day i. Algebra and Biology have some of the same students ii. Biology and Comp Sci have some of the same students iii. Comp Sci and Dance have some of the same students iv. Dance and Algebra have some of the same students
- A fence is required around a field is shaped as shown below. It consists of a rectangle of length L and width W and a right triangle that is symmetrical about the central horizontal axis of the rectangle. Suppose the width is known (in metres), and the enclosed area A is known (in square metres). L D W 1. Use pen and paper to determine the equations for the total area and perimeter in terms of the width W, and length L. 2. Use MATLAB to plot the perimeter against the width as a black solid line, assuming the width to be between 7 to 20 metres and the area to be 111 m2. 3. Use the min() function to determine the minimum perimeter required to fence off the 111 m2 area. Print the corresponding length and width required, and mark the minimum point on the previous plot with a blue diamond. 5.1) Referring to Task 5 Part 3, what is the minimum perimeter required to fence the area of 111 m^2? Round up your answer to two decimal. A. 41.23 metres O B. 50.87 metres C. 46.30 metres O D. 54.06…Correct answer will be upvoted else downvoted. Computer science. You are permitted to alter the marks through the accompanying activity: Pick two particular integers I and j among 1 and n. Trade the marks of focuses I and j, lastly Draw the section between focuses I and j. A grouping of tasks is legitimate if in the wake of applying every one of the activities in the succession all together, the k-th point winds up having the name k for all k among 1 and n comprehensive, and the drawn sections don't meet each other inside. Officially, assuming two of the portions cross, they should do as such at a typical endpoint of the two sections. Specifically, all drawn portions should be unmistakable. Track down any legitimate arrangement of activities, or say that none exist. Input The main line contains an integer n (3≤n≤2000) — the number of focuses. The I-th of the accompanying n lines contains three integers xi, yi, man-made intelligence (−106≤xi,yi≤106,…Correct answer will be upvoted else downvoted. Polycarp can just settle one errand during the day. Consistently he recorded what task he tackled. Presently the educator needs to know whether Polycarp followed his recommendation. For instance, assuming Polycarp tackled errands in the accompanying request: "DDBBCCCBBEZ", the educator will see that on the third day Polycarp started to settle the assignment 'B', then, at that point, on the fifth day he got occupied and started to address the undertaking 'C', on the eighth day Polycarp got back to the assignment 'B'. Different instances of when the educator is dubious: "BAB", "AABBCCDDEEBZZ" and "AAAAZAAAAA". Assuming Polycarp addressed the errands as follows: "FFGZZZY", the educator can't have any doubts. Kindly note that Polycarp isn't committed to settle all errands. Different instances of when the instructor doesn't have any dubious: "BA", "AFFFCC" and "YYYYY". Assist Polycarp with seeing whether his educator may be dubious.…