Computer Science Consider a two-task system where each preemption has an overload of x. Given C1, C2, P1, P2 (P2>P1), obtain the minimum value of P1 for which the task set is RM-schedulable. (that is it for the questinos)
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Computer Science
Consider a two-task system where each preemption has an overload of x. Given C1, C2, P1, P2 (P2>P1), obtain the minimum value of P1 for which the task set is RM-schedulable.
(that is it for the questinos)
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- Explore the bakery algorithm for the N-process critical problem. Explain all the conditions for good solution to a critical section problem against the bakery algorithm. Your explanation needs to have a proper scenario you can discuss the scenarios either diagrammatically or descriptively. Note : Code Must be in c++Job scheduling Consider the problem of scheduling n jobs of known durations t1,t2,. . .,tn for execution by a single processor. The jobs can be executed in any order, one job at a time. You want to find a schedule that minimizes the total time spent by all the jobs in the system. (The time spent by one job in the system is the sum of the time spent by this job in waiting plus the time spent on its execution.) Design a greedy algorithm for this problem. Does the greedy algorithm always yield an optimal solution?Q1 Dan has a list of problems suitable for the assignment. The difficulties of these problems are stored in a list of integers a. The i-th problem’s difficulty is represented by a[i] (the higher the integer, the more difficult the problem). Dan is too busy eating saltines to worry about assignment decisions, so he asks Michael to select at least two problems from the list for the assignment. Since there are many possible subsets of the problems to consider and Michael has a life, he decides to consider only sublists (definition follows) of the list of problems. To make grading the assignment easier, Michael wants to pick problems that don’t vary too much in difficulty. What is the smallest difference between the difficulties of the most difficult selected problem and the least difficult selected problem he can achieve by selecting a sublist of length at least 2 of the original list of problems? Definition: A sublist of a list a is any list you can obtain by removing some (possibly 0)…
- 2.Polling server. A real-time system has two periodic tasks T1 (5, 1), T2 (6, 2), and a polling server S (4, 1). Two aperiodic jobs are released at 2 and 8 with execution time 1.5 and 2 respectively. Apply Rate-Monotonic algorithm to schedule the periodic and aperiodic jobs and draw the Gantt chartGiven the task set: T1(10; 5); T2(25; 12), use suitable schedulability tests to judge the schedulability under EDF and RM algorithm.1. Solve the Eight Tiled Puzzle Problem Using Hill-climbing algorithm with the help ofC++ programming language. Initial state and goal state are given below. 4 7 2 5 8 1 3 6 Initial State 1 2 3 4 5 7 8 6 Goal State Expected Outcome.a. The number of steps required to solve the puzzle.b. Print the best state after each iteration of hill-climbing requirements:no pre-defined functionsquee and algorithm library not allowedIostream only no other
- As a teaching administrator of the department, your responsibility is to schedule the classes for a particular classroom. Suppose there are n classes, each class i is represented by its start time and finishing time [Si, fi], and we say that two classes i and j are non-conflicting if they do not overlap in time (i.e., sizfj or szfi). You want to schedule as many classes for the classroom as possible, but the scheduled classes should be non-conflicting. Develop an algorithm so that you can select the maximum number of classes for the classroom. (We are expecting either pseudocode or language description of your algorithm)Branch-and-bound method exercise (Computer Science or Advanced Math) Let there be five jobs of the same type and one machine to get those jobs done. The processing time of the job on the machine and the time allowed for the job to be completed for each job are given in the table below. Job On the machinecompletion time(minute) To be finishedtime allowed(minute) 1 3 4 2 6 8 3 8 12 4 4 15 5 2 11 Apply the branch-and-bound method step by step to order the jobs in a way that minimizes the total delay time. State the optimal solution clearly. Thank you so much.without out vectors .. using c++ ..Given a set of activities and the starting and finishing time of each activity, find themaximum number of activities that can be performed by a single person assuming that aperson can only work on a single activity at a time.This problem is called the activity selection problem, which concerns the selection ofnon-conflicting activities to perform within a given time frame, given a set of activities eachmarked by a start and finish time. Input:11{1, 4}, {3, 5}, {0, 6}, {5, 7}, {3, 8}, {5, 9}, {6, 10}, {8, 11}, {8, 12}, {2, 13}, {12, 14}Output:4{1, 4}, {5, 7}, {8, 11}, {12, 14}
- Home work • Find a schedulable algorithm for the periodic set of tasks which has the following characteristics: tasks T₁ T2 ● C 3 1 Home work Find a schedulable algorithm for the periodic set of tasks which has the following characteristics: tasks T₁ T₂ T 5 4 C 3 1 T 5 4 15PEARHEAEGANEHNA 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31 32 33 34 35 36 37 38 39 40 let x = "me"; let y = 3; let z = myFun (x, y) alert(z); z=plusOne(plusOne (y)); alert(x); function myFun (a,b){ alert (b); moreFun(); return b* a. length; } fucntion moreFun () { } alert(y); function plusOne (c) return c + 1Correct 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,…